Gauge semi-simple extension of the Poincaré group

Abstract

Based on the gauge semi-simple tensor extension of the Poincaré group another alternative approach to the cosmological term problem is proposed.

Latex, 4 pages. Correction of misprints

References in corpus (5)

• Generalized cosmological term from Maxwell symmetries
• Deformations of Maxwell algebra and their Dynamical Realizations
• Semi-simple $o(N)$-extended super-Poincaré algebra
• Multiplet with components of different masses
• Multiplet containing components with different masses

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• Semi-simple enlargement of the ${\mathfrak{bms}}_3$ algebra from a $\mathfrak{so}(2,2)\oplus \mathfrak{so}(2,1)$ Chern-Simons theory
• $D=4$ topological gravity from gauging the Maxwell-special-affine group
• New spinorial particle model in tensorial space-time and interacting higher spin fields
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• Gauge Theory of Maxwell-Weyl Group
• Gauge theory of the Maxwell and semi-simple extended (anti) de Sitter algebra
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• Maxwell extension of $f(R)$ gravity
• $D=4$ supergravity from the Maxwell-Weyl superalgebra
• Local Maxwell symmetry and gravity
• New particle model in extended space-time and covariantization of planar Landau dynamics
• Deformed BF theory as a theory of gravity and supergravity
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• Cosmological application of the Maxwell gravity
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• Resonant superalgebras for supergravity
• Modified Friedmann Equations from Maxwell-Weyl Gauge Theory
• On the geometric approach to the boundary problem in supergravity
• Torsion-Induced Modification to Friedmann Equations in $AdS{L}_4$ Gauged Gravity
• (1+1)-dimensional gauge symmetric gravity model and related exact black hole and cosmological solutions in string theory
• $\mathcal{N}=2$ resonant superalgebra for supergravity