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An introductory course in complex analysis. Not equivalent to the required course NMMA301.
Last update: G_M (16.05.2012)
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Introduction to complex analysis. Last update: G_M (27.04.2012)
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A student must obtain credit from the exercises to take the exam. The credit is obtained for active participation at the exercises. Last update: Lávička Roman, doc. RNDr., Ph.D. (26.05.2019)
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Základní literatura
Veselý, J.: Komplexní analýza, Karolinum Praha, 2000
Novák, B.: Analýza v komplexním oboru (skripta), SPN Praha, 1980
Kopáček, J.: Příklady z matematiky pro fyziky IV, skripta MFF. Doplňková literatura. Rudin, W.: Reálná a komplexní analýza, Academia Praha, 1977 Last update: G_M (27.04.2012)
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Lecture and exercises Last update: G_M (27.04.2012)
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Requirements to the exam correspond to the syllabus to the extent to which topics were covered during lectures and tutorials. Last update: Lávička Roman, doc. RNDr., Ph.D. (26.05.2019)
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Holomorphic functions.
Power series and elementary functions.
Path integral.
The local Cauchy theorem and its applications.
Isolated singularities.
The Laurent series, residues.
The global Cauchy theorem and Cauchy formula. Last update: Kalenda Ondřej, prof. RNDr., Ph.D., DSc. (18.08.2017)
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