Undergraduate Program

Spring Term Schedule

Spring 2026

Number	Title	Instructor	Time
MATH 1000-01 Teaching Assistantship – 7:00PM - 7:00PM
Graduate teaching assistantship in Mathematics Location ( 7:00PM - 7:00PM)
MATH 1001-01 Research Assistantship – 7:00PM - 7:00PM
Graduate research assistantship in Mathematics. Location ( 7:00PM - 7:00PM)
MATH 141-01 Calculus I Erik Davis MW 9:00AM - 10:15AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (MW 9:00AM - 10:15AM)
MATH 141-02 Calculus I Ophelia Adams TR 9:40AM - 10:55AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (TR 9:40AM - 10:55AM)
MATH 141-03 Calculus I – R 11:05AM - 12:20PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (R 11:05AM - 12:20PM)
MATH 141-04 Calculus I – T 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (T 12:30PM - 1:45PM)
MATH 141-05 Calculus I – T 11:05AM - 12:20PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (T 11:05AM - 12:20PM)
MATH 141-06 Calculus I – W 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (W 12:30PM - 1:45PM)
MATH 141-07 Calculus I – R 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (R 12:30PM - 1:45PM)
MATH 141-08 Calculus I – T 3:25PM - 4:40PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (T 3:25PM - 4:40PM)
MATH 141-09 Calculus I – F 10:25AM - 11:40AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (F 10:25AM - 11:40AM)
MATH 141-10 Calculus I – M 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (M 12:30PM - 1:45PM)
MATH 141-11 Calculus I – R 3:25PM - 4:40PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (R 3:25PM - 4:40PM)
MATH 141-12 Calculus I – F 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Location (F 12:30PM - 1:45PM)
MATH 142-01 Calculus II Elizabeth Tatum TR 9:40AM - 10:55AM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (TR 9:40AM - 10:55AM)
MATH 142-02 Calculus II Mary Cook MW 12:30PM - 1:45PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (MW 12:30PM - 1:45PM)
MATH 142-03 Calculus II Mary Cook MW 10:25AM - 11:40AM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (MW 10:25AM - 11:40AM)
MATH 142-04 Calculus II Wei-Cheng Huang MW 9:00AM - 10:15AM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (MW 9:00AM - 10:15AM)
MATH 142-05 Calculus II – T 12:30PM - 1:45PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (T 12:30PM - 1:45PM)
MATH 142-06 Calculus II – M 2:00PM - 3:15PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (M 2:00PM - 3:15PM)
MATH 142-07 Calculus II – R 11:05AM - 12:20PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (R 11:05AM - 12:20PM)
MATH 142-08 Calculus II – F 3:25PM - 4:40PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (F 3:25PM - 4:40PM)
MATH 142-09 Calculus II Mary Cook M 4:50PM - 6:05PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (M 4:50PM - 6:05PM)
MATH 142-10 Calculus II Mary Cook T 4:50PM - 6:05PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (T 4:50PM - 6:05PM)
MATH 142-12 Calculus II – F 10:25AM - 11:40AM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (F 10:25AM - 11:40AM)
MATH 142-13 Calculus II – F 12:30PM - 1:45PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (F 12:30PM - 1:45PM)
MATH 142-14 Calculus II – R 12:30PM - 1:45PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (R 12:30PM - 1:45PM)
MATH 142-15 Calculus II – M 3:25PM - 4:40PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (M 3:25PM - 4:40PM)
MATH 142-16 Calculus II – T 2:00PM - 3:15PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (T 2:00PM - 3:15PM)
MATH 142-17 Calculus II – W 2:00PM - 3:15PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (W 2:00PM - 3:15PM)
MATH 142-18 Calculus II – T 3:25PM - 4:40PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (T 3:25PM - 4:40PM)
MATH 142-19 Calculus II Mary Cook R 2:00PM - 3:15PM
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Location (R 2:00PM - 3:15PM)
MATH 143-01 Calculus III ; Daniel Gotshall MW 12:30PM - 1:45PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (MW 12:30PM - 1:45PM)
MATH 143-02 Calculus III ; Donovan Snyder TR 12:30PM - 1:45PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (TR 12:30PM - 1:45PM)
MATH 143-03 Calculus III – R 3:25PM - 4:40PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 3:25PM - 4:40PM)
MATH 143-04 Calculus III – R 12:30PM - 1:45PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 12:30PM - 1:45PM)
