A. Q. M. Khaliq - researchr alias

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Viewing Publication 1 - 22 from 22

2023

A hybrid fourth order time stepping method for space distributed order nonlinear reaction-diffusion equationsMuhammad S. Yousuf, Khaled M. Furati, A. Q. M. Khaliq. cma, 151:116-126, December 2023. [doi]

2021

A fractional-order compartmental model for the spread of the COVID-19 pandemicToheeb Biala, A. Q. M. Khaliq. cnsns, 98:105764, 2021. [doi]

Identification and prediction of time-varying parameters of COVID-19 model: a data-driven deep learning approachJie Long, A. Q. M. Khaliq, Khaled M. Furati. ijcm, 98(8):1617-1632, 2021. [doi]

2020

Efficient high-order compact exponential time differencing method for space-fractional reaction-diffusion systems with nonhomogeneous boundary conditionsHarish P. Bhatt, A. Q. M. Khaliq, Khaled M. Furati. na, 83(4):1373-1397, 2020. [doi]

High-order time-stepping methods for two-dimensional Riesz fractional nonlinear reaction-diffusion equationsM. Yousuf, Khaled M. Furati, A. Q. M. Khaliq. cma, 80(1):204-226, 2020. [doi]

2019

High-order time stepping Fourier spectral method for multi-dimensional space-fractional reaction-diffusion equationsS. S. Alzahrani, A. Q. M. Khaliq. cma, 77(3):615-630, 2019. [doi]

An exponential time differencing method of lines for Burgers-Fisher and coupled Burgers equationsAthanassios G. Bratsos, A. Q. M. Khaliq. jcam, 356:182-197, 2019. [doi]

2018

Efficient Krylov-based exponential time differencing method in application to 3D advection-diffusion-reaction systemsHarish P. Bhatt, A. Q. M. Khaliq, Bruce A. Wade. amc, 338:260-273, 2018. [doi]

Parallel algorithms for nonlinear time-space fractional parabolic PDEsT. A. Biala, A. Q. M. Khaliq. jcphy, 375:135-154, 2018. [doi]

Fourth-order methods for space fractional reaction-diffusion equations with non-smooth dataKhaled M. Furati, M. Yousuf, A. Q. M. Khaliq. ijcm, 95(6-7):1240-1256, 2018. [doi]

Efficient time discretization scheme for nonlinear space fractional reaction-diffusion equationsOlaniyi Samuel Iyiola, E. O. Asante-Asamani, Khaled M. Furati, A. Q. M. Khaliq, Bruce A. Wade. ijcm, 95(6-7):1274-1291, 2018. [doi]

Linearly implicit predictor-corrector methods for space-fractional reaction-diffusion equations with non-smooth initial dataA. Q. M. Khaliq, T. A. Biala, S. S. Alzahrani, Khaled M. Furati. cma, 75(8):2629-2657, 2018. [doi]

Solving complex PIDE systems for pricing American option under multi-state regime switching jump-diffusion modelM. Yousuf, A. Q. M. Khaliq, Salah Alrabeei. cma, 75(8):2989-3001, 2018. [doi]

2017

A conservative exponential time differencing method for the nonlinear cubic Schrödinger equationAthanassios G. Bratsos, A. Q. M. Khaliq. ijcm, 94(2):230-251, 2017. [doi]

A fourth-order implicit-explicit scheme for the space fractional nonlinear Schrödinger equationsA. Q. M. Khaliq, X. Liang, K. M. Furati. na, 75(1):147-172, 2017. [doi]

The locally extrapolated exponential splitting scheme for multi-dimensional nonlinear space-fractional Schrödinger equationsX. Liang, A. Q. M. Khaliq, Harish P. Bhatt, K. M. Furati. na, 76(4):939-958, 2017. [doi]

2016

A real distinct poles Exponential Time Differencing scheme for reaction-diffusion systemsE. O. Asante-Asamani, A. Q. M. Khaliq, Bruce A. Wade. jcam, 299:24-34, 2016. [doi]

A compact fourth-order L-stable scheme for reaction-diffusion systems with nonsmooth dataHarish P. Bhatt, A. Q. M. Khaliq. jcam, 299:176-193, 2016. [doi]

2014

Stabilized explicit Runge-Kutta methods for multi-asset American optionsJ. Martín-Vaquero, A. Q. M. Khaliq, B. Kleefeld. cma, 67(6):1293-1308, 2014. [doi]

2012

The numerical approximation of nonlinear Black-Scholes model for exotic path-dependent American options with transaction costM. Yousuf, A. Q. M. Khaliq, B. Kleefeld. ijcm, 89(9):1239-1254, 2012. [doi]

2002

Modified arc-length adaptive algorithms for degenerate reaction-diffusion equationsQin Sheng, A. Q. M. Khaliq. amc, 126(2-3):279-297, 2002. [doi]

1989

Global extrapolation of numerical methodsA. Q. M. Khaliq, Edward H. Twizell. node 1989: 148-160 [doi]

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