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Haar wavelet operational matrix of fractional order integration and its applications in solving the fractional order differential equations
Y Li, W Zhao - Applied mathematics and computation, 2010 - Elsevier
Haar wavelet operational matrix has been widely applied in system analysis, system
identification, optimal control and numerical solution of integral and differential equations. In …
identification, optimal control and numerical solution of integral and differential equations. In …
Construction of fractional granular model and bright, dark, lump, breather types soliton solutions using Hirota bilinear method
S Biswas, U Ghosh, S Raut - Chaos, Solitons & Fractals, 2023 - Elsevier
The present article designs the granular metamaterials considering the granular structures
of discrete particles which are different from elastic metamaterials consisting of continuous …
of discrete particles which are different from elastic metamaterials consisting of continuous …
[HTML][HTML] Numerical solution of fractional pantograph differential equations by using generalized fractional-order Bernoulli wavelet
In the current study, new functions called generalized fractional-order Bernoulli wavelet
functions (GFBWFs) based on the Bernoulli wavelets are defined to obtain the numerical …
functions (GFBWFs) based on the Bernoulli wavelets are defined to obtain the numerical …
Modelling of fluid flow through porous media using memory approach: A review
Reservoir simulator is widely known in the petroleum industry for analysing and predicting
the fluid flow behaviour through porous media. Conventional mathematical approach, which …
the fluid flow behaviour through porous media. Conventional mathematical approach, which …
Solution of conformable fractional ordinary differential equations via differential transform method
E Ünal, A Gökdoğan - Optik, 2017 - Elsevier
Recently, a new fractional derivative called the conformable fractional derivative is given
which is based on the basic limit definition of the derivative in (Khalil et al., 2014). Then, the …
which is based on the basic limit definition of the derivative in (Khalil et al., 2014). Then, the …
Fractional modeling for enhancing the thermal performance of conventional solar still using hybrid nanofluid: energy and exergy analysis
A novel fractional model based on the Riemann Liouville fractional derivative to simulate the
thermal performance of conventional solar still and show the effect of using hybrid nanofluid …
thermal performance of conventional solar still and show the effect of using hybrid nanofluid …
[HTML][HTML] Multilayer perceptrons and radial basis function neural network methods for the solution of differential equations: a survey
Since neural networks have universal approximation capabilities, therefore it is possible to
postulate them as solutions for given differential equations that define unsupervised errors …
postulate them as solutions for given differential equations that define unsupervised errors …
Application of intelligent paradigm through neural networks for numerical solution of multiorder fractional differential equations
In this study, the intelligent computational strength of neural networks (NNs) based on the
backpropagated Levenberg‐Marquardt (BLM) algorithm is utilized to investigate the …
backpropagated Levenberg‐Marquardt (BLM) algorithm is utilized to investigate the …
Wavelets method for solving fractional optimal control problems
In this paper, an efficient and accurate computational method based on the Legendre
wavelets (LWs) is proposed for solving a class of fractional optimal control problems …
wavelets (LWs) is proposed for solving a class of fractional optimal control problems …
The second kind Chebyshev wavelet method for solving fractional differential equations
Y Wang, Q Fan - Applied Mathematics and Computation, 2012 - Elsevier
In this paper, the second kind Chebyshev wavelet method is presented for solving linear and
nonlinear fractional differential equations. We first construct the second kind Chebyshev …
nonlinear fractional differential equations. We first construct the second kind Chebyshev …