
TL;DR
This paper explores two local extensions of a classical mechanics model, revealing a nonrelativistic local symmetry akin to kappa-symmetry, which simplifies the constraint separation process.
Contribution
It introduces and analyzes two local extensions of a classical mechanics model, highlighting a nonrelativistic symmetry similar to kappa-symmetry that avoids constraint separation issues.
Findings
Identified a nonrelativistic local symmetry similar to kappa-symmetry.
Showed that this symmetry simplifies the separation of constraints.
Demonstrated the extensions' compatibility with a path integral formalism.
Abstract
In this paper we analyze two local extensions of a model introduced some time ago to obtain a path integral formalism for Classical Mechanics. In particular, we show that these extensions exhibit a nonrelativistic local symmetry which is very similar to the well known kappa-symmetry introduced in the literature almost 20 years ago. Differently from the latter, this nonrelativistic local symmetry gives no problem in separating 1st from 2nd-class constraints.
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