Mixed Quadrature Rule for Double Integrals of Simpsons 1/3rd and Gauss Legendre two Point Rule in two Variables

Authors

  • Saumya Ranjan Jena

  • Subash Chandra Mishra

mixed quadrature rule, maclaurin2019;s theorem, error bound, degree of precision

Abstract

In this article we are concerned with mixed quadrature rule of higher degree of precision for double integrals with double variables. The rule is numerically tested taking some suitable texts and the error bound is determined.

How to Cite

Mixed Quadrature Rule for Double Integrals of Simpsons 1/3rd and Gauss Legendre two Point Rule in two Variables. (2016). Global Journal of Science Frontier Research, 16(2), 31-37. https://journalofscience.org/index.php/GJSFR/article/view/

References

Conte, C. S. Boor (1980) Elementary Numerical Analysis.

Hill, S. Jena, R. Dash (2009) Mixed quadrature of real definite integral over.

S. Jena, Dash (2014) Approximaton of real definite integrals via hybrid quadrature domain. 3(42), 119-124.

E. Kreyszig (2012) Advanced Engg.Mathematics.

J. Ma, V. Rokhlin, S. Wandzura (1996) Generalized Gaussian Quadrature Rules for Systems of Arbitrary Functions. 33(3), 971-996.

S. Jena, R. Dash (2011) Study of approximate value of real definite integral by mixed quadrature rule obtained from Richardson extrapolation. 3(1), 47-53.

Mixed Quadrature Rule for Double Integrals of Simpsons 1/3rd and Gauss Legendre two Point Rule in two Variables

Published

2016-01-25

How to Cite

Mixed Quadrature Rule for Double Integrals of Simpsons 1/3rd and Gauss Legendre two Point Rule in two Variables. (2016). Global Journal of Science Frontier Research, 16(2), 31-37. https://journalofscience.org/index.php/GJSFR/article/view/