Yang algebra

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• Yang-Mills-Theorie — Die Yang Mills Theorie (nach Chen Ning Yang und Robert L. Mills) ist eine nichtabelsche Eichtheorie, die zur Beschreibung der starken und schwachen Wechselwirkung herangezogen wird. Hingegen ist die Quantenelektrodynamik ein Beispiel einer… …   Deutsch Wikipedia

• algebra — /al jeuh breuh/, n. 1. the branch of mathematics that deals with general statements of relations, utilizing letters and other symbols to represent specific sets of numbers, values, vectors, etc., in the description of such relations. 2. any of… …   Universalium

• Yang–Baxter equation — The Yang–Baxter equation is an equation which was first introduced in the field of statistical mechanics. It takes its name from independent work of C. N. Yang from 1968, and R. J. Baxter from 1982.Parameter dependent Yang Baxter equationLet A be …   Wikipedia

• History of algebra — Elementary algebra is the branch of mathematics that deals with solving for the operands of arithmetic equations. Modern or abstract algebra has its origins as an abstraction of elementary algebra. Historians know that the earliest mathematical… …   Wikipedia

• Campo de Yang-Mills — Esquema perturbativo de QFT para la interacción de un electrón (e) con un quark (q), la línea azul representa un campo electromagnético (campo de Yang Mills con simetría U(1)) y la línea verde un campo de color (campo de Yang Mills con simetría… …   Wikipedia Español

• N = 2 superconformal algebra — In mathematical physics, the N = 2 superconformal algebra is an infinite dimensional Lie superalgebra, related to supersymmetry, that occurs in string theory and conformal field theory. It has important applications in mirror symmetry.… …   Wikipedia

• Current algebra — is a mathematical framework in quantum field theory where the fields form a Lie algebra under their commutation relations. For instance, in a non Abelian Yang–Mills symmetry, where ρ is the charge density, where f are the structure constants of… …   Wikipedia

• Quasitriangular Hopf algebra — In mathematics, a Hopf algebra, H, is quasitriangular[1] if there exists an invertible element, R, of such that for all , where Δ is the coproduct on H, and the linear map is …   Wikipedia

• Quasi-Hopf algebra — A quasi Hopf algebra is a generalization of a Hopf algebra, which was defined by the Russian mathematician Vladimir Drinfeld in 1989.A quasi Hopf algebra is a quasi bialgebra mathcal{B A} = (mathcal{A}, Delta, varepsilon, Phi)for which there… …   Wikipedia

• Duffin–Kemmer–Petiau algebra — In mathematical physics, the Duffin–Kemmer–Petiau algebra (DKP algebra) is the algebra which is generated the Duffin–Kemmer–Petiau matrices, introduced by Duffin, Kemmer and Petiau. These matrices have the defining relation[1] βμβνβα + βαβνβμ =… …   Wikipedia

• Counting rods — Yang Hui (Pascal s) triangle, as depicted by Zhu Shijie in 1303, using rod numerals. Numeral systems by culture Hindu Arabic numerals Western Arabic (Hindu numerals) …   Wikipedia