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  1. Geometro-stochastic locality in quantum spacetime and quantum diffusions.Eduard Prugovečki - 1991 - Foundations of Physics 21 (1):93-124.
    The issue of the intrinsic nonlocality of quantum mechanics raised by J. S. Bell is examined from the point of view of the recently developed method of geometro-stochastic quantization and its applications to general relativistic quantum theory. This analysis reveals that a distinction should be made between the topological concept of locality used in formulating relativistic causality and a type of geometric locality based on the concept of fiber bundle, which can be used in extending the strong equivalence principle to (...)
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  • Modified Weyl theory and extended elementary objects.W. Drechsler - 1989 - Foundations of Physics 19 (12):1479-1497.
    To represent extension of objects in particle physics, a modified Weyl theory is used by gauging the curvature radius of the local fibers in a soldered bundle over space-time possessing a homogeneous space G/H of the (4, 1)-de Sitter group G as fiber. Objects with extension determined by a fundamental length parameter R0 appear as islands D(i) in space-time characterized by a geometry of the Cartan-Weyl type (i.e., involving torsion and modified Weyl degrees of freedom). Farther away from the domains (...)
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  • Currents in a theory of strong interaction based on a fiber bundle geometry.W. Drechsler - 1977 - Foundations of Physics 7 (9-10):629-671.
    A fiber bundle constructed over spacetime is used as the basic underlying framework for a differential geometric description of extended hadrons. The bundle has a Cartan connection and possesses the de Sitter groupSO(4, 1) as structural group, operating as a group of motion in a locally defined space of constant curvature (the fiber) characterized by a radius of curvatureR≈10−13 cm related to the strong interactions. A hadronic matter field ω(x, ζ) is defined on the bundle space, withx the spacetime coordinate (...)
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  • (1 other version)Geometrie und Erfahrung: verweiterte Fassung des Festvortrages.Albert Einstein - 1921 - Akademie der Wissenschaften, in Kommission Bei W. De Gruyter.
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