Pages that link to "Item:Q5264382"
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The following pages link to Properties of the Katugampola fractional derivative with potential application in quantum mechanics (Q5264382):
Displaying 12 items.
- Existence and uniqueness of solution for a nonlinear fractional problem involving the distributional Riesz derivative (Q6067283) (← links)
- Rothe's method for solving multi‐term Caputo–Katugampola fractional delay integral diffusion equations (Q6087605) (← links)
- Numerical solutions of the initial boundary value problem for the perturbed conformable time Korteweg‐de Vries equation by using the finite element method (Q6087729) (← links)
- ANALYSIS OF THE CONFORMABLE TEMPORAL-FRACTIONAL SWIFT–HOHENBERG EQUATION USING A NOVEL COMPUTATIONAL TECHNIQUE (Q6169657) (← links)
- On the stability of fractional differential equations involving generalized Caputo fractional derivative (Q6534757) (← links)
- New fractional derivative with sigmoid function as the kernel and its models (Q6539224) (← links)
- On the optimal controllability for a class of Katugampola fractional systems (Q6609606) (← links)
- The \(\theta\)-derivative as unifying framework of a class of derivatives (Q6611490) (← links)
- Discrete mechanics in nonuniform time \(\alpha\)-lattices (Q6611834) (← links)
- Criteria analysis of fractional derivative for mathematical modeling using CNR concept (Q6638580) (← links)
- Effects of noise and fractional derivative on the exact solutions of the stochastic conformable fractional Fokas system (Q6651677) (← links)
- An efficient algorithm for computing the eigenvalues of conformable Sturm-Liouville problem (Q6656576) (← links)
