Rekha P. Kulkarni - researchr alias

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Viewing Publication 1 - 11 from 11

2023

Fast and accurate solvers for weakly singular integral equationsLaurence Grammont, Rekha P. Kulkarni, Paulo B. Vasconcelos. na, 92(4):2045-2070, April 2023. [doi]

2020

Richardson extrapolation for the discrete iterated modified projection solutionRekha P. Kulkarni, Gobinda Rakshit. na, 85(1):171-189, 2020. [doi]

Discrete modified Projection Methods for Urysohn integral equations with Green's function Type KernelsRekha P. Kulkarni, Gobinda Rakshit. mma, 25(3):421-440, 2020. [doi]

2016

Modified projection method for Urysohn integral equations with non-smooth kernelsLaurence Grammont, Rekha P. Kulkarni, T. J. Nidhin. jcam, 294:309-322, 2016. [doi]

2006

A new superconvergent collocation method for eigenvalue problemsRekha P. Kulkarni. moc, 75(254):847-857, 2006. [doi]

2005

On improvement of the iterated Galerkin solution of the second kind integral equationsRekha P. Kulkarni. jnma, 13(3):205-218, 2005. [doi]

2003

Iterated discrete polynomially based Galerkin methodsRekha P. Kulkarni, N. Gnaneshwar. amc, 146(1):153-165, 2003. [doi]

1998

Accelerated spectral approximationRafikul Alam, Rekha P. Kulkarni, Balmohan V. Limaye. moc, 67(224):1401-1422, 1998.

1991

Q-SplinesRekha P. Kulkarni, Pierre-Jean Laurent. na, 1(1):45-73, 1991. [doi]

Pseudo-Cubic Weighted Splines Can Be C2 or G2Rekha P. Kulkarni, Pierre-Jean Laurent. In Pierre-Jean Laurent, Alain Le Méhauté, Larry L. Schumaker, editors, Curves and Surfaces. pages 271-274, Academic Press, 1991. [doi]

1985

Fonctions spline cardinales tronquées. (Truncated cardinal spline functions)Rekha P. Kulkarni. PhD thesis, Joseph Fourier University, Grenoble, France, 1985. [doi]

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