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Curricular information is subject to change
On successful completion of this module, the student is expected to be able to understand the definitions, theorems and examples covered in all of the topics listed above, and carry out associated computations. These include, but are not limited to, stating the main theorems in the module, together with some of their consequences; prove a selection of these results; apply the Cauchy-Riemann equations and Cauchy's Integral Formula; evaluate the integral of a complex function along a path; compute Taylor and Laurent expansions of various functions; compute residues and contour integrals; and evaluate Fourier Transforms and real integrals and infinite sums using residues.
|Student Effort Type||Hours|
|Specified Learning Activities||
|Autonomous Student Learning||
Prior knowledge of complex numbers, differentiation of functions of one variable, partial derivatives, line/path integration, continuity of functions of one variable, and infinite series will be assumed.
In particular, the student should have taken a level one module on calculus of one variable and a level two module on calculus of several variables.
|Description||Timing||Component Scale||% of Final Grade|
|Examination: final 2-hour written examination||2 hour End of Trimester Exam||No||Standard conversion grade scale 40%||No||
|Continuous Assessment: three homework assignments (10% each)||Throughout the Trimester||n/a||Standard conversion grade scale 40%||No||
|Resit In||Terminal Exam|
|Autumn||Yes - 2 Hour|
• Group/class feedback, post-assessment
Not yet recorded.
|Lecture||Offering 1||Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33||Fri 12:00 - 12:50|
|Tutorial||Offering 1||Week(s) - 20, 21, 22, 23, 24, 25, 26, 29, 30, 31, 32, 33||Fri 13:00 - 13:50|
|Lecture||Offering 1||Week(s) - 20, 21, 23, 24, 25, 26, 29, 30, 32, 33||Mon 11:00 - 11:50|