Harry Hochstadt is the author of Integral Equations, published by Wiley.

• 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.

Harry Hochstadt is the author of Integral Equations, published by Wiley.

• 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.