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Dive into the research topics where Ghaus ur Rahman is active.

Publication


Featured researches published by Ghaus ur Rahman.


Journal of Inequalities and Applications | 2018

Sobolev’s embedding on time scales

Naveed Ahmad; Hira Ashraf Baig; Ghaus ur Rahman; M. Shoaib Saleem

For 1≤p<n


Complexity | 2018

Analysis of Implicit Type Nonlinear Dynamical Problem of Impulsive Fractional Differential Equations

Naveed Ahmad; Zeeshan Ali; Kamal Shah; Akbar Zada; Ghaus ur Rahman

1 \leq p < n


Complexity | 2018

Computational Analysis of Complex Population Dynamical Model with Arbitrary Order

Fazal Haq; Kamal Shah; Ghaus ur Rahman; Yongjin Li; Muhammad Shahzad

, the embeddings of Sobolev spaces WΔ1,p(ΩTn)


Discrete Dynamics in Nature and Society | 2017

Numerical Analysis of Fractional Order Epidemic Model of Childhood Diseases

Fazal Haq; Muhammad Shahzad; Shakoor Muhammad; Hafiz Abdul Wahab; Ghaus ur Rahman

W^{1,p}_{\Delta }(\Omega_{\mathbb{T}^{n}})


Opuscula Mathematica | 2014

Existence results for random fractional differential equations

Vasile Lupulescu; Donal O'Regan; Ghaus ur Rahman

of functions defined on an open subset of an arbitrary time scale Tn


alexandria engineering journal | 2017

Numerical solution of fractional order smoking model via laplace Adomian decomposition method

Fazal Haq; Kamal Shah; Ghaus ur Rahman; Muhammad Shahzad

\mathbb{T}^{n}


Journal of Porous Media | 2015

HYDROMAGNETIC FLOW NEAR A NON-UNIFORM ACCELERATING PLATE IN THE PRESENCE OF MAGNETIC FIELD THROUGH POROUS MEDIUM

Amir Khan; Gul Zaman; Ghaus ur Rahman

, n≥1


Advances in Difference Equations | 2015

Nonlinear fractional differential equations in nonreflexive Banach spaces and fractional calculus

Ravi P. Agarwal; Vasile Lupulescu; Donal O’Regan; Ghaus ur Rahman

n\geq1


Journal of Mathematics and Computer Science | 2017

Numerical analysis of fractional order Pine wilt disease model with bilinear incident rate

Yongjin Li; Fazal Haq; Kamal Shah; Muhammad Shahzad; Ghaus ur Rahman

, endowed with the Lebesgue Δ-measure have been developed in (Agarwal et al. in Adv. Differ. Equ. 2006:38121, 2006) for n=1


Advances in Difference Equations | 2017

Existence and stability of solutions to non-linear neutral stochastic functional differential equations in the framework of G-Brownian motion

Faiz Faizullah; M Bux; Ma Rana; Ghaus ur Rahman

n=1

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Kamal Shah

University of Malakand

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Yongjin Li

Sun Yat-sen University

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Faiz Faizullah

National University of Sciences and Technology

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Vasile Lupulescu

Government College University

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Akbar Zada

University of Peshawar

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Gholam Roqia

COMSATS Institute of Information Technology

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