Self-consistency in relativistic theory of infinite statistics fields
Chao Cao, Yi-Xin Chen, Jian-Long Li

TL;DR
This paper provides a detailed analysis of a relativistic quantum field theory involving infinite statistics particles, exploring key properties like cluster decomposition, CPT symmetry, and renormalization.
Contribution
It advances the understanding of infinite statistics in relativistic quantum field theory by analyzing its fundamental properties and consistency.
Findings
Confirmed cluster decomposition property
Established CPT symmetry in the theory
Analyzed renormalization aspects
Abstract
Infinite statistics in which all representations of the symmetric group can occur is known as a special case of quon theory. Our previous work has built a relativistic quantum field theory which allows interactions involving infinite statistics particles. In this paper, a more detailed analysis of this theory is available. Topics discussed include cluster decomposition, CPT symmetry and renormalization.
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Taxonomy
TopicsTopological and Geometric Data Analysis
