Titlebook: Symmetries in Science VIII; Bruno Gruber Book 1995 Springer Science+Business Media New York 1995 Potential.algebra.hadron.kinematics.quant

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Overview: 978-1-4613-5783-4978-1-4615-1915-7

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A Dual Structure for the Quantal Rotation Groups, Su (2),rate that this structure, for .(2), permits a . to be defined, which is again a Hopf algebra of the same type but with a . algebra. In the limit of no deformation, this dual Hopf algebra has the Lie algebra of .(2).

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A Quantum Mechanical Evolution Equation for Mixed States from Symmetry and Kinematics,alized on a smooth Riemannian manifold (.,g) and presented preliminary results for the kinematics which were developed and formulated systematically and rigorously in [2,3], with applications in [4]. This approach, the Quantum Sorel Kinematics, is based geometrically on a representation of a pair (.

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Quantum Mechanical Motions over the Group Manifolds and Related Potentials,of the representations of the Lie groups, with their arguments being the group parameters [1,2]. Even the simplest “special functions” namely the elementary transcendentals are related to the Lie groups, i.e., the one parameter Abelian Lie groups. The connection between the group representations and

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Quantum Violation of Weak Equivalence Principle in the Brans-Dicke Theory,s is because of its theoretical simplicity and also because it has been subject to the experimental tests since Dicke himself made an effort by measuring the solar oblateness. Recently the theory seems to be revisited because it offers a sensible approximate model to study the consequences of unific

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