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1-Application of Triangular Functions method for solving linear Fredholm integral equations 2-Numerical Solution to Volterra- Fredholm integral equations by hybrid orthonormal Bernstein and Block-Pulse functions 3-Function approximation by using Bernoulli wavelet method 4-Integration of Bernoulli wavelet functions 5-Solution of Volterra- Fredholm integral equation via Bernoulli wavelet method 6-Illustrative Numerical Example

Produktbeschreibung
1-Application of Triangular Functions method for solving linear Fredholm integral equations 2-Numerical Solution to Volterra- Fredholm integral equations by hybrid orthonormal Bernstein and Block-Pulse functions 3-Function approximation by using Bernoulli wavelet method 4-Integration of Bernoulli wavelet functions 5-Solution of Volterra- Fredholm integral equation via Bernoulli wavelet method 6-Illustrative Numerical Example
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Autorenporträt
Dr Mohamed Reda Ali Mohamed has done at Benha faculty of engineering, Benha University, Benha, Kalubia, Egypt. Tech Mathematics in 2008 until now. His interests are Statistical, Numerical, Differential Equations, Partial Differential Equations, Probability and Statistics and Searching in the field of Mathematical Physics.