Multivariable Calculus

Last Updated: Wed, 07/08/2026
Syllabus
2551 Section G Syllabus.pdf (158.75 KB)
General Class Information
Academic year:
2026
Semester:
Summer
Course prefix:
MATH
Course number:
2551
Section:
G01
CRN
56668
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Yanbo
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.

Doctoral Thesis

Last Updated: Thu, 04/09/2026
Syllabus
Summer-2026-56501-Zhou-MATH-9000-ZHO.pdf (45.74 KB)
General Class Information
Academic year:
2026
Semester:
Summer
Course prefix:
MATH
Course number:
9000
Section:
ZHO
CRN
56501
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Hao-Min
Instructor last name:
Zhou
Catalog Description

This course provides academic credit for independent thesis research conducted under the supervision of a Georgia Tech faculty advisor.

Linear Algebra

Last Updated: Thu, 07/09/2026
Syllabus
MATH 1554 Syllabus for Summer 2026_3.pdf (223.39 KB)
General Class Information
Academic year:
2026
Semester:
Summer
Course prefix:
MATH
Course number:
1554
Section:
A01
CRN
56665
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Zhiyang
Instructor last name:
Jin
Catalog Description
Linear algebra eigenvalues, eigenvectors, applications to linear systems, least squares, diagnolization, quadratic forms.

Applied Combinatorics

Last Updated: Fri, 05/15/2026
Syllabus
3012 Syllabus Summer 2026_0.pdf (263.05 KB)
General Class Information
Academic year:
2026
Semester:
Summer
Course prefix:
MATH
Course number:
3012
Section:
D
CRN
56673
Department (you may add up to three):
Sch/Mathematics
Instructor first name:
Kalila
Instructor last name:
Lehmann
Catalog Description

Elementary combinatorial techniques used in discrete problem solving: counting methods, solving linear recurrences, graph and network models, related algorithms, and combinatorial designs.

Subscribe to Sch/Mathematics