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Amit Kumar Verma
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2020 – today
- 2024
- [j29]Mukesh Kumar Rawani
, Amit Kumar Verma
, Lajja Verma:
Numerical treatment of Burgers' equation based on weakly L-stable generalized time integration formula with the NSFD scheme. Appl. Math. Comput. 467: 128485 (2024) - [j28]Mukesh Kumar Rawani, Amit Kumar Verma
, Carlo Cattani:
An efficient algorithm for solving the variable-order time-fractional generalized Burgers' equation. J. Appl. Math. Comput. 70(6): 5269-5291 (2024) - [j27]Nazia Urus, Amit Kumar Verma
:
Existence results for a class of four point nonlinear singular BVP arising in thermal explosion in a spherical vessel. Math. Comput. Simul. 220: 516-532 (2024) - [i10]Narendra Kumar, Lok Nath Kannaujiya, Amit Kumar Verma:
Uniform Haar Wavelet Solutions for Fractional Regular β-Singular BVPs Modeling Human Head Heat Conduction under Febrifuge Effects. CoRR abs/2408.10212 (2024) - 2023
- [j26]Bivek Gupta
, Navneet Kaur, Amit Kumar Verma
, Ravi P. Agarwal
:
Quadratic Phase Multiresolution Analysis and the Construction of Orthonormal Wavelets in L2(ℝ). Axioms 12(10): 927 (2023) - [j25]Narendra Kumar
, Diksha Tiwari, Amit Kumar Verma
, Carlo Cattani:
Hybrid model for the optimal numerical solution of nonlinear ordinary differential systems. Comput. Appl. Math. 42(8): 322 (2023) - [j24]Mukesh Kumar Rawani
, Amit Kumar Verma
, Carlo Cattani:
A novel hybrid approach for computing numerical solution of the time-fractional nonlinear one and two-dimensional partial integro-differential equation. Commun. Nonlinear Sci. Numer. Simul. 118: 106986 (2023) - [j23]Narendra Kumar
, Amit Kumar Verma
, Ravi P. Agarwal
:
Two-Dimensional Uniform and Non-Uniform Haar Wavelet Collocation Approach for a Class of Nonlinear PDEs. Comput. 11(10): 189 (2023) - [j22]Navneet Kaur, Bivek Gupta
, Amit Kumar Verma
:
Multidimensional fractional wavelet transforms and uncertainty principles. J. Comput. Appl. Math. 430: 115250 (2023) - [j21]Biswajit Pandit
, Amit Kumar Verma
, Ravi P. Agarwal
:
A Study on Solutions for a Class of Higher-Order System of Singular Boundary Value Problem. Symmetry 15(9): 1729 (2023) - 2022
- [j20]Saurabh Tomar
, Amit Kumar Verma, K. Vajravelu:
An effective method for solving singular boundary value problems with some relevant physical applications. Comput. Appl. Math. 41(1) (2022) - [j19]Amit Kumar Verma
, Bivek Gupta
:
A note on continuous fractional wavelet transform in ℝn. Int. J. Wavelets Multiresolution Inf. Process. 20(2): 2150050:1-2150050:29 (2022) - [j18]Sheerin Kayenat
, Amit Kumar Verma
:
On the choice of denominator functions and convergence of NSFD schemes for a class of nonlinear SBVPs. Math. Comput. Simul. 200: 263-284 (2022) - [j17]Amit Kumar Verma
, Nazia Urus
:
Well Ordered Monotone iterative Technique for nonlinear second order Four Point Dirichlet BVPs. Math. Model. Anal. 27(1): 59-77 (2022) - [e1]Gregorio Robles, Amel Charleux, Igor Steinmacher, Javier Arroyo, Antonio Balderas, Gemma Catolino, Alexandre Decan, Francisco Martín Rico, Amit Kumar Verma:
OpenSym 2022: The 18th International Symposium on Open Collaboration, Madrid, Spain, September 7 - 9, 2022. ACM 2022, ISBN 978-1-4503-9845-9 [contents] - 2021
- [j16]Mandeep Singh
, Nazia Urus
, Amit Kumar Verma
:
A different monotone iterative technique for a class of nonlinear three-point BVPs. Comput. Appl. Math. 40(8) (2021) - [j15]Biswajit Pandit
, Amit Kumar Verma, Ravi P. Agarwal:
Numerical approximations for a class of nonlinear higher order singular boundary value problem by using homotopy perturbation and variational iteration method. Comput. Math. Methods 3(6) (2021) - 2020
- [j14]Amit Kumar Verma
, Sheerin Kayenat
:
Applications of modified Mickens-type NSFD schemes to Lane-Emden equations. Comput. Appl. Math. 39(3) (2020) - [j13]Amit Kumar Verma
, Mukesh Kumar Rawani
, Ravi P. Agarwal:
A High-Order Weakly L-Stable Time Integration Scheme with an Application to Burgers' Equation. Comput. 8(3): 72 (2020) - [j12]Amit Kumar Verma
, Sheerin Kayenat
, Gopal Jee Jha:
A note on the convergence of fuzzy transformed finite difference methods. J. Appl. Math. Comput. 63(1-2): 143-170 (2020) - [j11]Swati
