Pages that link to "Item:Q541639"
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The following pages link to An approach to introducing fractional integro-differentiation in classical electrodynamics (Q541639):
Displaying 16 items.
- Gauge invariant fractional electromagnetic fields (Q691933) (← links)
- Fractional electromagnetic equations using fractional forms (Q849100) (← links)
- Fractional vector calculus and fractional Maxwell's equations (Q952576) (← links)
- Fractional order electromagnetics (Q1031334) (← links)
- Derivation of the fine structure constant using fractional dynamics. (Q1416232) (← links)
- A fractional integro-differentiation interpretation of the solution of a diffusion-wave equation (Q1758997) (← links)
- On possible applications of media described by fractional-order models in electromagnetic cloaking (Q2025560) (← links)
- The explicit formula for solution of anomalous diffusion equation in the multi-dimensional space (Q2039028) (← links)
- General non-local electrodynamics: equations and non-local effects (Q2080994) (← 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)
- Fractal electrodynamics via non-integer dimensional space approach (Q2356985) (← links)
- A note on fractional electrodynamics (Q2513495) (← links)
- Maxwell's equations and electromagnetic Lagrangian density in fractional form (Q2861753) (← links)
- Comment on “Maxwell's equations and electromagnetic Lagrangian density in fractional form” [J. Math. Phys. 53, 033505 (2012)] (Q5414815) (← links)
