| 1 |
Hybridmoving least squares and neural network approach for solving nonlinear fractal–fractional optimal control problems
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International Journal of Dynamics and Control
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| 2 |
Moving least squares Genocchi-collocation scheme for fractal-fractional integro-differential equations
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International Journal of Computer Mathematics
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| 3 |
Combination of Ritz-Galerkin Method and Fractional-order Generalized Lucas Functions for Distributed-order Fractional Optimal Control Problems
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Iranian Journal of Science and Technology, Transactions of Electrical Engineering
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| 4 |
Utilizing General Lagrange Scaling Functions for Two Classes of Fractional Optimal Control Problems
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Iranian Journal of Mathematical Chemistry
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| 5 |
روش شبکه عصبی موجک هان گسسته برای معادلات براتو
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Mathematical Researches
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| 6 |
Revolutionizing buckling mechanics of agglomerated nanocomposite-honeycomb sandwich annular plates through a refined zigzag theory-based thermoelastic model on modified Winkler-Pasternak foundation
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APPLIED MATHEMATICS AND MECHANICS (ENGLISH EDITION)
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| 7 |
Thermoelastic vibration analysis of rotating honeycomb annular plates with agglomerated nanocomposite skins under exponentially decaying load based on a temperature-dependent zig–zag framework
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Acta Mechanica
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| 8 |
(𝛼,𝜓)-Morgan–Voyce optimization for solving high-dimensional -tempered fractional optimal control problems
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Results in Control and Optimization
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| 9 |
Solving Distributed-Order Fractional Equations via Genocchi Wavelets and Weighted Residual Method.
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Mathematics Interdisciplinary Research
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| 10 |
Synergistic Influence of Auxetic Core Design and RG Foundations on the Buckling Stability of Nanocomposite Sandwich Plates: A Novel MZZT Framework
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International Journal of Structural Stability and Dynamics
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| 11 |
High-fidelity vibration modeling of rotating auxetic sandwich plates with three-phase nanocomposite layers using the zig-zag–GDQM approach
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Mechanics Based Design of Structures and Machines
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| 12 |
Deep Bernoulli optimisation for solving 2D/3D ψ tempered fractional optimal control problems
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International journal of system science
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| 13 |
Decoding computational complexity: a fractional-order clique-based approach for solving Hilfer fractal-fractional differential equations1
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Computational Methods for Differential Equations
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| 14 |
A novel Lerch-hybrid approach for distributed-order fractional optimal control problems1
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Journal of Vibration and Control
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| 15 |
Numerical Treatment of Tumor-Immune Interaction Model of Fractional Order Related to Lung Cancer via Chelyshkov Polynomials
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Mathematical Methods in the Applied Sciences
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| 16 |
Fejér-quadrature collocation neural network method for solving 𝜓-tempered fractional electrohydrodynamics flow model
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Communications in Nonlinear Science and Numerical Simulation
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| 17 |
A novel optimisation strategy for solving optimal control of variable-order fractional dynamic systems with nonlocal boundary conditions
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INTERNATIONAL JOURNAL OF SYSTEMS SCIENCE
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| 18 |
Application of 𝜒-fractional Genocchi wavelets for solving 𝜒-fractional differential equations
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Mathematics and Computers in Simulation
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| 19 |
Pell wavelet-optimization procedure for two classes of fractional partial differential equations with nonlocal boundary conditions
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Journal of Computational Science
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| 20 |
Physics Informed Neural Network Method for Solving Delay Hilfer Fractional Differential Equations
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International Journal of Numerical Modelling: Electronic Networks, Devices and Fields
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| 21 |
Numerical solution of two-dimensional fractional optimal control problems using fractional Vieta- Fibonacci wavelets
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International Journal of Systems Science
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| 22 |
Fractional‑order least squares support vector regression to solve left‑sided Bessel fractional pantograph differential equations
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The Journal of Supercomputing
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| 23 |
ALTERNATIVE WAVELETS FOR THE SOLUTION OF VARIABLE-ORDER FRACTAL-FRACTIONAL DIFFERENTIAL EQUATIONS SYSTEM WITH POWER AND MITTAG-LEFFLER KERNELS
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Journal of Applied Analysis & Computation
