REPRESENTATIONS OF THE ROTATION AND LORENTZ GROUPS AND THEIR APPLICATIONS



Representations Of The Rotation And Lorentz Groups And Their Applications

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    The Rotation Group and its Representations. Representations of the rotation and the Lorentz groups and their applications, Representations of the Rotation and Lorentz Groups and Their Applications. I. M. Gel'fand, R. A. Minlos, and Z. Ya. Shapiro. Translated from the Russian edition

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    Representations of the Rotation and Lorentz Groups and Their Applications by R a Minlos, 9781614273462, available at Book Depository with free delivery worldwide. The first six are devoted to rotation and Lorentz groups, and their representations. Lorentz Group and Their Applications Representations of the Lorentz

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    Representations of Groups Representations of the Rotation and Lorentz Groups and Their Applications. Group Theory and Its Application to Physical Problems. We exploit the Iwasawa decomposition to construct coherent state representations of so(3,1 ) , the Lorentz algebra in 3 + 1 dimensions, expanded on representations of

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    While the three-dimensional rotation group is one on the representations of the Lorentz group based on harmonic oscillators and their applications to high GEL'FAND, R. A. MINLOS, AND Z. YA. SHAPIRO, "Representations of the rotation and Lorentz groups and their applications Representations of the rotation and Lorentz

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    Title: Representations of the Rotation and Lorentz Groups and Their Applications Created Date: 11/22/2008 8:02:35 PM The two-part approach begins with representations of the group of rotations of three-dimensional space, analyzing the rotation group and its representations. The second part, covering representations of the Lorentz group, includes an exploration of relativistic-invariant equations. The text concludes with three helpful supplements and a bibliography.

    Title: Representations of the Rotation and Lorentz Groups and Their Applications Created Date: 11/22/2008 8:02:35 PM Topics covered include: unitary geometry, quantum theory (Schrödinger's wave equation, transition probabilities, directional quantization, collision phenomena, Zeeman and Stark effects); groups and their representations (sub-groups and conjugate classes, linear transformations, rotation and Lorentz groups, closed continuous groups, invariants and covariants, Lie's theory); applications of group theory to …

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