Pages that link to "Item:Q2513495"
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The following pages link to A note on fractional electrodynamics (Q2513495):
Displaying 33 items.
- An approach to introducing fractional integro-differentiation in classical electrodynamics (Q541639) (← links)
- Maxwell's equations on Cantor sets: a local fractional approach (Q903845) (← links)
- On electromagnetic field in fractional space (Q1049441) (← links)
- Modeling diffusive transport with a fractional derivative without singular kernel (Q1619210) (← links)
- Space-time fractional diffusion-advection equation with Caputo derivative (Q1723755) (← links)
- A novel technique for \((2 + 1)\)-dimensional time-fractional coupled Burgers equations (Q1997712) (← links)
- Exact solutions of the generalized multidimensional mathematical physics models via sub-equation method (Q1998367) (← links)
- Numerical study of the process of nonlinear supratransmission in Riesz space-fractional sine-Gordon equations (Q2005147) (← links)
- On possible applications of media described by fractional-order models in electromagnetic cloaking (Q2025560) (← links)
- Electromagnetic waves in non-local dielectric media: derivation of a fractional differential equation describing the wave dynamics (Q2050297) (← links)
- A reliable technique to study nonlinear time-fractional coupled Korteweg-de Vries equations (Q2058235) (← links)
- Numerical and analytical simulations of nonlinear time fractional advection and Burger's equations (Q2086474) (← links)
- A note on a modified fractional Maxwell model (Q2111274) (← links)
- Fractional calculus approach for the phase dynamics of Josephson junction (Q2129440) (← links)
- New approximate analytical technique for the solution of time fractional fluid flow models (Q2136684) (← links)
- Modified homotopy methods for generalized fractional perturbed Zakharov-Kuznetsov equation in dusty plasma (Q2138863) (← links)
- Initial boundary value problems for a multi-term time fractional diffusion equation with generalized fractional derivatives in time (Q2142806) (← links)
- A fractional analysis of Noyes-Field model for the nonlinear Belousov-Zhabotinsky reaction (Q2190869) (← links)
- Numerical simulation of the nonlinear dynamics of harmonically driven Riesz-fractional extensions of the Fermi-Pasta-Ulam chains (Q2204917) (← links)
- On the fractional Cornu spirals (Q2206087) (← links)
- Electromagnetic-based derivation of fractional-order circuit theory (Q2207069) (← links)
- Signal propagation in electromagnetic media described by fractional-order models (Q2207714) (← links)
- Generalization of Kramers-Krönig relations for evaluation of causality in power-law media (Q2219602) (← links)
- A linearly implicit structure-preserving scheme for the fractional sine-Gordon equation based on the IEQ approach (Q2227698) (← links)
- A reliable technique for fractional modified Boussinesq and approximate long wave equations (Q2311558) (← links)
- Fractal electrodynamics via non-integer dimensional space approach (Q2356985) (← links)
- A fractional order approach to modeling and simulations of the novel COVID-19 (Q2668811) (← links)
- Numerical simulation for fractional Jaulent–Miodek equation associated with energy-dependent Schrödinger potential using two novel techniques (Q5081676) (← links)
- (Q5250109) (← links)
- Comment on “Maxwell's equations and electromagnetic Lagrangian density in fractional form” [J. Math. Phys. 53, 033505 (2012)] (Q5414815) (← links)
- An efficient computational technique for time‐fractional<scp>Kaup‐Kupershmidt</scp>equation (Q6087715) (← links)
- A pseudo energy-invariant method for relativistic wave equations with Riesz space-fractional derivatives (Q6163598) (← links)
- Solution for fractional Zakharov-Kuznetsov equations by using two reliable techniques (Q6201265) (← links)