Integral equations
著者
書誌事項
Integral equations
(Wiley classics library)
Wiley, 1989, c1973
- : hard
- : pbk
並立書誌 全1件
-
-
Integral equations / Harry Hochstadt
BA03790038
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Integral equations / Harry Hochstadt
大学図書館所蔵 全28件
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注記
"A Wiley-Interscience publication"
Bibliography: p. 279-280
Includes index
内容説明・目次
- 巻冊次
-
: hard ISBN 9780471401650
内容説明
This classic work is now available in an unabridged paperback edition. Hochstatdt's concise treatment of integral equations represents the best compromise between the detailed classical approach and the faster functional analytic approach, while developing the most desirable features of each. The seven chapters present an introduction to integral equations, elementary techniques, the theory of compact operators, applications to boundary value problems in more than dimension, a complete treatment of numerous transform techniques, a development of the classical Fredholm technique, and application of the Schauder fixed point theorem to nonlinear equations.
- 巻冊次
-
: pbk ISBN 9780471504047
内容説明
This classic work is now available in an unabridged paperback edition. Hochstatdt's concise treatment of integral equations represents the best compromise between the detailed classical approach and the faster functional analytic approach, while developing the most desirable features of each. The seven chapters present an introduction to integral equations, elementary techniques, the theory of compact operators, applications to boundary value problems in more than dimension, a complete treatment of numerous transform techniques, a development of the classical Fredholm technique, and application of the Schauder fixed point theorem to nonlinear equations.
目次
Partial table of contents:
BASIC EXISTENCE THEOREMS.
Fixed Point Theorems.
Volterra Equations.
Kernels with Weak Singularities.
INTEGRAL EQUATIONS WITH L2 KERNELS.
Compact Operators.
Positive Operators.
Approximation of Eigenvalues.
Fredholm Equations with Self-Adjoint Compact Operators.
APPLICATIONS TO PARTIAL DIFFERENTIAL EQUATIONS.
FOURIER TRANSFORMS.
Laplace Transforms.
Hankel Transforms.
Mellin Transforms.
The Weiner-Hopf Technique I. The Weiner-Hopf Technique II.
THE FREDHOLM THEORY.
NONLINEAR INTEGRAL EQUATIONS.
The Schauder Fixed Point Theorem.
Index.
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