, Karanjeet Singh, Amit Kumar Verma
, Mandeep Singh:
Higher order Emden-Fowler type equations via uniform Haar Wavelet resolution technique. J. Comput. Appl. Math. 376: 112836 (2020)
2010 – 2019
- 2019
- [j10]Amit Kumar Verma
, Diksha Tiwari:
Higher resolution methods based on quasilinearization and Haar wavelets on Lane-Emden equations. Int. J. Wavelets Multiresolution Inf. Process. 17(3): 1950005:1-1950005:27 (2019) - [j9]Jayraj Singh
, Haider Banka, Amit Kumar Verma:
A BBO-based algorithm for slope stability analysis by locating critical failure surface. Neural Comput. Appl. 31(10): 6401-6418 (2019) - [c4]Amit Kumar Verma, Nikhil Prakash:
A Grid-based Model for Generating Scale-Free Networks. COMSNETS 2019: 732-736 - [i9]Amit Kumar Verma, Diksha Tiwari:
On some computational aspects of Hermite wavelets on a class of SBVPs arising in exothermic reactions. CoRR abs/1911.00495 (2019) - [i8]Amit Kumar Verma, Diksha Tiwari:
A note on Legendre, Hermite, Chebyshev, Laguerre and Gegenbauer wavelets with an application on sbvps arising in real life. CoRR abs/1911.02004 (2019) - [i7]Amit Kumar Verma, Biswajit Pandit:
Existence and nonexistence results of radial solutions to singular BVPs arising in epitaxial growth theory. CoRR abs/1911.04979 (2019) - [i6]Amit Kumar Verma, Biswajit Pandit, Carlos Escudero:
Numerical solutions for a class of singular boundary value problems arising in the theory of epitaxial growth. CoRR abs/1911.05120 (2019) - [i5]Amit Kumar Verma, Mukesh Kumar Rawani, Ravi P. Agarwal:
On a seventh order convergent weakly L-stable Newton Cotes formula with application on Burger's equation. CoRR abs/1911.05556 (2019) - [i4]Amit Kumar Verma, Narendra Kumar:
Haar wavelets collocation on a class of Emden-Fowler equation via Newton's quasilinearization and Newton-Raphson techniques. CoRR abs/1911.05819 (2019) - [i3]Amit Kumar Verma, Narendra Kumar, Diksha Tiwari:
System of Lane-Emden equations as IVPs BVPs and Four Point BVPs & Computation with Haar Wavelets. CoRR abs/1912.01395 (2019) - [i2]Amit Kumar Verma, Mukesh Kumar Rawani:
An improved Haar wavelet quasilinearization technique for a class of generalized Burger's equation. CoRR abs/1912.07062 (2019) - 2018
- [c3]Jayraj Singh
, Haider Banka, Amit Kumar Verma:
Analysis of slope stability and detection of critical failure surface using gravitational search algorithm. RAIT 2018: 1-6 - [c2]Jayraj Singh
, Amit Kumar Verma, Haider Banka:
Application of biogeography based optimization to locate critical slip surface in slope stability evaluation. RAIT 2018: 1-5 - 2015
- [j8]Amit Kumar Verma
, Lajja Verma:
Higher order time integration formula with application on Burgers' equation. Int. J. Comput. Math. 92(4): 756-771 (2015) - [c1]Amit Kumar Verma, Manjish Pal:
Evolving Social Networks via Friend Recommendations. SITIS 2015: 379-383 - [i1]Amit Kumar Verma, Manjish Pal:
Evolving Social Networks via Friend Recommendations. CoRR abs/1509.05160 (2015) - 2013
- [j7]Amit Kumar Verma, Trilok Nath Singh:
A neuro-fuzzy approach for prediction of longitudinal wave velocity. Neural Comput. Appl. 22(7-8): 1685-1693 (2013) - [j6]Amit Kumar Verma, Trilok Nath Singh:
Comparative study of cognitive systems for ground vibration measurements. Neural Comput. Appl. 22(Supplement-1): 341-350 (2013) - 2012
- [j5]Trilok Nath Singh, Amit Kumar Verma:
Comparative analysis of intelligent algorithms to correlate strength and petrographic properties of some schistose rocks. Eng. Comput. 28(1): 1-12 (2012) - 2011
- [j4]Kanti Pandey, Lajja Verma, Amit Kumar Verma
:
L-stable Simpson's 3/8 rule and Burgers' equation. Appl. Math. Comput. 218(4): 1342-1352 (2011) - [j3]Amit Kumar Verma, Trilok Nath Singh:
Intelligent systems for ground vibration measurement: a comparative study. Eng. Comput. 27(3): 225-233 (2011) - 2010
- [j2]R. K. Pandey, Amit Kumar Verma
:
Monotone method for singular BVP in the presence of upper and lower solutions. Appl. Math. Comput. 215(11): 3860-3867 (2010)
2000 – 2009
- 2009
- [j1]Kanti Pandey, Lajja Verma, Amit Kumar Verma
:
On a finite difference scheme for Burgers' equation. Appl. Math. Comput. 215(6): 2206-2214 (2009)
Coauthor Index
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