Pages that link to "Item:Q3452333"
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The following pages link to On the self-force in Bopp–Podolsky electrodynamics (Q3452333):
Displaying 16 items.
- Green functions and propagation in the Bopp-Podolsky electrodynamics (Q781621) (← links)
- Second gradient electrodynamics: Green functions, wave propagation, regularization and self-force (Q2184349) (← links)
- Microscopic foundations of kinetic plasma theory: the relativistic Vlasov-Maxwell equations and their radiation-reaction-corrected generalization (Q2194185) (← links)
- Second gradient electrodynamics: a non-singular relativistic field theory (Q2216074) (← links)
- Radiation reaction and the acceleration-dependent mass increase of a charged sphere undergoing uniform acceleration (Q2234672) (← links)
- Evaporating black-holes, wormholes, and vacuum polarisation: must they always conserve charge? (Q2330084) (← links)
- On the Self-force in Electrodynamics and Implications for Gravity (Q2804118) (← links)
- The correct and unusual coordinate transformation rules for electromagnetic quadrupoles (Q4557692) (← links)
- Radiation reaction in higher-order electrodynamics (Q5009746) (← links)
- On the Schrödinger spectrum of a hydrogen atom with electrostatic Bopp–Landé–Thomas–Podolsky interaction between electron and proton (Q5010193) (← links)
- Maxwell–Lorentz without self-interactions: conservation of energy and momentum (Q5049554) (← links)
- The distributional stress–energy quadrupole (Q5162528) (← links)
- The Einstein–Infeld–Hoffmann legacy in mathematical relativity I: The classical motion of charged point particles (Q5216963) (← links)
- Quantum field formalism for the higher-derivative nonrelativistic electrodynamics in 1+1 dimensions (Q5376522) (← links)
- Temporary Singularities and Axions: An Analytic Solution that Challenges Charge Conservation (Q6069947) (← links)
- Calculation of the electromagnetic self-force of a non-Lorentz-contractible uniformly charged spherical shell in arbitrary rectilinear motion (Q6177735) (← links)