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Title Details:
Generating complex functions
Authors: Tsitsas, Nikolaos
Reviewer: Frantzeskakis, Dimitrios
Subject: MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > FUNCTIONS OF A COMPLEX VARIABLE
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > FUNCTIONS OF A COMPLEX VARIABLE > SERIES EXPANSIONS
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > ORDINARY DIFFERENTIAL EQUATIONS > GENERAL THEORY
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > PARTIAL DIFFERENTIAL EQUATIONS > GENERAL HIGHER-ORDER EQUATIONS AND SYSTEMS
MATHEMATICS AND COMPUTER SCIENCE > MATHEMATICS > ORDINARY DIFFERENTIAL EQUATIONS
Description:
Abstract:
In this chapter the concept of the complex derivative is defined and its algebraic properties are recorded. Then the Cauchy-Riemann conditions (equations) are formulated and their correlation with the concept of the complex derivative and their role in the calculation of derivatives of elementary functions are examined. Particular emphasis is placed on the important concept of analytic function and the study of the main properties of analytic functions.
Type: Chapter
Creation Date: 2015
Item Details:
License: http://creativecommons.org/licenses/by-nc-nd/3.0/gr
Handle http://hdl.handle.net/11419/1138
Bibliographic Reference: Tsitsas, N. (2015). Generating complex functions [Chapter]. In Tsitsas, N. 2015. Applied Mathematics [Undergraduate textbook]. Kallipos, Open Academic Editions. https://hdl.handle.net/11419/1138
Language: Greek
Is Part of: Applied Mathematics
Publication Origin: Kallipos, Open Academic Editions