Results 51 to 60 of about 859 (81)
Cosmology from pregeometry [PDF]
We discuss cosmological solutions for a diffeomorphism invariant gauge theory of the non-compact Lorentz group $SO(1,3)$. Besides the gauge bosons our model of pregeometry contains a vector field in the vector representation of $SO(1,3)$ and a scalar singlet.
Christof Wetterich
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Towards BRST quantization of pregeometry and topological pregeometry
Abstract We investigate the Dirac bracket algebra of the scalar pregeometry including topological pregeometry with BRST formalism, as the first step to its quantization. We examine unitarity of the S-matrix, derive the precise expression for induced gravity, and discuss how the gravity is induced from the topological theory.
Ichiro Oda
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Algebra Universalis, 1998
Abstract: "The aim of this paper is to set the foundation to separate geometric model theory from model theory. Our thesis is that it is possible to lift results from geometric model theory to non first order logic (e.g. L[subscript omegaΓéü, omega]).
Grossberg, Rami, Lessmann, Olivier
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Abstract: "The aim of this paper is to set the foundation to separate geometric model theory from model theory. Our thesis is that it is possible to lift results from geometric model theory to non first order logic (e.g. L[subscript omegaΓéü, omega]).
Grossberg, Rami, Lessmann, Olivier
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Modern Physics Letters A, 1990
We show that Einstein's gravity can be induced from a topological sigma model.
FLOREANINI R, Percacci, Roberto
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We show that Einstein's gravity can be induced from a topological sigma model.
FLOREANINI R, Percacci, Roberto
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Chern-Simons Pregeometry [PDF]
Keiichi Akama, Ichiro Oda
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Finite temperature spinor pregeometry [PDF]
We obtain the Einstein and Yang-Mills actions as induced actions. Free fermion fields are considered as the only fundamental pregeometric objects. We study in detail the temperature behaviour of the induced Newton and gauge coupling constants. Both of them are seen to decrease as the temperature grows.
G. Denardo, SPALLUCCI, EURO
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On Groups Carrying Homogeneous Weakened Pregeometries
Siberian Advances in Mathematics, 2020Summary: We consider the question on the existence and properties of groups carrying homogeneous weakened pregeometries.
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An Attempt at Pregeometry: -- Gravity with Composite Metric -- [PDF]
Summary: According to fundamental postulates and the principle of relativity, we derive the basic determinant Lagrangian of `pregeometry', from which geometrodynamics, or Einstein's gravity, is derived. The metric and, therefore, the space-time distance itself appear as composites of lepton-antilepton and quarkantiquark pairs.
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Spinor Pregeometry at Finite Tempereture [PDF]
We derive the effective action for gravity at finite temperature in spinor pregeometry. The temperature-dependent effective potential for the vierbein which is parametrized as ekp = b diag (1, p, p, p) has the minimum at b=O for fixed p, and behaves asp3 for fixed b. These results indicate that the system of fundamental matters in spinor pregeometry is
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Pregeometry and an Extended String Action [PDF]
On propose une action de couche d'univers pour une corde transversalement etendue. C'est celle d'une theorie gravitationnelle et de jauge avec des champs de matiere sur la couche d'univers, avec des effets additionnels de la seconde quantite ...
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