Results 91 to 100 of about 249 (143)
The Standard Model Symmetry and Qubit Entanglement. [PDF]
Entropy (Basel)Szangolies J.
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On the History of Unified Field Theories. Part II. (ca. 1930-ca. 1965). [PDF]
Living Rev Relativ, 2014 Goenner HF.
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Geometric Algebra Jordan-Wigner Transformation for Quantum Simulation. [PDF]
Entropy (Basel)Veyrac G, Toffano Z.
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Parallel Pure Spinors on Pseudo-Riemannian Manifolds
, 1998 The aim of this paper is to investigate the relation between properties of projective pure spinors and the associated almost optical structures on pseudoRiemannian spin manifolds.
Ines Kath
core
Clifford Fourier Transform for Color Image Processing
, 2010 28 pages, chapter 8.The aim of this paper is to define a Clifford Fourier transform that is suitable for color image spectral analysis. There have been many attempts to define such a transformation using quaternions or Clifford algebras. We focus here on
Batard, Thomas +2 more
core
An Introduction to Clifford Algebras and Spinors
, 2016 AbstractThis book is unique in the literature on spinors and Clifford algebras in that it is accessible to both students and researchers while maintaining a formal approach to these subjects. Besides thoroughly introducing several aspects of Clifford algebras, it provides the geometrical aspects underlying the Clifford algebras, as well as their ...
Jayme Vaz, Roldāo Da Rocha
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The Clifford Algebra of Physical Space and Elko Spinors
International Journal of Theoretical Physics, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jayme Vaz, Vaz Jayme
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, 2001 In this book, Professor Lounesto offers a unique introduction to Clifford algebras and spinors. The initial chapters could be read by undergraduates; vectors, complex numbers and quaternions are introduced with an eye on Clifford algebras. The next chapters will also interest physicists, and include treatments of the quantum mechanics of the electron ...
Lounesto, Pertti
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Clifford algebra and the propagation of K�hler spinors
International Journal of Theoretical Physics, 1995The author presents a detailed analysis of the spinor version of the Kähler equation. The tensor version of this equation was introduced by \textit{E. Kähler} [Rend. Mat. Appl., V. Ser. 21, 425-523 (1963; Zbl 0127.314)], and involves an inhomogeneous differential form which is naturally associated with a Clifford algebra. It may be of importance in the
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