1.New Nonpolynomial Spline in Compression Method of <svg style="vertical-align:-3.186pt;width:95.125px;" id="M1" height="24.6625" version="1.1" viewBox="0 0 95.125 24.6625" width="95.125" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg"> <g transform="matrix(.022,-0,0,-.022,.062,20.788)"><path id="x1D442" d="M745 361q0 -166 -116 -272t-291 -106q-136 0 -225.5 83t-89.5 218q0 161 115.5 272t288.5 111q137 0 227.5 -83t90.5 -223zM643 359q0 126 -56 199.5t-167 73.5q-130 0 -213.5 -104t-83.5 -246q0 -117 58 -190.5t165 -73.5q91 0 160.5 52t103 128.5t33.5 160.5z" /></g><g transform="matrix(.022,-0,0,-.022,17.278,20.788)"><path id="x28" d="M300 -147l-18 -23q-106 71 -159 185.5t-53 254.5v1q0 139 53 252.5t159 186.5l18 -24q-74 -62 -115.5 -173.5t-41.5 -242.5q0 -130 41.5 -242.5t115.5 -174.5z" /></g><g transform="matrix(.022,-0,0,-.022,25.034,20.788)"><path id="x1D458" d="M480 416q0 -21 -18 -41q-9 -11 -17 -7q-20 9 -42 9q-62 0 -140 -78q23 -69 88 -192q17 -31 27 -42t20 -11q16 0 62 46l17 -20q-64 -92 -119 -92q-35 0 -70 66q-41 73 -84 187q-36 -30 -62 -61q-27 -115 -35 -172q-41 -8 -78 -20l-6 6l140 612q7 28 0.5 34t-37.5 7l-34 1
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作　　者：Venu Gopal ;R. K. Mohanty ;Navnit Jha

出　　处：Advances in Numerical Analysis. 2013 ;2013.doi:10.1155/2013/470480

出版社：Hindawi Publishing Corporation

文章 ID：88253094

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2.A new variable mesh method based on non-polynomial spline in compression approximations for 1D quasilinear hyperbolic equations

作　　者：Ranjan Kumar Mohanty ;Navnit Jha ;Ravindra Kumar

出　　处：Advances in Difference Equations. 2015 ;2015(1):337.doi:10.1186/s13662-015-0672-7

出版社：Hindawi Publishing Corporation

文章 ID：231374210

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3.The Convergence of Geometric Mesh Cubic Spline Finite Difference Scheme for Nonlinear Higher Order Two-Point Boundary Value Problems

作　　者：Navnit Jha ;R. K. Mohanty ;Vinod Chauhan

出　　处：International Journal of Computational Mathematics. 2014 ;2014.doi:10.1155/2014/527924

出版社：Hindawi Publishing Corporation

文章 ID：92889498

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4.Exponential basis and exponential expanding grids third (fourth)-order compact schemes for nonlinear three-dimensional convection-diffusion-reaction equation

作　　者：Navnit Jha ;Bhagat Singh

出　　处：Advances in Difference Equations. 2019 ;2019(1):1-27.doi:10.1186/s13662-019-2275-1

出版社：Hindawi Publishing Corporation

文章 ID：238892940

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5.A fourth-order accurate quasi-variable mesh compact finite-difference scheme for two-space dimensional convection-diffusion problems

作　　者：Navnit Jha ;Neelesh Kumar

出　　处：Advances in Difference Equations. 2017 ;2017(1):64.doi:10.1186/s13662-017-1115-4

出版社：Hindawi Publishing Corporation

文章 ID：231373769

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	Navnit Jha	5篇
	R. K. Mohanty	2篇
	Bhagat Singh	1篇
	Neelesh Kumar	1篇
	Ranjan Kumar Mohanty	1篇

	Advances in Difference Equations	3篇
	Advances in Numerical Analysis	1篇
	International Journal of Computational Mathematics	1篇

	2019	1篇
	2017	1篇
	2015	1篇
	2014	1篇
	2013	1篇

	Ravindra Kumar	1篇
	Venu Gopal	1篇
	Vinod Chauhan	1篇