- Non-Local Motional Electrodynamics (2009) [Updated 3 years ago]
- Non-Local Motional EM Induction (2005) [Updated 8 years ago]
- Inertial Mass: a Changing Entity? Weber vs. Einstein, Weber Plus Einstein or None? (2005) [Updated 8 years ago]
- Maxwell Helps Explain Microphysics (2002) [Updated 3 years ago]

- Non-Local Motional Electrodynamics (2009) [Updated 3 years ago]
We report some recent experiments on motional induction, performed on partially shielded circuits. Both electro and ponderomotive forces are unsensitive to magnetic shielding. Laplace and Lorentz local forces must be applied with considerable care when dealing with motional induction.

- Non-Local Motional EM Induction (2005) [Updated 8 years ago]
Following our investigation on motional electromagnetic induction, we search for electromotive force (emf) generation in ?confined B-field? homopolar engines. Four independent experiments are here presented. The above experiments suggest the non local nature of motional induction.

- Inertial Mass: a Changing Entity? Weber vs. Einstein, Weber Plus Einstein or None? (2005) [Updated 8 years ago]
Mikhailov claims to have measured changes in the electron's inertial mass when located inside a uniformly charged spherical shell. The above mass, calculated by Assis founded on Weber's force becomes m

_{W}= m_{o}- qV/3c^{2}for a charge q placed in a region of Coulomb's potential V.In page 161 of Mikhailov states: ?So, if q and V have same (opposite) signs there is a decrease (increase) of the particle's effective mass.? Then, for q = ?e and V = k(Q/R) > 0, we get a mass increase yielding m = m

_{o}+ eV/3c^{2}> m_{o}.We remember now that also Einstein's mass-energy equivalence, m

_{E}= Energy/c^{2}, allows us to predict the electron mass-electrostatic potential dependence, of the same order of magnitude but opposite in sign. As a matter of fact, we have described the electronic mass defect taking place in the atomic electron. Let us consider an electron inside a positively charged spherical shell of charge Q, radius R producing a potential V = k(Q/R) > 0. The mutual electrostatic potential energy is ?eV < 0, so that a positive work must be supplied to carry the electron to infinite. - Maxwell Helps Explain Microphysics (2002) [Updated 3 years ago]
With the aid of the random electrodynamics (a classical statistical theory based upon a Lorentz invariant spectral density) we revisite at a heuristic level some simple but interesting physical systems.