Titlebook: BRST Symmetry and de Rham Cohomology; Soon-Tae Hong Book 2015 Springer Science+Business Media Dordrecht 2015 BRST Extension.BRST Symmetry.

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書(shū)目名稱BRST Symmetry and de Rham Cohomology影響因子(影響力)




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集聚成團(tuán)

Hamiltonian Quantization with Constraints,guity in its energy spectrum due arbitrary shift of canonical momenta. In this chapter, we show that this spectrum obtained by the Dirac method can be consistent with that of the improved Dirac Hamiltonian formalism at the level of the first class constraint by fixing ambiguity, and then we discuss

健談的人

NAUT

Hamiltonian Quantization and BRST Symmetry of Soliton Models, Hamiltonian by introducing the first class physical fields. Furthermore, following the BFV formalism?[23, 26, 79–82], we derive BRST invariant gauge fixed Lagrangian through standard path integral procedure. Introducing collective coordinates, we also study semi-classical quantization of soliton ba

Insulin

Hamiltonian Quantization and BRST Symmetry of Skyrmion Models, baryons. We show that the energy spectrum of this Skyrmion obtained by the Dirac quantization method with a suggestion of generalized momenta is consistent with result of the improved Dirac Hamiltonian formalism?[.]. We next apply the improved Dirac Hamiltonian method to the SU(2) Skyrmion and dire

跟隨

Hamiltonian Structure of Other Models,he so-called superqualitons. We then argue that ground state of the color-flavor-locking color superconductor is .-matter, which is the lowest energy state for a given fixed baryon number. From this .-matter, we calculate a minimal energy to create a superqualiton and find that it is numerically of

Accommodation

Phenomenological Soliton,rules to yield theoretical predictions comparable to recent experimental data of SAMPLE collaboration. We also study sum rules for flavor singlet axial currents for EMC experiment in modified quark model?[.].

BRIBE

De Rham Cohomology in Constrained Physical System,iguration of Dirac quantization, by including .-exact gauge fixing term and Faddeev-Popov ghost term, we find the BRST invariant Hamiltonian to investigate de Rham cohomology group structure for the monopole system. Bogomol’nyi bound is also discussed in terms of the first class topological charge d

condescend

Hamiltonian Structure of Other Models,the order of twice of the Cooper gap. Upon quantizing zero modes of superqualitons, we find that superqualitons have the same quantum number as the gaped quarks and furthermore all the high spin states of the superqualitons are absent in effective bosonic description of the color-flavor-locking color superconductor?[.].

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