A Collection of Problems on Complex Analysis
L. I. Volkovyskii, G. L. Lunts, I. G. Aramanovich, "A Collection of Problems on Complex Analysis"
Dover Publications | 1991 | ISBN: 0486669130 | 426 pages | Djvu | 6,6 MB
Summary: a unique collection
Rating: 5
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.
The central topics are (in this order) complex numbers, calculus and geometry of the plane, conformal mappings, harmonic functions, power series and analytic functions, and the standard Cauchy-and residue theorems, symmetry, Laurent series, infinite products, ending with a brief chapter on Riemann surfaces, and applications to hydrodynamics and electrostatics. All the material is presented in the form of exercises.
The book was published first in 1965, but reprinted since by Dover. It is suitable and recommended as a supplement in a standard course in complex function theory, late undergraduate level, or beginning graduate.
depositfiles.com
extabit.com
mirror
L. I. Volkovyskii, G. L. Lunts, I. G. Aramanovich, "A Collection of Problems on Complex Analysis"
Dover Publications | 1991 | ISBN: 0486669130 | 426 pages | Djvu | 6,6 MB
Summary: a unique collection
Rating: 5
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.
The central topics are (in this order) complex numbers, calculus and geometry of the plane, conformal mappings, harmonic functions, power series and analytic functions, and the standard Cauchy-and residue theorems, symmetry, Laurent series, infinite products, ending with a brief chapter on Riemann surfaces, and applications to hydrodynamics and electrostatics. All the material is presented in the form of exercises.
The book was published first in 1965, but reprinted since by Dover. It is suitable and recommended as a supplement in a standard course in complex function theory, late undergraduate level, or beginning graduate.
depositfiles.com
extabit.com
mirror