MATH 143-05 Calculus III – W 3:25PM - 4:40PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (W 3:25PM - 4:40PM)
MATH 143-06 Calculus III – F 10:25AM - 11:40AM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 10:25AM - 11:40AM)
MATH 143-07 Calculus III Mary Cook F 2:00PM - 3:15PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 2:00PM - 3:15PM)
MATH 143-08 Calculus III – T 2:00PM - 3:15PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 2:00PM - 3:15PM)
MATH 143-09 Calculus III – T 11:05AM - 12:20PM
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 11:05AM - 12:20PM)
MATH 150-01 Discrete Mathematics Kalyani Madhu MW 10:25AM - 11:40AM
Logic, introduction to proofs, mathematical induction, set operations, algorithms and Big-O, introduction to number theory, recurrence relations, techniques of counting, graphs, as well as specific questions given by the “Towers of Hanoi,” and Euler’s “7 bridges of Konigsberg problem.” Required for majors in Computer Science and Data Science. Location (MW 10:25AM - 11:40AM)
MATH 150-02 Discrete Mathematics Vishal Gupta MW 2:00PM - 3:15PM
Logic, introduction to proofs, mathematical induction, set operations, algorithms and Big-O, introduction to number theory, recurrence relations, techniques of counting, graphs, as well as specific questions given by the “Towers of Hanoi,” and Euler’s “7 bridges of Konigsberg problem.” Required for majors in Computer Science and Data Science. Location (MW 2:00PM - 3:15PM)
MATH 150A-01 Discrete Mathematics Module for MATH 171 Kalyani Madhu 7:00PM - 7:00PM
Passing the course will grant a waiver to the MATH 150 requirement for the Computer Science program, but does not fulfill any other requirements that MATH 150 may fulfill. Location ( 7:00PM - 7:00PM)
MATH 161-01 Calculus IA ; Zhihe Li TR 12:30PM - 1:45PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (TR 12:30PM - 1:45PM)
MATH 161-02 Calculus IA Hari Rau-Murthy MW 9:00AM - 10:15AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (MW 9:00AM - 10:15AM)
MATH 161-03 Calculus IA – M 3:25PM - 4:40PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (M 3:25PM - 4:40PM)
MATH 161-04 Calculus IA – M 10:25AM - 11:40AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (M 10:25AM - 11:40AM)
MATH 161-05 Calculus IA – T 3:25PM - 4:40PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (T 3:25PM - 4:40PM)
MATH 161-07 Calculus IA – R 2:00PM - 3:15PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (R 2:00PM - 3:15PM)
MATH 161-08 Calculus IA – F 9:00AM - 10:15AM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (F 9:00AM - 10:15AM)
MATH 161-09 Calculus IA – W 4:50PM - 6:05PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (W 4:50PM - 6:05PM)
MATH 161-11 Calculus IA – T 2:00PM - 3:15PM
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Location (T 2:00PM - 3:15PM)
MATH 162-02 Calculus IIA Peter Oberly TR 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (TR 3:25PM - 4:40PM)
MATH 162-03 Calculus IIA Hari Rau-Murthy MW 12:30PM - 1:45PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (MW 12:30PM - 1:45PM)
MATH 162-04 Calculus IIA Woongbae Park TR 9:40AM - 10:55AM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (TR 9:40AM - 10:55AM)
MATH 162-05 Calculus IIA ; John Lin MW 9:00AM - 10:15AM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (MW 9:00AM - 10:15AM)
MATH 162-06 Calculus IIA – R 2:00PM - 3:15PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 2:00PM - 3:15PM)
MATH 162-07 Calculus IIA Mary Cook R 11:05AM - 12:20PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 11:05AM - 12:20PM)
MATH 162-08 Calculus IIA – T 11:05AM - 12:20PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 11:05AM - 12:20PM)
MATH 162-09 Calculus IIA – T 4:50PM - 6:05PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 4:50PM - 6:05PM)
MATH 162-12 Calculus IIA – T 6:15PM - 7:30PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 6:15PM - 7:30PM)
MATH 162-14 Calculus IIA – W 6:15PM - 7:30PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (W 6:15PM - 7:30PM)
MATH 162-15 Calculus IIA – W 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (W 3:25PM - 4:40PM)
MATH 162-16 Calculus IIA – W 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (W 3:25PM - 4:40PM)
MATH 162-18 Calculus IIA – M 6:15PM - 7:30PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (M 6:15PM - 7:30PM)
MATH 162-19 Calculus IIA – M 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (M 3:25PM - 4:40PM)
