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LINEAR AND NONLINEAR PARABOLIC COMPLEX EQUATIONS
by Guo Chun Wen (Peking University, China)
This book deals mainly with linear and nonlinear parabolic equations and systems of second order. It first transforms the real forms of parabolic equations and systems into complex forms, and then discusses several initial boundary value problems and Cauchy problems for quasilinear and nonlinear parabolic complex equations of second order with smooth coefficients or measurable coefficients. Parabolic complex equations are discussed in the nonlinear case and the boundary conditions usually include the initial irregular oblique derivative. The boundary value problems are considered in multiply connected domains and several methods are used.
Contents:
- Properties of Solutions for Parabolic Complex Equations of Second
Order
- Quasilinear Parabolic Complex Equations of Second Order with Smooth Coefficients
- Nonlinear Parabolic Complex Equations of Second Order with Smooth Coefficients
- Nonlinear Parabolic Complex Equations of Second Order with Measurable Coefficients
- Nonlinear Parabolic Complex Systems of Second Order Equations with Measurable Coefficients
- Cauchy Problems for Nonlinear Parabolic Equations and Systems of Second Order
Readership: Students and researchers on function theory and partial
differential equations.
"This is a very interesting book written by a well-known expert on complex methods in partial differential equations. It contains many recent results, many of them published for the first time, some published originally in Chinese."
| 256pp |
Pub. date: Apr 1999 |
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* Special price applies only to individuals purchasing online and cannot be used in conjunction with any other offers.
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