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19992023
most citedFinite temperature Casimir effect for graphene

228 citations · 959 across the 21 of their papers we have counts for

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quant-ph2018★ 19 cited

Charge-Parity violating effects in Casimir-Polder potentials

Stefan Yoshi Buhmann, Valery N. Marachevsky, Stefan Scheel

We demonstrate under which conditions a violation of the charge-parity (CP) symmetry in molecules will manifest itself in the Casimir-Polder interaction of these with a magnetodiel…

quant-ph2015★ 30 cited

Impact of anisotropy on the interaction of an atom with a one-dimensional nano-grating

Stefan Yoshi Buhmann, Valery N. Marachevsky, Stefan Scheel

We study the interaction of an atom with a one-dimensional nano-grating within the framework of macroscopic QED, with special emphasis on possible anisotropic contributions. To thi…

quant-ph2012★ 32 cited

The Casimir effect: medium and geometry

Valery N. Marachevsky

Theory of the Casimir effect is presented in several examples. Casimir - Polder type formulas, Lifshitz theory and theory of the Casimir effect for two gratings separated by a vacu…

quant-ph2010

Lateral Casimir force between sinusoidally corrugated surfaces: Asymmetric profiles, deviations from the proximity force approximation and comparison with exact theory

H. -C. Chiu, G. L. Klimchitskaya, V. N. Marachevsky +2

The lateral Casimir force, which arises between aligned sinusoidally corrugated surfaces of a sphere and a plate, was measured for the case of a small corrugation period beyond the…

quant-ph2009★ 99 cited

Demonstration of the asymmetric lateral Casimir force between corrugated surfaces in the nonadditive regime

H. -C. Chiu, G. L. Klimchitskaya, V. N. Marachevsky +2

The measurement of the lateral Casimir force between two aligned sinusoidally corrugated Au-coated surfaces has been performed in the nonadditive regime. The use of deeper corrugat…

quant-ph2008★ 188 cited

Casimir interaction of dielectric gratings

Astrid Lambrecht, Valery N. Marachevsky

We derive an exact solution for the Casimir force between two arbitrary periodic dielectric gratings and illustrate our method by applying it to two nanostructured silicon gratings…