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Cites:

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Information Journal Paper

Title

NUMERICAL SOLUTION OF INTEGRO-DIFFERENTIAL EQUATION BY USING CHEBYSHEV WAVELET OPERATIONAL MATRIX OF INTEGRATION

Pages

  126-136

Abstract

 In this paper, we propose a method to approximate the solution of a linear Fredholm INTEGRO-DIFFERENTIAL EQUATION by using the CHEBYSHEV WAVELET OF THE FIRST KIND as basis. For this purpose, we introduce the first Chebyshev OPERATIONAL MATRIX OF INTEGRATION. Chebyshev wavelet approximating method is then utilized to reduce the INTEGRO-DIFFERENTIAL EQUATION to a system of algebraic equations. Illustrative examples are included to demonstrate the advantages and applicability of the technique.

Cites

References

Cite

APA: Copy

FARIBORZI ARAGHI, M.A., DALIRI, S., & BAHMANIPOUR, M.. (2012). NUMERICAL SOLUTION OF INTEGRO-DIFFERENTIAL EQUATION BY USING CHEBYSHEV WAVELET OPERATIONAL MATRIX OF INTEGRATION. INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION, 2(2), 126-136. SID. https://sid.ir/paper/328256/en

Vancouver: Copy

FARIBORZI ARAGHI M.A., DALIRI S., BAHMANIPOUR M.. NUMERICAL SOLUTION OF INTEGRO-DIFFERENTIAL EQUATION BY USING CHEBYSHEV WAVELET OPERATIONAL MATRIX OF INTEGRATION. INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION[Internet]. 2012;2(2):126-136. Available from: https://sid.ir/paper/328256/en

IEEE: Copy

M.A. FARIBORZI ARAGHI, S. DALIRI, and M. BAHMANIPOUR, “NUMERICAL SOLUTION OF INTEGRO-DIFFERENTIAL EQUATION BY USING CHEBYSHEV WAVELET OPERATIONAL MATRIX OF INTEGRATION,” INTERNATIONAL JOURNAL OF MATHEMATICAL MODELLING & COMPUTATION, vol. 2, no. 2, pp. 126–136, 2012, [Online]. Available: https://sid.ir/paper/328256/en

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