Results 91 to 100 of about 341,392 (155)
Methodological Fundamentalism: or why Batterman’s Different Notions of ‘Fundamentalism’ may not make a Difference [PDF]
, 2006 I argue that the distinctions Robert Batterman (2004) presents between ‘epistemically fundamental’ versus ‘ontologically fundamental’ theoretical approaches can be subsumed by methodologically fundamental procedures.
William M Kallfelz, Kallfelz, William
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Journal of High Energy PhysicsWe develop a topological framework for preparing families of non-stabilizer states, and computing their entanglement entropies, in SU(2)1 Chern-Simons theory. Using the Kac-Moody algebra, we construct Pauli and Clifford operators as path integrals over 3-
William Munizzi, Howard J. Schnitzer
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Fermi-Bose duality of the Dirac equation and extended real Clifford-Dirac algebra
Condensed Matter Physics, 2010 We have proved on the basis of the symmetry analysis of the standard Dirac equation with nonzero mass that this equation may describe not only fermions of spin 1/2 but also bosons of spin 1.
I.Yu. Krivsky, V.M. Simulik
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A Fractal Representation of the Complex Clifford Algebra Equivalent to the Fock Representation
, 2011 WOS: 000300733200003We construct a representation of the infinite dimensional complex Clifford algebra on the Hilbert space of square-integrable complex-valued functions on the Cantor set, which we show to be equivalent to the classical Fock ...
Derya Çelik +3 more
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Color Representation and Processes with Clifford Algebra
, 2012 International audienceIn the literature, colour information of pixels of an image has been represented by different structures. Recently algebraic entities such as quaternions or Clifford algebras have been used to perform image processing for example ...
Philippe Carré +3 more
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From Clifford Algebra through Spacetime Discrete Structures to the Standard Model
Shuai Wang
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Hochschild Cohomology and Deformations of Clifford-Weyl Algebras
Symmetry, Integrability and Geometry: Methods and Applications, 2009 We give a complete study of the Clifford-Weyl algebra C(n,2k) from Bose-Fermi statistics, including Hochschild cohomology (with coefficients in itself). We show that C(n,2k) is rigid when n is even or when k ≠ 1. We find all non-trivial deformations of C(
Ian M. Musson +2 more
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The Generic Clifford Algebra and its Brauer Class
, 2021 The Clifford algebra is an object intimately connected with the theory of quadratic forms and orthogonal groups. This classical notion of Clifford algebras associated to quadratic forms can be generalized to higher degree.
Ure, Charlotte
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, 1944 Officers' Qualification Record for Clifford Baird providing his personal information, education and service in the United States Army Air Force, and occupational ...
Allred, Darwin L.
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Clifford Algebra Unifies Quaternionic Root Systems of Coxeter Groups — E8 Intelligence Research
Andrew Stewart Caldin
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