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Nonlinear electrodynamics with the maximum allowable symmetries

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TLDR
In this article, it was shown that the resulting nonlinear theory preserves both conformal invariance and SO(2) duality-rotation invariance, and their result can be derived in a simpler way.
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This article is published in Physics Letters B.The article was published on 2020-11-10 and is currently open access. It has received 70 citations till now. The article focuses on the topics: Conformal symmetry.

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Emergence of non-linear electrodynamic theories from $T\bar{T}$-like deformations

TL;DR: In this paper , the deformation of the ModMax theory was investigated under the flow invariance for Born-Infeld theories, and it was shown that the deformed theory is the generalized non-linear Born-infeld electrodynamics.
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On p-form gauge theories and their conformal limits

TL;DR: In this article, the relationship between nonlinear p-form electrodynamics with conformal-invariant weak-field and strong-field limits is clarified, with a focus on duality invariant (2n − 1)-form electdynamics and chiral 2n-forms in Minkowski spacetime.
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ModMax meets Susy

TL;DR: In this paper, a supersymmetrization of any four-dimensional nonlinear electrodynamics theory with a Lagrangian density satisfying a convexity condition that relates to semi-classical unitarity is proposed.
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Taub-NUT solutions in conformal electrodynamics

TL;DR: In this paper, a self-gravitating solution to the ModMax theory was proposed, which is characterized by conformal symmetry and the S O (2 ) duality-rotation invariance.
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Black holes and gravitational waves sourced by non-linear duality rotation-invariant conformal electromagnetic matter

TL;DR: In this paper, the authors couple this theory to General Relativity and explore self-gravitating configurations with a clear physical interpretation, and find charged black holes and exact gravitational waves.
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Duality rotations for interacting fields

TL;DR: In this paper, the authors study the properties of interacting field theories which are invariant under duality rotations which transform a vector field strength into its dual, and show that the largest group for n interacting field strengths is the non-compact Sp(2 n,R), which has U( n ) as its maximal compact subgroup.
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Electrodynamics in the general relativity theory

TL;DR: The electromagnetic tensor is, however, independent of the Riemann tensor in the ordinary genieral relativity theory; these two tenisors are connected by the so-called eniergy relation as discussed by the authors.
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