478 citations · 5.2k across the 162 of their papers we have counts for
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Exact Casimir Interaction Between Semitransparent Spheres and Cylinders
Kimball A. Milton, Jef Wagner
A multiple scattering formulation is used to calculate the force, arising from fluctuating scalar fields, between distinct bodies described by -function potentials, so-called se…
Multiple Scattering Methods in Casimir Calculations
Kimball A. Milton, Jef Wagner
Multiple scattering formulations have been employed for more than 30 years as a method of studying the quantum vacuum or Casimir interactions between distinct bodies. Here we revie…
PT-Symmetry Quantum Electrodynamics--PTQED
Kimball A. Milton, Ines Cavero-Pelaez, Prachi Parashar +2
The construction of -symmetric quantum electrodynamics is reviewed. In particular, the massless version of the theory in 1+1 dimensions (the Schwinger model) is solve…
Gravitational and Inertial Mass of Casimir Energy
Kimball A Milton, Stephen A Fulling, Prachi Parashar +3
It has been demonstrated, using variational methods, that quantum vacuum energy gravitates according to the equivalence principle, at least for the finite Casimir energies associat…
Analytical and Numerical Demonstration of How the Drude Dispersive Model Satisfies Nernst's Theorem for the Casimir Entropy
Iver Brevik, Simen A. Ellingsen, Johan S. Høye +1
In view of the current discussion on the subject, an effort is made to show very accurately both analytically and numerically how the Drude dispersive model, assuming the relaxatio…
How does Casimir energy fall? II. Gravitational acceleration of quantum vacuum energy
Kimball A. Milton, Prachi Parashar, K. V. Shajesh +1
It has been demonstrated that quantum vacuum energy gravitates according to the equivalence principle, at least for the finite Casimir energies associated with perfectly conducting…
How Does Casimir Energy Fall?
Stephen A. Fulling, Kimball A. Milton, Prachi Parashar +3
Doubt continues to linger over the reality of quantum vacuum energy. There is some question whether fluctuating fields gravitate at all, or do so anomalously. Here we show that for…