Marginal -Like Deformation and ModMax Theories in Two Dimensions
arXiv:2206.12677 · doi:10.1103/PhysRevD.106.086022
Abstract
Recently, the ModMax theory has been proposed as a unique conformal nonlinear extension of electrodynamics. We have shown in [1] that this modification can be reproduced a marginal -like deformation from pure Maxwell theory. Further, this deformation is solved by using a perturbative approach. In this letter, we will investigate another ModMax-like deformation for a two-dimensional (2D) scalar field theory. In this regard, we first find a marginal -like deformation in two dimensions and then reproduce the MM-like Lagrangian from a multiple 2D scalar field theory.
11 pages, improved version
References in corpus (11)
- On space of integrable quantum field theories
- -deformed 2D Quantum Field Theories
- On p-form gauge theories and their conformal limits
- A Solvable Irrelevant Deformation of
- Emergence of non-linear electrodynamic theories from -like deformations
- Mapping relativistic to ultra/non-relativistic conformal symmetries in 2D and finite deformations
- Maximally symmetric nonlinear extension of electrodynamics and charged particles
- Boosting to BMS
- Aspects of Holographic Entanglement Entropy for -deformed CFTs
- deformation on multiquantum mechanics and regenesis
- Surface charges in Chern-Simons gravity with deformation
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- Considerations on the modified Maxwell electrodynamics in the presence of an electric and magnetic background
- Infinite Family of Integrable Sigma Models Using Auxiliary Fields
- Light Propagation in the vicinity of the ModMax black hole
- Quantization of the ModMax Oscillator
- ModMax Oscillators and Root--Like Flows in Supersymmetric Quantum Mechanics
- -Like Flows and Nonlinear Supersymmetry
- Flows in the Space of Interacting Chiral Boson Theories
- Comparative of light propagation in Born-Infeld, Euler-Heisenberg and ModMax nonlinear electrodynamics
- Geometric realization via irrelevant deformations induced by the stress-energy tensor
- Field-Dependent Metrics and Higher-Form Symmetries in Duality-Invariant Theories of Non-Linear Electrodynamics