MATH 162-20 Calculus IIA – T 4:50PM - 6:05PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (T 4:50PM - 6:05PM)
MATH 162-21 Calculus IIA – W 4:50PM - 6:05PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (W 4:50PM - 6:05PM)
MATH 162-22 Calculus IIA – M 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (M 3:25PM - 4:40PM)
MATH 162-25 Calculus IIA – F 9:00AM - 10:15AM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 9:00AM - 10:15AM)
MATH 162-26 Calculus IIA – F 12:30PM - 1:45PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 12:30PM - 1:45PM)
MATH 162-27 Calculus IIA – F 10:25AM - 11:40AM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 10:25AM - 11:40AM)
MATH 162-28 Calculus IIA – F 3:25PM - 4:40PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 3:25PM - 4:40PM)
MATH 162-30 Calculus IIA – R 4:50PM - 6:05PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 4:50PM - 6:05PM)
MATH 162-31 Calculus IIA – F 12:30PM - 1:45PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 12:30PM - 1:45PM)
MATH 162-32 Calculus IIA – F 2:00PM - 3:15PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (F 2:00PM - 3:15PM)
MATH 162-33 Calculus IIA – R 4:50PM - 6:05PM
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Location (R 4:50PM - 6:05PM)
MATH 164-01 Multivariable Calculus Chamsol Park MW 12:30PM - 1:45PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (MW 12:30PM - 1:45PM)
MATH 164-02 Multivariable Calculus Amanda Tucker MW 10:25AM - 11:40AM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (MW 10:25AM - 11:40AM)
MATH 164-03 Multivariable Calculus Sema Salur MW 3:25PM - 4:40PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (MW 3:25PM - 4:40PM)
MATH 164-04 Multivariable Calculus – R 2:00PM - 3:15PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (R 2:00PM - 3:15PM)
MATH 164-05 Multivariable Calculus – T 3:25PM - 4:40PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (T 3:25PM - 4:40PM)
MATH 164-06 Multivariable Calculus – R 2:00PM - 3:15PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (R 2:00PM - 3:15PM)
MATH 164-07 Multivariable Calculus – W 4:50PM - 6:05PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (W 4:50PM - 6:05PM)
MATH 164-08 Multivariable Calculus – R 4:50PM - 6:05PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (R 4:50PM - 6:05PM)
MATH 164-09 Multivariable Calculus – R 12:30PM - 1:45PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (R 12:30PM - 1:45PM)
MATH 164-10 Multivariable Calculus – T 9:40AM - 10:55AM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (T 9:40AM - 10:55AM)
MATH 164-11 Multivariable Calculus – F 9:00AM - 10:15AM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (F 9:00AM - 10:15AM)
MATH 164-12 Multivariable Calculus – F 12:30PM - 1:45PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (F 12:30PM - 1:45PM)
MATH 164-13 Multivariable Calculus – W 6:15PM - 7:30PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (W 6:15PM - 7:30PM)
MATH 164-14 Multivariable Calculus – T 11:05AM - 12:20PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (T 11:05AM - 12:20PM)
MATH 164-15 Multivariable Calculus – M 4:50PM - 6:05PM
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Location (M 4:50PM - 6:05PM)
MATH 165-01 Linear Algebra with Differential Equations Chamsol Park MW 10:25AM - 11:40AM
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Location (MW 10:25AM - 11:40AM)
MATH 165-02 Linear Algebra with Differential Equations Minsik Han MW 12:30PM - 1:45PM
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Location (MW 12:30PM - 1:45PM)
MATH 165-03 Linear Algebra with Differential Equations Saul Lubkin MW 9:00AM - 10:15AM
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Location (MW 9:00AM - 10:15AM)
MATH 165-04 Linear Algebra with Differential Equations Gongping Niu MW 2:00PM - 3:15PM
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Location (MW 2:00PM - 3:15PM)
MATH 165-05 Linear Algebra with Differential Equations Woongbae Park TR 12:30PM - 1:45PM
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Location (TR 12:30PM - 1:45PM)
MATH 172-01 Honors Calculus II Amanda Tucker MW 12:30PM - 1:45PM
This course is a continuation of MATH 171. Location (MW 12:30PM - 1:45PM)
MATH 174-01 Honors Calculus IV Sevak Mkrtchyan MW 10:25AM - 11:40AM
This course is a continuation of MATH 173. Location (MW 10:25AM - 11:40AM)
