Born-Infeld inspired bosonic action in a noncommutative geometry
Emmanuel Serie, Thierry Masson, Richard Kerner
TL;DR
This paper adapts the Born-Infeld Lagrangian to non-abelian gauge theories within non-commutative matrix geometry, exploring static and dynamic solutions in the scalar sector.
Contribution
It introduces a Born-Infeld inspired bosonic action tailored for non-commutative geometry, extending gauge theory formulations.
Findings
Analysis of static solutions
Investigation of time-dependent solutions
Insights into scalar sector dynamics
Abstract
The Born-Infeld lagrangian for non-abelian gauge theory is adapted to the case of the generalized gauge fields arising in non-commutative matrix geometry. Basic properties of static and time dependent solutions of the scalar sector of this model are investigated.
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