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Numerical solution of system of random Volterra integral equations II:Newton's method *
Authors:
N. Medhin a;
M. Sambandham bc;
C. K. Zoltani d
| Affiliations: | a Department of Mathematics and Computer Science, Atlanta University, Atlanta, GA |
| b Center for Computational Sciences, Atlanta University, | |
| c Department of Mathematics, Morehouse College, Atlanta, GA | |
| d U.S. Army Ballistic Research Laboratory, Ignition and Combustion Branch, Aberdeen Proving Ground, Maryland |
DOI:
10.1080/07362999008809201
Publication Frequency:
6 issues per year
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(English)
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Abstract
In this article we discuss Newton's method to find the numerical solution of a system of random volterra integral equations. An example is presented to implement the theory and Kolmogorov-Smirnov test is used to fit a distribution of the solutions.
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1Research supported by U.S. Army Research Contract No: DAAG29-85-G0109 and ONR Grant No. N0001-87-K-9276.
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