Statistical mechanical space-time decomposition as a key to a (non-perturbative) quantization prescription for gravity

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1. Verfasser: Mandrin, Pierre A
Format: Preprint
Veröffentlicht: 2025
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author Mandrin, Pierre A
author_facet Mandrin, Pierre A
contents By assuming gravity and matter to be subject to a joint statistical mechanical concept (JSMC) and interpreting Rindler horizon sections as open thermodynamic systems, one arrives at a specific new form of non-perturbative Lorentzian path integral quantisation in a compact space-time region, with well-determined gravitational measure, adequate fixing of boundary conditions and causal geometries. JSMC implies a space-time decomposition, leading to a sum over configurations in line with path integral methods. In these developments, we carefully distinguish the concepts of Boltzmann's statistical mechanics and the path integral.
format Preprint
id arxiv_https___arxiv_org_abs_2504_01998
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Statistical mechanical space-time decomposition as a key to a (non-perturbative) quantization prescription for gravity
Mandrin, Pierre A
General Physics
By assuming gravity and matter to be subject to a joint statistical mechanical concept (JSMC) and interpreting Rindler horizon sections as open thermodynamic systems, one arrives at a specific new form of non-perturbative Lorentzian path integral quantisation in a compact space-time region, with well-determined gravitational measure, adequate fixing of boundary conditions and causal geometries. JSMC implies a space-time decomposition, leading to a sum over configurations in line with path integral methods. In these developments, we carefully distinguish the concepts of Boltzmann's statistical mechanics and the path integral.
title Statistical mechanical space-time decomposition as a key to a (non-perturbative) quantization prescription for gravity
topic General Physics
url https://arxiv.org/abs/2504.01998