B
Bashir Ahmad
Researcher at King Abdulaziz University
Publications - 1156
Citations - 23656
Bashir Ahmad is an academic researcher from King Abdulaziz University. The author has contributed to research in topics: Boundary value problem & Nonlinear system. The author has an hindex of 61, co-authored 1025 publications receiving 18813 citations. Previous affiliations of Bashir Ahmad include University of Haripur & Quaid-i-Azam University.
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Equivalent projectors for virtual element methods
TL;DR: A variant of the virtual element method that allows the exact computations of the L^2 projections on all polynomials of degree @?k to be presented.
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Existence results for a coupled system of nonlinear fractional differential equations with three-point boundary conditions
Bashir Ahmad,Juan J. Nieto +1 more
TL;DR: The Schauder fixed point theorem is applied and an existence result is proved for the following system, where @a,@b,p,q,@h,@c satisfy certain conditions.
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Some properties of soft topological spaces
Sabir Hussain,Bashir Ahmad +1 more
TL;DR: The properties of soft open, soft nbd and soft closure are investigated and the properties ofsoft interior, soft exterior and soft boundary are defined which are fundamental for further research on soft topology and will strengthen the foundations of the theory of soft topological spaces.
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A study of nonlinear Langevin equation involving two fractional orders in different intervals
TL;DR: In this paper, a nonlinear Langevin equation involving two fractional orders α ∈ ( 0, 1 ] and β ∈( 1, 2 ] with three-point boundary conditions was studied and the contraction mapping principle was applied to prove the existence of solutions.
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Existence Results for Nonlinear Boundary Value Problems of Fractional Integrodifferential Equations with Integral Boundary Conditions
Bashir Ahmad,Juan J. Nieto +1 more
TL;DR: In this paper, the existence results for a boundary value problem involving a nonlinear integrodifferential equation of fractional order with integral boundary conditions are given for Krasnosel'skiĭ's fixed point theorem.