A coherent state approach to effective potential in noncommutative D=(2+1) models

TL;DR

This paper investigates the effective potential in noncommutative 3D models using the coherent state approach, focusing on quantum corrections and their behavior as noncommutativity diminishes.

Contribution

It introduces a coherent state framework to analyze quantum effects in noncommutative models, highlighting unique characteristics in the small noncommutativity limit.

Findings

Quantum corrections exhibit specific behavior in the small noncommutativity limit.

The coherent state approach reveals characteristic features of noncommutative models.

Effective potential analysis provides insights into noncommutative quantum field theories.

Abstract

In this work we study the effective potential in noncommutative three-dimensional models where the noncommutativity is introduced through the coherent state approach. We discuss some important characteristics that seem to be typical to this approach, specially the behavior of the quantum corrections in the small noncommutativity limit.