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Abelian symmetry
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This paper is organized as follows. In Section 2, we briefly describe the model including the particle content and the symmetry. In Section 3, we focus on the scalar particles and derive their interaction terms. In Section 4, we investigate the decay channel of a new scalar to a pair of the 125 GeV Higgs bosons. Finally, the conclusion is presented in Section 5.
8p
viambani
18-06-2024
4
1
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Part 1 book "Advanced concepts in particle and field theory" includes content: The nature of observing nature, fundamental physics - elementary particles and processes, physics in spacetime; the quark model - combinatorics and groups; gauge symmetries and interactions; non abelian gauge symmetries and interactions; the standard model.
424p
muasambanhan10
11-04-2024
4
1
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Part 2 book "An introduction to quantum field theory" includes content: Non abelian gauge invariance, quantization of non abelian gauge theories, quantum chromodynamics, operator products and effective vertices, perturbation theory anomalies, gauge theories with spontaneous symmetry breaking, quantization of spontaneously broken gauge theories,....and other contents.
372p
muasambanhan07
18-02-2024
5
1
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Part 2 book "Modern quantum field theory - A concise introduction" includes content: Symmetries, ward identities and nambu – goldstone bosons, non abelian gauge - theory, renormalization and effective field theory, instantons and solitons, concluding remarks.
196p
muasambanhan07
18-02-2024
2
1
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Part 1 book "A stroll through quantum fields" includes content: Basics of quantum field theory, functional quantization, path integrals for fermions and photons, non abelian gauge symmetry, renormalization of gauge theories, quantization of yang mills theory, renormalization group.
264p
muasambanhan07
08-02-2024
0
0
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Part 1 book "Gauge theories in particle physics (Vol 2 - 4/E)" includes content: Global non abelian symmetries; local non abelian (gauge) symmetries, QCS I - introduction, tree graph predictions, and jets; QCD II - asymptotic freedom, the renormalization group, and scaling violations; lattice field theory, and the renormalization group revisited.
207p
muasambanhan07
18-02-2024
3
1
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This article considers the SU(2) gauge field coupled with the two Higgs fields. We obtain the non-Abelian solutions of the corresponding field equations. For the constant solution, the gauge field and the two Higgs fields correspond to unbroken local SU(2) symmetry at large distance.
3p
vispyker
16-11-2022
4
1
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This paper investigate an extension of the standard model with vector-like fermions and an extra Abelian gauge symmetry. The particle mass spectrum is calculated explicitly. The Lagrangian terms for all the gauge interactions of leptons and quarks in the model are derived. Observe that while there is no new mixing in the lepton sector, the quark mixing plays an important role in the magnitudes of gauge interactions for quarks, particularly the interactions with massive W, Z and Z0 bosons.
14p
nguyenxuankha_bevandan
14-08-2020
11
1
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In this paper, the formulation of theories extended by an additional Abelian gauge symmetry in the superfield formalism is presented. By rotating in the space of the gauge fields, the gauge kinetic mixing term can be eliminated, and the relevant charge and coupling are shifted in comparison with the original quantities. We demonstrate, for example, the effect of the gauge kinetic mixing term in the case of the U(1) extension of the minimal supersymmetric standard model.
9p
thuyliebe
08-10-2018
33
0
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Many classical integrable systems (like the Euler, Lagrange and Kowalewski tops or the Neumann system) as well as finite dimensional reductions of many integrable PDEs share the property of being algebraically completely integrable systems4. This means that they are completely integrable Hamiltonian systems in the usual sense and, moreover, their complexified invariant tori are open subsets of complex Abelian tori on which the complexified flow is linear. To such systems the powerful algebro-geometrical techniques may be applied...
260p
maket1311
16-10-2012
40
2
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