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Classical boundary field theory of Jacobi sigma models by Poissonization

by Ion V. Vancea

Submission summary

As Contributors: Ion Vancea
Arxiv Link: https://arxiv.org/abs/2012.02756v4 (pdf)
Date accepted: 2021-04-13
Date submitted: 2021-03-16 19:27
Submitted by: Vancea, Ion
Submitted to: SciPost Physics
Academic field: Physics
Specialties:
  • High-Energy Physics - Theory
Approach: Theoretical

Abstract

In this paper, we are going to construct the classical field theory on the boundary of the embedding of $\mathbb{R} \times S^{1}$ into the manifold $M$ by the Jacobi sigma model. By applying the poissonization procedure and by generalizing the known method for Poisson sigma models, we express the fields of the model as perturbative expansions in terms of the reduced phase space of the boundary. We calculate these fields up to the second order and illustrate the procedure for contact manifolds.

Published as SciPost Phys. Proc. 4, 011 (2021)



Submission & Refereeing History

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Resubmission 2012.02756v4 on 16 March 2021

Reports on this Submission

Anonymous Report 1 on 2021-3-31 (Invited Report)

Report

The author revised the contribution according to the suggestions, therefore I find the contribution to the proceedings issue acceptable.

Requested changes

In the mean time, three references in the contribution, [1], [2] and [20], have been publish. Author might want to update the reference list.

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