
Linear and Quasilinear Complex Equations of Hyperbolic and Mixed Types
Guo Chun Wen(Author)
CRC Press
1st Edition
Published on 18. December 2020
Book
Paperback/Softback
272 pages
978-0-367-45480-7 (ISBN)
Description
This volume deals with first and second order complex equations of hyperbolic and mixed types. Various general boundary value problems for linear and quasilinear complex equations are investigated in detail. To obtain results for complex equations of mixed types, some discontinuous boundary value problems for elliptic complex equations are discussed. Mixed complex equations are included in the quasilinear case, and the text considers both boundary value conditions in the general oblique derivative case and multiply connected domains. Complex analytical methods are used to investigate various problems as well. In particular, hyperbolic numbers and hyperbolic complex functions are introduced to handle hyperbolic complex equations. Researchers and graduate students in mathematical analysis will find this text indispensable.
More details
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
College/higher education
Professional and scholarly
Professional and Professional Practice & Development
Dimensions
Height: 229 mm
Width: 152 mm
Thickness: 15 mm
Weight
393 gr
ISBN-13
978-0-367-45480-7 (9780367454807)
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Schweitzer Classification
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Book
08/2002
1st Edition
CRC Press
€173.50
Shipment within 15-20 days

E-Book
08/2002
CRC Press
€86.99
Available for download

E-Book
08/2002
1st Edition
CRC Press
€86.99
Available for download
Person
Chun Wen\, Guo
Content
This volume deals with first- and second-order complex equations of hyperbolic and mixed types. The authors investigate in detail general boundary value problems for linear and quasilinear complex equations and present some discontinuous boundary value problems for elliptic complex equations. Mixed complex equations are included in the quasilinear case, and the text considers both boundary value conditions in the general oblique derivative case and multiply-connected domains. The authors also use complex analytical methods to investigate various problems. In particular, they introduce hyperbolic numbers and hyperbolic complex functions to handle hyperbolic complex equations.