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Bibliographic Details
Main Authors: Belokurov, Vladimir V., Chistiakov, Vsevolod V., Lursmanashvili, Klavdiia A., Shavgulidze, Evgeniy T.
Format: Preprint
Published: 2026
Subjects:
Online Access:https://arxiv.org/abs/2603.05173
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author Belokurov, Vladimir V.
Chistiakov, Vsevolod V.
Lursmanashvili, Klavdiia A.
Shavgulidze, Evgeniy T.
author_facet Belokurov, Vladimir V.
Chistiakov, Vsevolod V.
Lursmanashvili, Klavdiia A.
Shavgulidze, Evgeniy T.
contents By analogy with the Wiener measure on the Euclidean plane that is invariant under the group of rotations and quasi-invariant under the group of diffeomorphisms, we construct the path integrals measure that is invariant under the Lorentz group and quasi-invariant under the group of diffeomorphisms. The correspondence between the paths in the future cone of the Minkowskian plane and the paths in the coverings of the Euclidean plane is established.
format Preprint
id arxiv_https___arxiv_org_abs_2603_05173
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Quantum "Twin Peaks" or Path Integrals in the Future Light Cone
Belokurov, Vladimir V.
Chistiakov, Vsevolod V.
Lursmanashvili, Klavdiia A.
Shavgulidze, Evgeniy T.
Mathematical Physics
By analogy with the Wiener measure on the Euclidean plane that is invariant under the group of rotations and quasi-invariant under the group of diffeomorphisms, we construct the path integrals measure that is invariant under the Lorentz group and quasi-invariant under the group of diffeomorphisms. The correspondence between the paths in the future cone of the Minkowskian plane and the paths in the coverings of the Euclidean plane is established.
title Quantum "Twin Peaks" or Path Integrals in the Future Light Cone
topic Mathematical Physics
url https://arxiv.org/abs/2603.05173