Table of contents:
EXACT SOLUTIONS OF INTEGRAL EQUATIONS: Linear Equations of the First Kind with Variable Limit of Integration. Linear Equations of the Second Kind with Variable Limit of Integration. Linear Equations of the First Kind with Constant Limits of Integration. Linear Equations of the Second Kind with Constant Limits of Integration. Nonlinear Equations with Variable Limit of Integration. Nonlinear Equations with Constant Limits of Integration. METHODS FOR SOLVING INTEGRAL EQUATIONS: Main
Containing more than 1,000 integral equations with solutions, Handbook of Integral Equations outlines the exact analytical methods for solving linear and nonlinear integral equations as well as evaluates approximate methods. Topics include new solutions to the Volterra, Fredholm, and other equations; equations with arbitrary functions; classical methods; and recent developments. Each section provides examples showing how methods can be applied to specific equations.
EXACT SOLUTIONS OF INTEGRAL EQUATIONS: Linear Equations of the First Kind with Variable Limit of Integration. Linear Equations of the Second Kind with Variable Limit of Integration. Linear Equations of the First Kind with Constant Limits of Integration. Linear Equations of the Second Kind with Constant Limits of Integration. Nonlinear Equations with Variable Limit of Integration. Nonlinear Equations with Constant Limits of Integration. METHODS FOR SOLVING INTEGRAL EQUATIONS: Main
Containing more than 1,000 integral equations with solutions, Handbook of Integral Equations outlines the exact analytical methods for solving linear and nonlinear integral equations as well as evaluates approximate methods. Topics include new solutions to the Volterra, Fredholm, and other equations; equations with arbitrary functions; classical methods; and recent developments. Each section provides examples showing how methods can be applied to specific equations.