Physics – High Energy Physics – High Energy Physics - Theory
Scientific paper
2003-10-16
JHEP 0402 (2004) 025
Physics
High Energy Physics
High Energy Physics - Theory
35 pages
Scientific paper
10.1088/1126-6708/2004/02/025
We explore the validity of the generalized Bekenstein bound, S <= pi M a. We define the entropy S as the logarithm of the number of states which have energy eigenvalue below M and are localized to a flat space region of width a. If boundary conditions that localize field modes are imposed by fiat, then the bound encounters well-known difficulties with negative Casimir energy and large species number, as well as novel problems arising only in the generalized form. In realistic systems, however, finite-size effects contribute additional energy. We study two different models for estimating such contributions. Our analysis suggests that the bound is both valid and nontrivial if interactions are properly included, so that the entropy S counts the bound states of interacting fields.
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