Publications

Two Higher Order Iterative Methods for Solving Non-Linear Equations, Journal of the Institute of Engineering,14(1), 2018, 179-187
Level subset of bipolar Valued Fuzzy Subrings of a Semiring, Elixir Adv.Math.110 (2017),48420-48428, jointly with V.Shanmugapriya and K.Arjunan
Newton type Iterative Method with High Efficiency, Journal of Numerical Analysis and Approximation Theory (Romania), 45(2016), 14-26. Jointly with Pankaj Jain and Jivandhar Jnawali
Modified Newton Type Methods With Higher Order Convergence, Jordan journal of Mathematics and Statistics, JJMS, 2015, 8(4), 327-341, Jointly with Pankaj Jain and jivandhar Jnawali
Iterative Methods for solving Non-linear equations of Fourth-order convergence, Tribhuvan University Journal, XXX (2),2016,65-72Jointly with Jivandhar Jnawal
A new variant of Newton’s type method with Fourth order convergence, Journal of Institute of Science and Technology, TU, 21(2016), 86-89, Jointly with Jivandhar Jnawali.
A Study on Low Dimensional Nilpotent Lie groups of dimensions 3, 4 and 5, Perspectives on Higher Education Journal of University Campus, Vol-7, 64-66, 2012.
An Uncertainty Principle like Hardy’s Theorem for Nilpotent Lie group G_n, the Nepali Mathematical Sciences Report, Vol .31, No. 1 & 2, 2011, 1 – 6.
Parsevals Identity for Low Dimensional Nilpotent Lie groups G₃, Himalayan Scientific Journal Vo.l 4, and Oct., 2011, 73 – 75.
Weiner -Tauberian Therorem of Symmetric Weight function on Locally Compact Group, Himalayan Scientific Journal, Vol 3, 2010, 43 – 46.
A Study of Holders Inequality in New Spaces, Journal Of The Institute of Engineering, Vol 8, No. 1 & 2, 2010/11, 259 – 262.
Wiener Tauberian Theorem for Locally Compact Abelian Group. The Nepali Math Sc. report, Vol 30, no 1 and 2, 2010, 9 – 15
Hardy Uncertainty Principle for Low Dimensional Nilpotent Lie Groups G₄(III), Kathmandu University Journal of Science, Engineering & Technology, Vol. 6, No. 1, March, 2010, 89 – 95
Cowling Price theorem for Low Dimensional Nilpotent Lie Groups G4 (II), Journal of Institute of Science and Technology, Vol 16, 2009 – 2010, 130 – 134.
Parseval's Identity for Low Dimensional Nilpotent Lie Groups, G_{5, 1}, G_{5, 12}, G_{5, 3}, and G_{5, 5}, Kathmandu University Journal of Science , Engineering and Technology, vol 6, No. 1, January, 22 – 29, 2009
Hardy Uncertainty Principle for Low Dimensional Nilpotent Lie Groups G₄, Nepal Journal of Science and Technology 10, 155 – 159,2009
Parasevals Identity for Low Dimensional Nilpotent Lei Groups G_5,6 G_{6, 15}. The Nepali Math Sc. Report volume 29, No1 and 2, 13 – 20, 2009
Uniform Version of Wiener – Tauberian Theorem for Wiener – Algebra on a Real Line, The Nepali Math’s Sc. Report, vol. 26, No 1 and 2. (Dec), 41 – 48, 2008.
Uniform Version of Wiener Tauberian Theorem for Wiener Algebra, The Nepali Mathematical Sciences Report, 27, no1 and 2.11-16, 2007
Uniform Version of Wiener Tauberian Theorem for Equicontineous subsets of subspace of L¹(X, µ), The Nepali Mathematical Sciences Report, vol. 26, no.1 and 2, 19-26, 2006
Hardy Uncertainty Principle for R+ = [0, ∞], The Nepali Mathematical Sciences Report, 24 no.1, 1-4, 2005.
Hardy Theorem for Arbitrary Metrizeble Locally Compact Abelian Group, The Nepali Mathematical Sciences Report, 25,no-2,13-162005.
An Uncertainty Principles like Hardy’s Theorem for Nilpotent Lie Groups, J.Aust.Math.Soc.77, no-1, 47-53,2004, MR20690249 (2005f:43005), (Reviewer-Jingzhi Tie) 43A80,(22E25) Jointly with Ajay Kumar
Uniform Version of Wiener Tauberian Theorem for Real line. The Nepali Mathematical Sciences Report 23, no-2, 9-15, 2004 42A38, MR2159946 (2006b:42012.)
Uniform Version of Wiener-Tauberian Theorem, J. Math. Sci. (N.S) (Delhi): 63-71. (Reviewer: U.B Tiwari), 43A20,43A30,43A62,MR2096001 (2005h: 43006) Jointly with Ajay Kumar