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APPLIED MATHEMATICAL ANALYSIS 1: VECTOR AND COMPLEX CALCULUS

MATH 321
과목 설명

Vector analysis: algebra and geometry of vectors, index notation, 3D rotations, Euler angles; vector differential and integral calculus, theorems of Green, Gauss, and Stokes; grad, div, curl, and Laplacian in cylindrical and spherical coordinates; Complex analysis: analytic functions, Cauchy-Riemann equations, conformal mapping, complex integrals, residue theorem.

선수과목

(MATH 234 and MATH 320 ), (MATH 234 , MATH 319 , and MATH 340 ), (MATH 319 and MATH 341 ), MATH 376 , or graduate/professional standing

충족 요건
학점

미보고

개설 시기

미보고

평점
2.48

1.83% 과거 데이터 대비

수료율
88.16%

5.11% 과거 데이터 대비

A 비율
13.16%

-8.94% 과거 데이터 대비

학급 규모
76

31.35% 과거 데이터 대비

Cumulative Grade Distribution

강사 (2026 Summr)

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유사 과목

CALCULUS AND ANALYTIC GEOMETRY 1

MATH 221

Introduction to differential and integral calculus and plane analytic geometry; applications; transcendental functions.

CALCULUS--FUNCTIONS OF SEVERAL VARIABLES

MATH 234

Introduction to calculus of functions of several variables; calculus on parameterized curves, derivatives of functions of several variables, multiple integrals, vector calculus.

TOPICS IN MULTI-VARIABLE CALCULUS AND LINEAR ALGEBRA

MATH 375

Vector spaces and linear transformations, differential calculus of scalar and vector fields, determinants, eigenvalues and eigenvectors, multiple integrals, line integrals, and surface integrals. Freshmen students are invited to enroll by the Department of Mathematics.

CALCULUS AND ANALYTIC GEOMETRY 2

MATH 222

Techniques of integration, improper integrals, first order ordinary differential equations, sequences and series, Taylor series, vector geometry in two and three dimensions.

INTRODUCTION TO MANIFOLDS

MATH 621

Integration in Euclidean spaces, change of variables, multilinear algebra, vector fields and differential forms, manifolds and tangent spaces, integration on manifolds, Stokes theorem. Classical vector analysis. Cauchy integral theorem.