Physics – Condensed Matter – Statistical Mechanics
Scientific paper
2007-12-12
Physics
Condensed Matter
Statistical Mechanics
4 pages, 1 figure
Scientific paper
Casimir forces are a manifestation of the change in the zero-point energy of the vacuum caused by the insertion of boundaries. We show how the Casimir force can be computed by consideration of the vacuum fluctuations that are suppressed by the boundaries, and rederive the scalar Casimir effects for a series of geometries. For the planar case a finite universal force is automatically found. For curved geometries formally divergent expressions are encountered which we argue are largely due to the divergent self-energy of the boundary contributing to the force. This idea is supported by computing the effect for a fixed perimeter wedge-arc geometry in two dimensions.
Kolomeisky Eugene B.
Straley Joseph P.
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