Linear Algebra

Last Updated: Sun, 08/02/2026
Syllabus
syllabusofficialMath4305Fall2026_2.pdf (189.9 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
4305
Section:
AU
CRN
80367
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Doron
Instructor last name:
Lubinsky
Catalog Description

Finite dimensional vector spaces, inner product spaces, least squares, linear transformations, the spectral theorem for normal transformations. Applications to convex sets, positive matrices, difference equations.

Differential Equations

Last Updated: Tue, 08/25/2026
Syllabus
Math2552_R_fall2026_Syllabus-HJ.pdf (499.33 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2552
Section:
R01
CRN
87406
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Hyun Jeon
Instructor last name:
Kim
Catalog Description

Methods for obtaining numerical and analytic solutions of elementary differential equations. Applications are also discussed with an emphasis on modeling. Credit not awarded for both MATH 2552 and MATH 2403 or MATH 2413 or MATH 2562.

Differential Equations

Last Updated: Sun, 04/12/2026
Syllabus
syllabus K_0.pdf (114.19 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2552
Section:
K
CRN
93100
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Zhaojie
Instructor last name:
Yang
Catalog Description

Methods for obtaining numerical and analytic solutions of elementary differential equations. Applications are also discussed with an emphasis on modeling. Credit not awarded for both MATH 2552 and MATH 2403 or MATH 2413 or MATH 2562.

Differential Equations

Last Updated: Sat, 04/11/2026
Syllabus
Syllabus-c_0.pdf (141.82 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2552
Section:
C03
CRN
89617
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Karthikeya Sameer Kumar
Instructor last name:
Mamillapalle
Catalog Description
Methods for obtaining numerical and analytic solutions of elementary differential equations. Applications are also discussed with an emphasis on modeling. Credit not awarded for both MATH 2552 and MATH 2403 or MATH 2413 or MATH 2562.

Multivariable Calculus

Last Updated: Mon, 08/17/2026
Syllabus
202608_2551_Syllabus_I.pdf (166.32 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2551
Section:
I
CRN
86568
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Jidong
Instructor last name:
Wang
Catalog Description
Multivariable calculus: Linear approximation and Taylor's theorems, Lagrange multiples and constrained optimization, multiple integration and vector analysis including the theorems of Green, Gauss, and Stokes. Credit will not be awarded for both MATH 2551 and MATH 2401 or MATH 2411 or MATH 2561.

Multivariable Calculus

Last Updated: Thu, 08/20/2026
Syllabus
2551_Minimal_Syllabus___section_D.pdf (166.36 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2551
Section:
D
CRN
86566
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Yongming
Instructor last name:
Li
Catalog Description
Multivariable calculus: Linear approximation and Taylor's theorems, Lagrange multiples and constrained optimization, multiple integration and vector analysis including the theorems of Green, Gauss, and Stokes. Credit will not be awarded for both MATH 2551 and MATH 2401 or MATH 2411 or MATH 2561.

Multivariable Calculus

Last Updated: Fri, 08/21/2026
Syllabus
202608_2551_Syllabus_G.pdf (166.32 KB)
General Class Information
Academic year:
2026
Semester:
Fall
Course prefix:
MATH
Course number:
2551
Section:
G04
CRN
88782
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Hunter
Instructor last name:
Lehmann
Catalog Description
Multivariable calculus: Linear approximation and Taylor's theorems, Lagrange multiples and constrained optimization, multiple integration and vector analysis including the theorems of Green, Gauss, and Stokes. Credit will not be awarded for both MATH 2551 and MATH 2401 or MATH 2411 or MATH 2561.
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