MATH 200-01 Transition to Advanced Mathematics Alex Iosevich MW 9:00AM - 10:15AM
Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis. A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics. Location (MW 9:00AM - 10:15AM)
MATH 200WM-01 Transition to Advanced Mathematics Alex Iosevich 7:00PM - 7:00PM
Writing module for Math 200. Concurrent registration in Math 200 is required. Location ( 7:00PM - 7:00PM)
MATH 201-01 Introduction to Probability Thomas Tucker TR 9:40AM - 10:55AM
Probability spaces; combinatorial problems; discrete and continuous distributions; independence and dependence; moment generating functions; joint distributions; expectation and variance; sums of random variables; central limit theorem; laws of large numbers. Location (TR 9:40AM - 10:55AM)
MATH 201-02 Introduction to Probability Neeraja Kulkarni MW 12:30PM - 1:45PM
Probability spaces; combinatorial problems; discrete and continuous distributions; independence and dependence; moment generating functions; joint distributions; expectation and variance; sums of random variables; central limit theorem; laws of large numbers. Location (MW 12:30PM - 1:45PM)
MATH 201-03 Introduction to Probability Neeraja Kulkarni MW 2:00PM - 3:15PM
Probability spaces; combinatorial problems; discrete and continuous distributions; independence and dependence; moment generating functions; joint distributions; expectation and variance; sums of random variables; central limit theorem; laws of large numbers. Location (MW 2:00PM - 3:15PM)
MATH 202-01 Introduction to Stochastic Processes Arjun Krishnan MW 9:00AM - 10:15AM
Theory and applications of random processes, including Markov chains, Poisson processes, birth-and-death processes, random walks. Location (MW 9:00AM - 10:15AM)
MATH 203-01 Intro to Math Statistics Aruni Jayathilaka TR 11:05AM - 12:20PM
Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. Location (TR 11:05AM - 12:20PM)
MATH 203-02 Intro to Math Statistics Aruni Jayathilaka M 4:50PM - 6:05PM
Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. Location (M 4:50PM - 6:05PM)
MATH 203-03 Intro to Math Statistics Aruni Jayathilaka W 10:25AM - 11:40AM
Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. Location (W 10:25AM - 11:40AM)
MATH 203-04 Intro to Math Statistics Aruni Jayathilaka W 4:50PM - 6:05PM
Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. Location (W 4:50PM - 6:05PM)
MATH 203-06 Intro to Math Statistics Aruni Jayathilaka F 2:00PM - 3:15PM
Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics. Location (F 2:00PM - 3:15PM)
MATH 209-01 Operations Research II: Stochastic Models and Queueing Theory Mark Herman TR 9:40AM - 10:55AM
Have you ever wondered how large companies are able to send such a vast array of products to your doorstep in a day or two, at negligible cost to the consumer? In this course you will learn how. This course covers stochastic models, queueing theory, and decision making in the presence of uncertainty. Applications, such as supply-chain modeling, vaccine distribution, and the newsvendor problem are explored extensively. Topics covered: Newsvendor problem, Little’s law, queueing theory, Markov decision processes, supply-chain modeling and pooling, multi-echelon systems, effects of uncertainty and the bullwhip effect. Location (TR 9:40AM - 10:55AM)
MATH 210-01 Introduction to Financial Mathematics Elizabeth Tatum TR 2:00PM - 3:15PM
Mathematical concepts and techniques underlying finance theory; arbitrage pricing theory and option pricing. Location (TR 2:00PM - 3:15PM)
MATH 235-01 Linear Algebra Erik Davis MW 2:00PM - 3:15PM
Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products. Location (MW 2:00PM - 3:15PM)
MATH 235-04 Linear Algebra Minsik Han MW 10:25AM - 11:40AM
Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products. Location (MW 10:25AM - 11:40AM)
MATH 235WM-01 Linear Algebra Erik Davis 7:00PM - 7:00PM
Writing module for MATH 235. Concurrent registration with MATH 235 is required. Location ( 7:00PM - 7:00PM)
MATH 235WM-04 Linear Algebra Minsik Han 7:00PM - 7:00PM
Writing module for MATH 235. Concurrent registration with MATH 235 is required. Location ( 7:00PM - 7:00PM)
MATH 237-01 Introduction to Algebra II Ophelia Adams TR 2:00PM - 3:15PM
Continuation of MATH 236 covering field theory and Galois theory including proofs of the impossibility of trisecting angles, doubling the cube, squaring the circle, and solving 5th-degree polynomials'. Location (TR 2:00PM - 3:15PM)
