An Approximate Solution of Fredhom Integral Equation Using Bernstein Polynomials

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Haleema S. Ali
Waleeda S. Ali

Abstract

In this paper, Bernstein polynomials method has used to find an approximate solution for Fredholm integral equation of the second kind. These polynomials are incredibly useful mathematical tools, because they are simply defined, can be calculated quickly on computer systems and represent a tremendous variety of functions. They can be differentiated and integrated easily.         

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1.
An Approximate Solution of Fredhom Integral Equation Using Bernstein Polynomials. Baghdad Sci.J [Internet]. 2008 Dec. 7 [cited 2024 Dec. 1];5(4):680-4. Available from: https://bsj.uobaghdad.edu.iq/index.php/BSJ/article/view/11875
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article

How to Cite

1.
An Approximate Solution of Fredhom Integral Equation Using Bernstein Polynomials. Baghdad Sci.J [Internet]. 2008 Dec. 7 [cited 2024 Dec. 1];5(4):680-4. Available from: https://bsj.uobaghdad.edu.iq/index.php/BSJ/article/view/11875

References

Jerri A. J., 1985. Introduction to Integral Equation with applications. Marcel Dekker, Inc , New York. p73-87,153-171.

Lapidus L. and Seinfeid J., 1979. Numerical solution of Differential Equations, Wiley Eastern Limited. New Delhi, p2-18.

Diskunov ON.,1974. Differential and Integral Calculus, English translation. Mir Publishers, Moscow.

Kenneth I. J., 2000. Bernstein polynomials, University of California, Davis.

Henryk G. and Jose' L. P., 2003. On the Approximation Properties of Bernstein polynomials via Probabilistic tools, Boletin de la Asociacion Matematica Venezolana, l. X(1),1.