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Rahmat Ali Khan Coauthor index pubzone.org

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DBLP keys2011
8Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLMujeeb ur Rehman, Rahmat Ali Khan: A note on boundary value problems for a coupled system of fractional differential equations. Computers & Mathematics with Applications 61(9): 2630-2637 (2011)
2010
7Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLMujeeb ur Rehman, Rahmat Ali Khan: Existence and uniqueness of solutions for multi-point boundary value problems for fractional differential equations. Appl. Math. Lett. 23(9): 1038-1044 (2010)
2009
6Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: Generalized approximation method for heat radiation equations. Applied Mathematics and Computation 212(2): 287-295 (2009)
2008
5Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: Generalized approximations for nonlinear three-point boundary value problems. Applied Mathematics and Computation 197(1): 111-120 (2008)
4Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: Positive solutions of four-point singular boundary value problems. Applied Mathematics and Computation 201(1-2): 762-773 (2008)
2007
3Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: Approximations and rapid convergence of solutions of nonlinear three point boundary value problems. Applied Mathematics and Computation 186(2): 957-968 (2007)
2Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: Generalized approximations and rapid convergence of solutions of m-point boundary value problems. Applied Mathematics and Computation 188(2): 1878-1890 (2007)
2006
1Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRahmat Ali Khan: The generalized quasilinearization technique for a second order differential equation with separated boundary conditions. Mathematical and Computer Modelling 43(7-8): 727-742 (2006)

Coauthor Index

1Mujeeb ur Rehman [7] [8]

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