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| 24 |
Numerical solution of stochastic fractional integro-di erential/ It^o-Volterra integral equations via fractional Genocchi wavelets
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Computational Methods for Di erential Equations
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| 25 |
Numerical simulation of nonlinear Li´enard’s equation via Morgan–Voyce even Fibonacci neural network
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Iranian Journal of Numerical Analysis and Optimization
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| 26 |
Fractional-order clique functions to solve left-sided Bessel fractional integro-differential equations
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Chaos, Solitons and Fractals
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| 27 |
Numerical investigation of9-fractional differential equations using wavelets neural networks
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Computational and Applied Mathematics
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| 28 |
A numerical method for Ψ-fractional integro-differential equations by Bell polynomials
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Applied Numerical Mathematics
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| 29 |
An accurate wavelets-collocation technique for neutral delay distributed-order fractional optimal control problems
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Optim Control Appl Meth
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| 30 |
A pseudo−operational collocation method for optimal control problems of fractal−fractional nonlinear Ginzburg−Landau equation
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Iranian Journal of Numerical Analysis and Optimization
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| 31 |
Chelyshkov least squares support vector regression for nonlinear stochastic differential equations by variable fractional Brownian motion
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Chaos, Solitons & Fractals
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| 32 |
Hahn hybrid functions for solving distributed order fractional Black–Scholes European option pricing problem arising in financial market
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Mathematical Methods in the Applied Sciences
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| 33 |
Numerical solution of fractal-fractional differential equations system via Vieta-Fibonacci polynomials fractal-fractional integral operators
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International Journal of Numerical Modelling: Electronic Networks, Devices and Fields
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| 34 |
Application of Chelyshkov wavelets and least squares support vector regression to solve fractional differential equations arising in optics and engineering
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Mathematical Methods in The Applied Sciences
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| 35 |
Deep Neural Network for Solving Stochastic Biological Systems
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Iranian Journal of Science
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| 36 |
Touchard–Ritz Method to Solve Variable-Order Fractional Optimal Control Problems
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Iranian Journal of Science and Technology, Transactions of Electrical Engineering
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| 37 |
Modified wavelets technique for multitype 2D fractional optimal control problems
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Journal of Vibration and Control
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| 38 |
An effective computational solver for fractal-fractional 2D integro-differential equations
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Journal of Applied Mathematics and Computing
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| 39 |
Fractional shifted Morgan–Voyce neural networks for solving fractal-fractional pantograph differential equations
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Chaos, Solitons & Fractals
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| 40 |
The numerical treatment of fractal-fractional 2D optimal control problems by Muntz-Legendre polynomials
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Optimal Control Applications and Methods
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| 41 |
Numerical solution of nonlinear stochastic differential equations with fractional Brownian motion using fractional-order Genocchi deep neural networks
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Communications in Nonlinear Science and Numerical Simulation
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| 42 |
Bernoulli wavelet least square support vector regression: Robust numerical method for a system of fractional differential equations
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Mathematical Methods in the Applied Sciences
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| 43 |
A Numerical Method Based on the Fractional Vieta-Fibonacci Functions for a Class of Fractional Optimal Control Problems
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Iranian Journal of Science and Technology, Transactions of Electrical Engineering
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| 44 |
Hahn wavelets collocation method combined with Laplace transform method for solving fractional integro‑differential equations
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Mathematical Sciences
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| 45 |
Application of generalized Lucas wavelet method for solving nonlinear fractal-fractional optimal control problems
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Chaos, Solitons and Fractals
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| 46 |
Performance of Genocchi wavelet neural networks and least squares support vector regression for solving different kinds of differential equations
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Computational and Applied Mathematics
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