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Numerical Solution of Boole’s Rule in Numerical Integration by Using General Quadrature Formula
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Numerical Solution of Boole’s Rule in Numerical Integration by Using General Quadrature Formula

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Abstract:

We have seen that definite integrals arise in many different areas and that the fundamental theorem of calculus is a powerful tool for evaluating definite integrals. This paper describes classical quadrature method for the numerical solution of Boole’s rule in numerical integration.

Info:

Periodical:
The Bulletin of Society for Mathematical Services and Standards (Volume 2)
Pages:
1-4
DOI:
https://doi.org/10.18052/www.scipress.com/BSMaSS.2.1
Citation:
P.V. Ubale "Numerical Solution of Boole’s Rule in Numerical Integration by Using General Quadrature Formula", The Bulletin of Society for Mathematical Services and Standards, Vol. 2, pp. 1-4, 2012
Online since:
June 2012
Authors:
P.V. Ubale
Keywords:
Boole’s Rule, Classical Quadrature Formula, Numerical Integration
Export:
RIS, BibTeX, Text
Distribution:
Open Access

Creative Commons License
This work is licensed under a
Creative Commons Attribution 4.0 International License

References:

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Evans M and Swartz T (1995): Methods for approximating integrals in statistics with special emphasis on Bayesian integration problems, Statistical science, 10, 254-272.

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Devi Prasad (2003): an introduction to numerical analysis third edition, Narosa Publishing House.

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