Generalized Cauchy-Riemann Systems with a Singular Point
Regular price
€229.40
A01=Zafar D Usmanov
advanced mathematical physics
analytic function theory
Arbitrary Complex Constants
Arbitrary Real Constants
Author_Zafar D Usmanov
Basic Integral Equation
Basic Kernels
Category=PBKD
Category=PBKJ
Category=PBM
Category=PBP
Cauchy Kernel
Cauchy Riemann Systems
Cauchy's generalized formula
complex analysis
Continuous Solution
Convergent Fourier Series
differential geometry methods
Elliptic System
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Eular Gamma Function
Generalized Analytic Functions
Generalized Cauchy Riemann System
generalized Cauchy-Riemann's systems
Homogeneous Problem
infinitesimal bending positive curvature surfaces
Inhomogeneous Problem
Integral Equation
Linear Conjugation
mathematical modeling surfaces
Ordinary Differential Equation
polar singularities
Riemann Hilbert Problem
Singular Equation
Singular Point
Singular System
Solvability Conditions
surface curvature theory
Unbounded Operator
Unique Representative
Product details
- ISBN 9780582292802
- Weight: 472g
- Dimensions: 156 x 234mm
- Publication Date: 29 Apr 1997
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
Secure
checkout
Fast Shipping
Easy returns
A theory of generalized Cauchy-Riemann systems with polar singularities of order not less than one is presented and its application to study of infinitesimal bending of surfaces having positive curvature and an isolated flat point is given. The book contains results of investigations obtained by the author and his collaborators.
Zafar D Usmanov is a leading specialist in the field of differential equations. He graduated from Moscow State University in 1959, defending his candidate thesis in 1966 and his doctorate in 1973. He became Professor of Applied Mathematics at Tajik State University in 1983. Since 1981 he has been a full member of the Tajik Academy of Sciences and in 1988 he became Director of the Institute of Mathematics of the Tajik Academy of Sciences. He has published numerous papers on the subject of this book and has written three other books on applied mathematics.
