The homological Kähler-de Rham differential mechanism. I: Application in general theory of relativity

DOI10.1155/2011/191083zbMath1219.83037OpenAlexW2071036397WikidataQ58654820 ScholiaQ58654820MaRDI QIDQ541161

Anastasios Mallios, Elias Zafiris

Publication date: 6 June 2011

Published in: Advances in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/228349

Mathematics Subject Classification ID

Quantization of the gravitational field (83C45) Einstein's equations (general structure, canonical formalism, Cauchy problems) (83C05) Space-time singularities, cosmic censorship, etc. (83C75) Local differential geometry of Hermitian and Kählerian structures (53B35)

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The global symmetry group of quantum spectral beams and geometric phase factors ⋮ Remarks on the behaviour of higher-order derivations on the gluing of differential spaces ⋮ The homological Kähler-de Rham differential mechanism. II: Sheaf-theoretic localization of quantum dynamics ⋮ Computing the Lagrangians of the standard model II. The ghost term

Cites Work

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• Quantum observables algebras and abstract differential geometry: the topos-theoretic dynamics of diagrams of commutative algebraic localizations
• Second quantization, projective modules, and local gauge invariance
• Abstract differential geometry, differential algebras of generalized functions, and de Rham cohomology
• Logics and quantum gravity
• Seminar of algebraic geometry du Bois-Marie 1963--1964. Topos theory and étale cohomology of schemes (SGA 4). Vol. 1: Topos theory. Exp. I--IV
• Generalized topological covering systems on quantum events' structures
• Background independent quantum gravity: a status report
• Clock and category: Is quantum gravity algebraic?
• Space-time foam dense singularities and de Rham cohomology

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