A short note on Casimir force and radius stabilization in QFT with non-commutative target space
Michal Demetrian
TL;DR
This paper investigates how non-commutative properties of a two-component field can lead to a stable radius in cylindrical space, highlighting a novel mechanism for radius stabilization in quantum field theory.
Contribution
It introduces a new approach showing non-commutativity induces repulsion that stabilizes the cylindrical space radius, a novel insight in quantum field theory with non-commutative target spaces.
Findings
Stable cylindrical space radius due to non-commutativity
Non-commutative fields induce repulsive effects
Potential implications for extra-dimensional models
Abstract
Stable radius of cylindrical space due to additional repulsion caused by noncommutativity of two-component field values is found.
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Taxonomy
TopicsQuantum Electrodynamics and Casimir Effect · Noncommutative and Quantum Gravity Theories · Quantum Mechanics and Applications