Complex Analysis for Applications
Lecture, three hours; discussion, one hour. Requisites: courses 32B, 33B. Introduction to basic formulas and calculation procedures of complex analysis of one variable relevant to applications. Topics include Cauchy/Riemann equations, Cauchy integral formula, power series expansion, contour integrals, residue calculus.
Select a tab
Kefeng Liu (Fall 2021)
Robert Greene (Summer 2021)
Chi-Yun Hsu (Spring 2021)
Lincoln Chayes (Spring 2021)
Gang Liu (Winter 2021)
Daniel Hoff (Fall 2020)
Tyler Arant (Summer 2020)
Ricardo Salazar (Fall 2019)
Oleg Gleizer (Summer 2019)
Aaron Royer (Spring 2019)
Nickolas Andersen (Spring 2018)
Alexander Austin (Spring 2018)
David Gieseker (Winter 2018)
Alejandro Morales (Spring 2017)
Laszlo Zsido (Spring 2017)
Keith Ouellette (Summer 2016)
James Freitag (Spring 2016)
Francisco Castella (Spring 2016)
Sungjin Kim (Fall 2015)
Kangtae Kim (Fall 2015)
Jesse Burke (Spring 2015)
Huy Tran (Spring 2015)
Michael Williams (Winter 2015)
Lucio Guerberoff (Spring 2014)
Gregory Eskin (Spring 2014)
John B. Garnett (Winter 2014)
David Taylor (Winter 2014)
Marek Biskup (Winter 2014)
James Ralston Jr (Fall 2013)
Spencer Unger (Fall 2013)
Michael Hitrik (Spring 2013)
Yves van Gennip (Winter 2013)
Enrollment data not available.
MWF 2pm-2:50pm
Mathematical Sciences 5127
A+ A A- B+ B B- C+ C C- D+ D D- F 0% 5% 10% 15% 20%
Textbook information not available.