Results 71 to 80 of about 5,272 (123)

Majorana quasiparticles and topological phases in 3D active nematics. [PDF]

Proc Natl Acad Sci U S A
Head LC, Negro G, Carenza LN, Johnson N, Keogh RR, Gonnella G, Morozov A, Orlandini E, Shendruk TN, Tiribocchi A, Marenduzzo D.   +10 more
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Spin and wedge representations of infinite-dimensional Lie algebras and groups. [PDF]

Proc Natl Acad Sci U S A, 1981
Kac VG, Peterson DH.
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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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CLIFFORD MULTIPLICATION ON SPINOR ABELIAN VARIETIES AND ALGEBRAIC CURVES

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Clifford algebras and Hestenes spinors

Foundations of Physics, 1993
This article reviews Hestenes' work on the Dirac theory, where his main achievement is a real formulation of the theory within thereal Clifford algebra Cl 1,3 ≃ M2 (H). Hestenes invented first in 1966 hisideal spinors $$\phi \in Cl_{1,3 _2}^1 (
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Quantum Clifford algebras from spinor representations

Journal of Mathematical Physics, 1996
A general theory of quantum Clifford algebras is presented, based on a quantum generalization of the Cartan theory of spinors. We concentrate on the case when it is possible to apply the quantum-group formalism of bicovariant bimodules. The general theory is then singularized to the quantum SL(n,C) group case, to generate explicit forms for the whole ...
Bautista, R., Criscuolo, A., Đurđević, M., Rosenbaum, M., Vergara, J. D.   +4 more
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The Clifford Algebra of Physical Space and Elko Spinors

International Journal of Theoretical Physics, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jayme Vaz
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Clifford algebra and the propagation of K�hler spinors

International Journal of Theoretical Physics, 1995
The 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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