Two-Parameter Dynamics and Geometry
Zhi Hu, Mulin Yan, Sen Hu

TL;DR
This paper introduces a two-parameter dynamics framework in flat spacetime that reveals a connection between dynamics and geometry, including emergent (A)dS4 geometry and Unruh effects, with invariant actions constructed for broken symmetries.
Contribution
It proposes a novel two-parameter dynamics model that links flat spacetime physics with emergent (A)dS4 geometry and explores related phenomena like Unruh effects.
Findings
(A)dS4 geometry can emerge from two-parameter dynamics
Unruh effects are analyzed within this framework
Invariant actions are constructed for broken symmetry groups
Abstract
In this paper we present the two-parameter dynamics which is implied by the law of inertia in flat spacetime. A remarkable perception is that (A)dS4 geometry may emerge from the two-parameter dynamics, which exhibits some phenomenon of dynamics/ geometry correspondence. We also discuss the Unruh effects within the context of two-parameter dynamics. In the last section we construct various invariant actions with respect to the broken symmetry groups.
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Taxonomy
TopicsRelativity and Gravitational Theory · Noncommutative and Quantum Gravity Theories · Black Holes and Theoretical Physics
