This comprehensive collection contains over 1,500 problems on the theory of functions of the complex variable and covers nearly every branch of classical function theory. It will be of special interest to practicing engineers and researchers in the physical sciences, for considerable attention is given to those problems which illustrate the application of the theory of functions of a complex variable to problems dealing with the mechanics of continuous media and electrical engineering. The problems themselves range in difficulty from elementary to those encountered only in more advanced treatments.The first four chapters involve complex numbers and functions of a complex variable; conformal mappings connected with elementary functions; supplementary geometrical questions and generalized analytic functions; and integrals and power series.Chapters V through VIII cover the Launrent series, singularities of single-valued functions, and integral functions; various series of functions, parametric integrals, and infinite products; residues and their applications; integrals of the Cauchy type; and integral functions of Poisson and Schwarz.The final three chapters discuss analytic continuation, singularities of many-valued character, and Riemann Surfaces; conformal mappings; and applications to mechanic and physics. Answers and solutions are grouped at the end of the text.

The new book Complex Analysis by Kevin Huston would be a good idea if you want to learn how to do computational . The book was published first in 1965, but reprinted since by Dover.

The new book Complex Analysis by Kevin Huston would be a good idea if you want to learn how to do computational exercises. The more problems you do the better you will understand the theory. It is suitable and recommended as a supplement in a standard course in complex function theory, late undergraduate level, or beginning graduate. Of other Dover titles on the same subject we recommend the books by Flanigan, Schwerdtfeger, and Silverman.

This nice little book by Volkovyskii et al (translated from Russian) is a collection of exercises, and it. .

This nice little book by Volkovyskii et al (translated from Russian) is a collection of exercises, and it covers the central aspects of and themes in complex function theory, elementary geometry, harmonic and analytic functions. It contains graphics and illustrations, and the last third of the book consists of answers and solutions.

VOLKOVYSKII, . 12 problems on complex

A COL LEC TIO N OF PROBLEMS ON IS LYS COM PLE X ANA L. I. Volko vyskii, G. L. Lunts . nd . Aram anovi ch A Collection of Problems on Complex Analysis A Collection of Problems on COMPLEX ANALYSIS . 12 problems on complex. analysis 90. What is the circle lzl 1 transformed into in the mapping z/(1-z2) 1 91. For the mapping w es find: (1) The images of the curves x 0, y 0, x y; (2) The originals of the curves fl () (0 ~ () < oo).

Download L. Volkovyskii, G. Lunts, I. G. Aramanovich-A Collection of Problems on Complex Analysis-Dover Publications (1991).

Items related to A Collection of Problems on Complex Analysis (Dover. This comprehensive collection contains over 1,500 problems on the theory of functions of the complex variable and covers nearly every branch of classical function theory. Volkovyskii, L. Lunts, G. Aramanovich, I. A Collection of Problems on Complex Analysis (Dover Books on Mathematics). ISBN 13: 9780486669137.

Series: Dover Books on Mathematics. Problems on' complex analysis. For what values of A. do the curves of the family consist of a simple curve and for what values do they split into two branches 1 (2) Answer the same questions for the family lz2+az+bl A. (A. 0). 35. The function . g z is defined uniquely at all points z ::/: 0, if we put lzl-2:n; < . g z ~ lzl.

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This comprehensive collection contains over 1,500 problems on the . The problems themselves range in difficulty from elementary to those encountered only in more advanced treatments. Series: Dover Books on Mathematics.

This comprehensive collection contains over 1,500 problems on the theory of functions of the complex variable and covers nearly every branch of classical function theory.