Pages that link to "Item:Q6140781"
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The following pages link to Reproducing kernel approach for numerical solutions of fuzzy fractional initial value problems under the Mittag–Leffler kernel differential operator (Q6140781):
Displaying 7 items.
- Analytical solution of one-dimensional nonlinear conformable fractional telegraph equation by reduced differential transform method (Q2166684) (← links)
- Adaptive technique for solving 1-D interface problems of fractional order (Q2170962) (← links)
- A new modified technique of Adomian decomposition method for fractional diffusion equations with initial-boundary conditions (Q2171689) (← links)
- NUMERICAL SOLUTION OF SECOND-ORDER FUZZY DIFFERENTIAL EQUATION OF INTEGER AND FRACTIONAL ORDER USING REPRODUCING KERNEL HILBERT SPACE METHOD TOOLS (Q5269637) (← links)
- An analytical view of nonlinear fractional Burger's equations using conformable double Elzaki transform (Q6595751) (← links)
- Enhancing solutions for non-linear ordinary differential equations via combined Laplace transform and reproducing kernel method (Q6617555) (← links)
- On fuzzy fractional Volterra-Fredholm model under the uncertainty \(\theta\)-operator of the AD technique: theorems and applications (Q6618046) (← links)
