Pages that link to "Item:Q1791843"

The following pages link to Numerical solution of fractional differential equations using Haar wavelet operational matrix method (Q1791843):

Displaying 32 items.

• A new numerical algorithm to solve fractional differential equations based on operational matrix of generalized hat functions (Q390636) (← links)
• Haar wavelet operational methods for the numerical solutions of fractional order nonlinear oscillatory Van der Pol system (Q902555) (← links)
• Bernoulli wavelet operational matrix of fractional order integration and its applications in solving the fractional order differential equations (Q1634575) (← links)
• Wavelet operational matrix method for solving fractional differential equations with variable coefficients (Q1644074) (← links)
• Haar wavelet Picard method for fractional nonlinear partial differential equations (Q1659658) (← links)
• Numerical solution of the fractional order Duffing-van der Pol oscillator equation by using Bernoulli wavelets collocation method (Q1700507) (← links)
• Rational wavelets and their application for solving the heat transfer equations in porous medium (Q1794707) (← links)
• An expeditious wavelet-based numerical scheme for solving fractional differential equations (Q2027687) (← links)
• Numerical soliton solutions of fractional Newell-Whitehead-Segel equation in binary fluid mixtures (Q2052349) (← links)
• A numerical method based on quadrature rules for \(\psi\)-fractional differential equations (Q2088833) (← links)
• Numerical solution of Bagley-Torvik, nonlinear and higher order fractional differential equations using Haar wavelet (Q2101697) (← links)
• A new efficient algorithm based on feedforward neural network for solving differential equations of fractional order (Q2108722) (← links)
• Numerical investigation of fractional-order differential equations via \(\varphi\)-Haar-wavelet method (Q2112624) (← links)
• Investigation of fractional models of damping material by a neuroevolutionary approach (Q2123649) (← links)
• Green-Haar wavelets method for generalized fractional differential equations (Q2125748) (← links)
• Modeling the one-dimensional inverse heat transfer problem using a Haar wavelet collocation approach (Q2159585) (← links)
• Empirical analysis of fractional differential equations model for relationship between enterprise management and financial performance (Q2213033) (← links)
• A new approach for solving one-dimensional fractional boundary value problems via Haar wavelet collocation method (Q2227695) (← links)
• Haar wavelet operational matrix method for fractional oscillation equations (Q2330245) (← links)
• A wavelet operational method for solving fractional partial differential equations numerically (Q2391281) (← links)
• Haar Wavelet Operational Matrix Method for Solving Fractional Partial Differential Equations (Q2964727) (← links)
• Numerical solution of fractional partial differentialequations using Haar wavelets (Q2964786) (← links)
• Numerical Solution for a Class of Linear System ofFractional Differential Equations by the HaarWaveletMethod and the Convergence Analysis (Q2964924) (← links)
• Generalized wavelet method for solving fractional bioheat transfer model during hyperthermia treatment (Q5010113) (← links)
• NUMERICAL SOLUTION OF NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS USING HAAR WAVELET COLLOCATION METHOD (Q5025006) (← links)
• Solution of fractional oscillator equations using ultraspherical wavelets (Q5232437) (← links)
• Using matrix-based rationalized Haar wavelet method for solving consolidation equation (Q5243679) (← links)
• (Q5269435) (← links)
• A numerical scheme based on Gegenbauer wavelets for solving a class of relaxation-oscillation equations of fractional order (Q6074296) (← links)
• Numerical solution of a class of Caputo-Fabrizio derivative problem using Haar wavelet collocation method (Q6138375) (← links)
• A computational approach for finding the numerical solution of modified unstable nonlinear Schrödinger equation via Haar wavelets (Q6148836) (← links)
• A novel study based on shifted Jacobi polynomials to find the numerical solutions of nonlinear stochastic differential equations driven by fractional Brownian motion (Q6167770) (← links)