Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Numerical Study of Fractional Differential Equations of Lane-Emden Type by Method of Collocation"
written by Mohammed S. Mechee, Norazak Senu,
published by Applied Mathematics, Vol.3 No.8, 2012
has been cited by the following article(s):
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[2] An efficient hybrid computational technique for the time dependent Lane-Emden equation of arbitrary order
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[3] Numerical simulation of variable-order fractional differential equation of nonlinear Lane–Emden type appearing in astrophysics
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[4] Approximate Analytical Solution of Fractional Lane-Emden Equation by Mittag-Leffler Function Method
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[5] Generalized Euler and Runge-Kutta methods for solving classes of fractional ordinary differential equations
International Journal of Nonlinear …, 2022
[6] Analytical Solutions of a Class of Fractional Lane–Emden Equation: A Power Series Method
International Journal of Applied and Computational …, 2022
[7] New analytical method of solution to a nonlinear singular fractional Lane–Emden type equation
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[8] On a fractional problem of Lane–Emden type: Ulam type stabilities and numerical behaviors
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[9] Stability of solutions for two classes of fractional differential equations of Lane-Emden type
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[10] Wavelet Theory: Applications of the Wavelet
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[11] A novel design of fractional Meyer wavelet neural networks with application to the nonlinear singular fractional Lane-Emden systems
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[12] An anti-periodic singular fractional differential problem of Lane-Emden type
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[13] Sumudu transform for solving some classes of fractional differential equations
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[14] The Pantograph equation with nonlocal conditions via Kantugampola fractional derivative
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[15] Caputo-Hadamard approach applications: solvability for an integro-differential problem of Lane and Emden type
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[16] Solvability for a class of nonlocal singular fractional differential equations of Lane Emden type
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[17] Numerical methods for solving Lane-Emden type differential equations by operational matrix of fractional derivative of modified generalized Laguerre …
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[18] A novel Chebyshev neural network approach for solving singular arbitrary order Lane-Emden equation arising in astrophysics
2020
[19] A nonlocal multi‐point singular fractional integro‐differential problem of Lane–Emden type
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[20] Application of fractional calculus on a new differential problem of duffing type
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[21] Application of MHPM for Solving Semi-Linear Fractional Differential Equations
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[22] Perturbed Collocation Method For Solving Singular Multi-order Fractional Differential Equations of Lane-Emden Type
2020
[23] A single layer fractional orthogonal neural network for solving various types of Lane–Emden equation
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[24] Generalized Bessel polynomial for multi-order fractional differential equations
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[25] Fractional Singular Differential Systems of Lane–Emden Type: Existence and Uniqueness of Solutions
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[26] A generalized sequential problem of Lane-Emden type via fractional calculus
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[27] ULAM-HYERS-RASSIAS STABILITY OF FRACTIONAL LANE-EMDEN EQUATIONS.
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[28] A TWO-PARAMETER SINGULAR FRACTIONAL DIFFERENTIAL EQUATION OF LANE EMDEN TYPE
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[29] Simulation of nonlinear fractional dynamics arising in the modeling of cognitive decision making using a new fractional neural network
Mathematical Methods in the Applied Sciences, 2019
[30] A novel design of fractional Mayer wavelet neural networks with application to the nonlinear singular fractional Lane-Emden systems
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[31] Series solutions for the Laguerre and Lane-Emden fractional differential equations in the sense of conformable fractional derivative
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[32] A class of nonlinear singular differential equations
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[33] Haar Wavelet Technique for Solving Fractional Differential Equations with An Application
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[34] Polynomial Least Squares Method for Fractional Lane–Emden Equations
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[35] Approximate Solution of Fractional Order Lane–Emden Type Differential Equation by Orthonormal Bernoulli's Polynomials
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[36] Numerical study of singular fractional Lane–Emden type equations arising in astrophysics
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[37] A Lane Emden Type Problem Involving Caputo Derivative and Riemann-Liouville Integral
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[38] ULAM-HYERS-RASSIAS STABILITY OF FRACTIONAL LANE-EMDEN EQUATIONSS
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[39] Ulam-Hyers-Rassias Stability of Fractional Lane-Emden Equations
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[40] An Efficient Numerical Method For Solving Nonlinear Astrophysics Equations of Arbitrary Order
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[41] The Combined Reproducing Kernel Method and Taylor Series for Handling Fractional Differential Equations
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[42] The Lane-Emden fractional homogeneous differential equation
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[43] Novel orthogonal functions for solving differential equations of arbitrary order
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[44] Approximate Analytical Methods For Ordinary Differential Equations Of Fractional Order
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[45] On A Class of Fractional Differential Equations with Arbitrary Singularities
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[46] THE HIGHT ORDER LANE-EMDEN FRACTIONAL DIFFERENTIAL SYSTEM: EXISTENCE, UNIQUENESS AND ULAM TYPE STABILITIES
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[47] Chebyshev neural network model with linear and nonlinear active functions
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[48] Numerical solutions of fractional differential equations of Lane-Emden type by an accurate technique
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[49] Approximate Solutions of Fisher's Type Equations with Variable Coefficients
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[50] Thème
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[51] Solution of Differential Equations of Emden–Fowler Type by Homotopy Analysis Method with Genetic Algorithm
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