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Wat (wie) is Yang–Mills theory - definitie
Yang–Mills theory
NONABELIAN GENERALIZATION OF ELECTRODYNAMICS, WHICH CAN BE USED TO DESCRIBE ELECTROWEAK AND STRONG NUCLEAR INTERACTIONS
Yang–Mills Theory; Yang-Mills action; Yang-Mills field; Quantum Yang-Mills theory; Yang-mills theory; Yang-Mills Theory; Yang-Mills Equations; Yang-Mills field equation; Yang Mills; Yang-Mills; Yang–Mills; Yang–Mills field; Yang–Mills action; Yang-Mills theory
In mathematical physics, Yang–Mills theory is a gauge theory based on a special unitary group SU(N), or more generally any compact, reductive Lie algebra. Yang–Mills theory seeks to describe the behavior of elementary particles using these non-abelian Lie groups and is at the core of the unification of the electromagnetic force and weak forces (i.
Two-dimensional Yang–Mills theory
YANG–MILLS THEORY IN TWO DIMENSIONS WITH A WELL-DEFINED MEASURE
User:Ambarnsg/sandbox; Draft:Yang-Mills measure; Yang-Mills measure; Yang–Mills measure; Two-dimensional Yang-Mills theory
In mathematical physics, two-dimensional Yang–Mills theory is the special case of Yang–Mills theory in which the dimension of spacetime is taken to be two. This special case allows for a rigorously defined Yang–Mills measure, meaning that the (Euclidean) path integral can be interpreted as a measure on the set of connections modulo gauge transformations.
N = 4 supersymmetric Yang–Mills theory
MATHEMATICAL AND PHYSICAL MODEL CREATED TO STUDY PARTICLES THROUGH A SIMPLE SYSTEM
N=4 super Yang-Mills; N=4 Supersymmetric Yang-Mills theory; 𝓝=4 supersymmetric Yang-Mills theory; N=4 supersymmetric Yang-Mills theory; N = 4 super Yang–Mills; Super Yang-Mills; N=4 super Yang–Mills; N=4 SYM; N = 4 supersymmetric Yang-Mills theory; N = 4 super Yang-Mills; Planar limit; Planar Yang-Mills theory; Planar Yang–Mills theory
N = 4 supersymmetric Yang–Mills (SYM) theory is a mathematical and physical model created to study particles through a simple system, similar to string theory, with conformal symmetry. It is a simplified toy theory based on Yang–Mills theory that does not describe the real world, but is useful because it can act as a proving ground for approaches for attacking problems in more complex theories.
