Pages that link to "Item:Q2207688"
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The following pages link to Comments on various extensions of the Riemann-Liouville fractional derivatives: about the Leibniz and chain rule properties (Q2207688):
Displaying 14 items.
- No violation of the Leibniz rule. No fractional derivative (Q907149) (← links)
- Numerical methods for solving the time-fractional telegraph equation (Q1722049) (← links)
- Unsteady flows of Maxwell fluids with shear rate memory and pressure-dependent viscosity in a rectangular channel (Q2137548) (← links)
- About the Noether's theorem for fractional Lagrangian systems and a generalization of the classical Jost method of proof (Q2175761) (← links)
- On chain rule for fractional derivatives (Q2198547) (← links)
- A new glance on the Leibniz rule for fractional derivatives (Q2207899) (← links)
- Local fractional derivatives of differentiable functions are integer-order derivatives or zero (Q2323874) (← links)
- Comments on ``The Minkowski's space-time is consistent with differential geometry of fractional order'' (Q2630213) (← links)
- ON EXPLICIT WAVE SOLUTIONS OF THE FRACTIONAL NONLINEAR DSW SYSTEM VIA THE MODIFIED KHATER METHOD (Q5025604) (← links)
- Remark on the Chain rule of fractional derivative in the Sobolev framework (Q5030407) (← links)
- The time‐fractional generalized Z‐K equation: Analysis of Lie group, similarity reduction, conservation laws, and explicit solutions (Q6182992) (← links)
- General fractional classical mechanics: action principle, Euler-Lagrange equations and Noether theorem (Q6198223) (← links)
- Parametric general fractional calculus: nonlocal operators acting on function with respect to another function (Q6546492) (← links)
- Similarity reduction, group analysis, conservation laws, and explicit solutions for the time-fractional deformed KdV equation of fifth order (Q6601453) (← links)