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MH3101 COMPLEX ANALYSIS

This course is an introduction to the theory of complex variables that is useful in many branches of pure and applied mathematics. Analytic functions of one complex variable, Cauchy-Riemann equations. Contour integrals, Cauchy's theorem and Cauchy's integral formula, maximum modulus theorem, Liouville's theorem, fundamental theorem of algebra, Morera's theorem. Taylor series, Laurent series, singularities of analytic functions. Residue theorem, calculus of residues. Fourier transforms, inversion formula, convolution, Parseval's formula. Applications.

Academic Units4
Exam ScheduleWed Nov 26 2025 00:00:00 GMT+0000 (Coordinated Universal Time) 13:00-15:00
Grade TypeLetter Graded
Department MaintainingMATH(SPS)
Prerequisites

MH1101 & MH2100

Mutually Exclusive

MH2801

Not Available to ProgrammePHMS

Prerequisites Tree

MH3101requiresall ofMH2100MH1101

Indexes

IndexTypeGroupDayTimeVenueRemark
70260LEC/STUDIOLEWED1030-1120SPMS-LT4
70260LEC/STUDIOLETHU1630-1820SPMS-LT3
70260TUTTWED0930-1020SPMS-LT4Teaching Wk2-13

Course Schedule

0930

1030

1130

1230

1330

1430

1530

1630

1730

MON
TUE
WED

MH3101

TUT | SPMS-LT4

Teaching Wk2-13

MH3101

LEC/STUDIO | SPMS-LT4

THU

MH3101

LEC/STUDIO | SPMS-LT3

FRI
SAT

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