MATH 240-01 Introduction to Topology Wei-Cheng Huang MW 12:30PM - 1:45PM
Review of set theory; metric spaces and topological spaces; functions and continuous functions; convergence, completeness, connectedness, and compactness; applications to surfaces. Location (MW 12:30PM - 1:45PM)
MATH 240H-01 Introduction to Topology (Honors) Jonathan Pakianathan MW 12:30PM - 1:45PM
Honors version of MATH 240. Location (MW 12:30PM - 1:45PM)
MATH 240HWM-01 Introduction to Topology (Honors) Jonathan Pakianathan 7:00PM - 7:00PM
Writing module for Math 240H. Concurrent registration in Math 240H is required. Location ( 7:00PM - 7:00PM)
MATH 240WM-01 Introduction to Topology Wei-Cheng Huang 7:00PM - 7:00PM
Writing module for Math 240. Concurrent registration in Math 240 is required. Location ( 7:00PM - 7:00PM)
MATH 248-01 Graph Theory Vishal Gupta MW 3:25PM - 4:40PM
Paths, trees, circuits. Bipartite graphs, matching problems, flow problems, coloring problems. Connectivity and Menger's theorem. Independent paths and sets. Planar graphs and Kuratowski's theorem. Location (MW 3:25PM - 4:40PM)
MATH 282-02 Introduction to Complex Analysis Gongping Niu MW 10:25AM - 11:40AM
Complex differentiation and integration, analytic functions, singularities, residues, poles, power series, conformal mapping, with some applications. Location (MW 10:25AM - 11:40AM)
MATH 282H-01 Introduction to Complex Analysis (Honors) Alex Iosevich MW 10:25AM - 11:40AM
Honors version of MATH 282. Location (MW 10:25AM - 11:40AM)
MATH 285-01 Partial Differential Equations Dan Geba MW 2:00PM - 3:15PM
An introduction to mathematical methods and theory of partial differential equations. Location (MW 2:00PM - 3:15PM)
MATH 287-01 Math Methods in Opt & Physics Miguel Alonso TR 11:05AM - 12:20PM
To develop some classical tools for the solution of integrals and differential equations commonly seen in physics and optics. Emphasis will be on gaining insight and experience in the use of these powerful and elegant tools for describing, solving and resolving physical systems and schema. Location (TR 11:05AM - 12:20PM)
MATH 287-02 Math Methods in Opt & Physics Miguel Alonso F 2:00PM - 3:15PM
To develop some classical tools for the solution of integrals and differential equations commonly seen in physics and optics. Emphasis will be on gaining insight and experience in the use of these powerful and elegant tools for describing, solving and resolving physical systems and schema. Location (F 2:00PM - 3:15PM)
MATH 288-01 Analytic Methods in Computer Science Kaave Hosseini MW 4:50PM - 6:05PM
The purpose of this course is two-fold. First is to give a brief introduction to a number of areas in theoretical computer science such as coding theory, PAC learning, clustering, approximation algorithms, randomized algorithms, Ramsey theory, program/property checking, social choice theory, probabilistically checkable proofs, derandomization. Second is to look at each mentioned area through an analytic lens; That is, we introduce tools in spectral graph theory and Fourier analysis of boolean functions and use them to resolve major problems in each of those areas. Location (MW 4:50PM - 6:05PM)
MATH 300W-01 History of Mathematics Peter Oberly TR 12:30PM - 1:45PM
The nature and style of mathematics in ancient Babylonia, Egypt, and Greece; medieval and Renaissance Europe; seventeenth-century Europe; and some aspects of the development of abstraction and rigor in analysis and set theory since 1700. This course has a limited number of seats. Students that need an upper-level writing course in mathematics can explore the alternatives of MATH 200W or MATH 391W. See the Math Department website for more information. Location (TR 12:30PM - 1:45PM)
MATH 391-01 Independent Study – 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)
MATH 391W-01 Independent Study Mark Herman 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)
MATH 395-01 Independent Research Arjun Krishnan 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)
MATH 395-03 Independent Research Amanda Tucker 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)
MATH 395-04 Independent Research Alex Iosevich 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)
MATH 395W-01 Independent Research Alex Iosevich 7:00PM - 7:00PM
This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php) Location ( 7:00PM - 7:00PM)