Group Theory in Physics

By W. Tung. 1985

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Citations in the corpus

A theory of independent mechanisms for extrapolation in generative models (2020, background): “The authors can refer for example to (Tung 1985; Wijsman 1990; Eaton 1989) for more details.”
Group invariance principles for causal generative models (2017, background): “The authors can refer for example to [Tung, 1985; Wijsman, 1990; Eaton, 1989] for more details.”
Tensors and Hypermatrices (2013, methodology): “[Cor84] In the standard model of particle physics, a proton is made up of two up quarks and one down quark.”
A Discrete symmetry group for maximal atmospheric neutrino mixing (2003, background): “The Yukawa sector, the VEVs of the scalar singlets, and the neutrino masses and mixings are presented in Sections 4, 5, and 7, respectively; in Section 6 we digress to explain how mµ ≪ mτ may be achieved in a technically natural way in the context of our model.”
Soft radiation in heavy-particle pair production: All-order colour structure and two-loop anomalous dimension (2009, background): “Here the ea1a2 are elements of a complex, orthonormal basis of the tensor product R ⊗ R′ while the eRαα are elements of a basis of the irreducible representation Rα.”
Two-component spinor techniques and Feynman rules for quantum field theory and supersymmetry (2008, methodology): “[44,45]): R(φ, θ, γ ) ≡ R(ẑ, φ) R(ŷ, θ) R(ẑ, γ ).”
Anisotropy in turbulent flows and in turbulent transport (2004, background): “, x̂p) according to their functional change under rotations follows immediately from group representation theory [108,109].”
Dirac cones in two-dimensional artificial crystals for classical waves (2014, methodology): “Both of them depend on the symmetry of the crystal; more specifically, for a concerned Bloch wave vector k, they are closely related to the point group of k [22,23], which is constituted by a part of the symmetry operations of the crystal point group that transform k into itself or its equivalent on”
Chiral symmetry breaking and the Banks-Casher relation in lattice QCD with Wilson quarks (2008, unknown): “[30], for example).”
Tensor network decompositions in the presence of a global symmetry (2009, background): “Standard group representation theory results [11] imply that each symmetric tensor can be further decomposed in such a way that the degrees of freedom which are not fixed by the symmetry can be isolated (Fig.”