2018
DOI: 10.1140/epjc/s10052-018-6464-y
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Casimir effect in Post-Newtonian gravity with Lorentz-violation

Abstract: We study the Casimir effect in the framework of Standard Model Extension (SME). Employing the weak field approximation, the vacuum energy density ε and the pressure for a massless scalar field confined between two nearby parallel plates in a static spacetime background are calculated. In particular, through the analysis of ε, we speculate a constraint on the Lorentz-violating terms 00 which is lower than the bounds currently available for this quantity. After that, the correction to the pressure given by the g… Show more

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Cited by 48 publications
(54 citation statements)
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“…As argued before, a few other factors might have to be taken in consideration for a more general and consistent analysis, such as for example, plate finiteness or considering different vacuum states. However,as far as to the prior considerations made in [30], and the following analysis from some works [32][33][34][35] that take it as a starting point, the lack of an energy shift pointed here is of critical importance, as it may drastically change the nature of their results.…”
Section: Resultsmentioning
confidence: 93%
“…As argued before, a few other factors might have to be taken in consideration for a more general and consistent analysis, such as for example, plate finiteness or considering different vacuum states. However,as far as to the prior considerations made in [30], and the following analysis from some works [32][33][34][35] that take it as a starting point, the lack of an energy shift pointed here is of critical importance, as it may drastically change the nature of their results.…”
Section: Resultsmentioning
confidence: 93%
“…In passing, we point out that it is possible to infer a constraint on the free parameters of the quadratic action by virtue of the partitioning (37). Indeed, in light of several considerations already present in literature and applied to other physical frameworks [31,38], it is reasonable to assume that…”
Section: Oscillation Phase Expressionmentioning
confidence: 96%
“…Substituting Eqs. (29) and (22) in (28), carrying out the integrals in d 3 x, d 3 y, dx 0 , dp 0 , dy 0 and performing some simple manipulations, we obtain…”
Section: Charge-plate Interactionmentioning
confidence: 99%