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most citedNew Limit on Axion-Like Dark Matter using Cold Neutrons

32 citations · 286 across the 44 of their papers we have counts for

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physics.class-ph2008★ 4 cited

The self-interaction force on an arbitrarily moving point-charge and its energy-momentum radiation rate: A mathematically rigorous derivation of the Lorentz-Dirac equation of motion

Andre Gsponer

The classical theory of radiating point-charges is revisited: the retarded potentials, fields, and currents are defined as nonlinear generalized functions and all calculations are…

physics.class-ph2008★ 1 cited

Derivation of the self-interaction force on an arbitrarily moving point-charge and of its related energy-momentum radiation rate: The Lorentz-Dirac equation of motion in a Colombeau algebra

Andre Gsponer

The classical theory of radiating point-charges is revisited: the retarded potentials, fields, and currents are defined as nonlinear generalized functions. All calculations are mad…

physics.class-ph2007★ 8 cited

On the electromagnetic momentum of static charge and steady current distributions

Andre Gsponer

Faraday's and Furry's formulas for the electromagnetic momentum of static charge distributions combined with steady electric current distributions are generalised in order to obtai…

physics.class-ph2006★ 3 cited

Derivation of the potential, field, and locally-conserved charge-current density of an arbitrarily moving point-charge

Andre Gsponer

The complete charge-current density and field strength of an arbitrarily accelerated relativistic point-charge are explicitly calculated. The current density includes, apart from t…

physics.class-ph2006★ 8 cited

The locally-conserved current density of the Lienard-Wiechert field

Andre Gsponer

The complete charge-current density and field strength of an arbitrarily accelerated relativistic point-charge are explicitly calculated. That current includes, apart from the well…

physics.class-ph2004

Distributions in spherical coordinates with applications to classical electrodynamics

Andre Gsponer

A general and rigorous method to deal with singularities at the origin of a polar coordinate system is presented. Its power derives from a clear distinction between the radial dist…

physics.class-ph2003

What is spin?

Andre Gsponer

This is a late answer to question #79 by R.I. Khrapko, "Does plane wave not carry a spin?," Am. J. Phys. /69/, 405 (2001), and a complement (on gauge invariance, massive spin 1 and…