Results 171 to 180 of about 3,187 (203)
Physic-informed deep operator networks for modeling 2D time-domain electromagnetic wave propagation in various media. [PDF]
Oh S, Lee E, Hong SK.
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Optimization, 2023
As is well known, it is quite valuable and challenging to solve the split common fixed point problem (SCFP) associated with two different nonlinear operators.
H-Y. Xu, Heng-you Lan, Y. Zhao, Y. Ye
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As is well known, it is quite valuable and challenging to solve the split common fixed point problem (SCFP) associated with two different nonlinear operators.
H-Y. Xu, Heng-you Lan, Y. Zhao, Y. Ye
semanticscholar +1 more source
IEEE Access
In this study, we investigated an extended class of hierarchical variational inequalities (SEGHVIDs), i.e., generalized hierarchical variational inequalities with differentiable operators, in real Hilbert spaces.
K. Sanaullah +4 more
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In this study, we investigated an extended class of hierarchical variational inequalities (SEGHVIDs), i.e., generalized hierarchical variational inequalities with differentiable operators, in real Hilbert spaces.
K. Sanaullah +4 more
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Evolution Equations and Control Theory
The main aim of this study is to analyze a fractional parabolic SIR epidemic model of a reaction-diffusion, by using the nonlocal Caputo fractional time-fractional derivative and employing the $p$-Laplacian operator.
Achraf Zinihi +2 more
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The main aim of this study is to analyze a fractional parabolic SIR epidemic model of a reaction-diffusion, by using the nonlocal Caputo fractional time-fractional derivative and employing the $p$-Laplacian operator.
Achraf Zinihi +2 more
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Fractal and Fractional
This work explores modern mathematical avenues as part of fractional calculus research. We apply fractional dispersion relations to the fractional wave equation to numerically examine various formulations of the generalized fractional wave equation.
M. Albaidani
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This work explores modern mathematical avenues as part of fractional calculus research. We apply fractional dispersion relations to the fractional wave equation to numerically examine various formulations of the generalized fractional wave equation.
M. Albaidani
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Complex, 2019
This article is concerned with a class of singular nonlinear fractional boundary value problems with p-Laplacian operator, which contains Riemann–Liouville fractional derivative and Caputo fractional derivative. The boundary conditions are made up of two
Fang Wang +3 more
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This article is concerned with a class of singular nonlinear fractional boundary value problems with p-Laplacian operator, which contains Riemann–Liouville fractional derivative and Caputo fractional derivative. The boundary conditions are made up of two
Fang Wang +3 more
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Neural-network-based iterative learning control of nonlinear systems.
ISA transactions, 2020This work reports on a novel approach to effective design of iterative learning control of repetitive nonlinear processes based on artificial neural networks.
K. Patan, M. Patan
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Fractal and Fractional
This work reveals an advanced numerical scheme for obtaining approximate solutions to nonlinear fractional Kuramoto–Sivashinsky (K-S) equations involving Caputo derivatives.
Muhammad Nadeem, L. Iambor
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This work reveals an advanced numerical scheme for obtaining approximate solutions to nonlinear fractional Kuramoto–Sivashinsky (K-S) equations involving Caputo derivatives.
Muhammad Nadeem, L. Iambor
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