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Solution of differential equations using integral transform - by integration over unspecified domain using variable limits which are themselves part of integration
Solution of differential equations using integral transform - by integration over unspecified domain using variable limits which are themselves part of integration
The computation applies an integral transform to solution of differential or partial differntial equations. The solution makes use of an integral transform having an indeterminate domain of integration, the limits of integration being variables which themselves figure in the function to be calculated. The kernel of the integral transformation is calculated to obtain a transform of the derivative term of the differential equation in the form of a transform of the function multiplied by a parameter. ADVANTAGE - Allows solution of differntial and partial differential equations which cannot be solved by existing methods and which is suitable for programming language. Solution does not require application of inverse transform.
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