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相关论文: Harmonic BRST Quantization of Systems with Irreduc…

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The Becci-Rouet-Stora-Tyutin (BRST) operator quantization of a finite-dimensional gauge system featuring two quadratic super Hamiltonian and m linear supermomentum constraints is studied as a model for quantizing generally covariant gauge…

广义相对论与量子宇宙学 · 物理学 2009-11-07 Rafael Ferraro , Daniel M. Sforza

The nonholonomic constrained system with second-class constraints is investigated using the Hamilton-Jacobi (HJ) quantization scheme to yield the complete equations of motion of the system. Although the integrability conditions in the HJ…

量子物理 · 物理学 2016-09-08 Soon-Tae Hong , Won Tae Kim , Yong-Wan Kim , Young-Jai Park

The Becchi-Rouet-Stora-Tyutin (BRST) method is applied to the quantization of the solitons of the non-linear $O(3)$ model in $2+1$ dimensions. We show that this method allows for a simple and systematic treatment of zero-modes with a…

高能物理 - 理论 · 物理学 2009-10-28 J. P. Garrahan , L. M. Kruczenski , C. L. Schat , D. R. Bes , N. N. Scoccola

We study some features of bosonic particle path-integral quantization in a twistor-like approach by use of the BRST-BFV quantization prescription. In the course of the Hamiltonian analysis we observe links between various formulations of…

高能物理 - 理论 · 物理学 2015-06-26 Igor Bandos , Alexey Maznytsia , Igor Rudychev , Dmitri Sorokin

The BRST quantization of the Abelian Proca model is performed using the Batalin-Fradkin-Tyutin and the Batalin-Fradkin-Vilkovisky formalism. First, the BFT Hamiltonian method is applied in order to systematically convert a second class…

高能物理 - 理论 · 物理学 2009-10-30 Yong-Wan Kim , Mu-In Park , Young-Jai Park , Sean J. Yoon

Based on the results of a recent reexamination of the quantization of systems with first-class and second-class constraints from the point of view of coherent-state phase-space path integration, we give additional examples of the…

量子物理 · 物理学 2007-05-23 John R. Klauder

An irreducible Hamiltonian BRST quantization method for reducible first-class systems is proposed. The general theory is illustrated on a two-stage reducible model, the link with the standard reducible BRST treatment being also emphasized.

高能物理 - 理论 · 物理学 2016-12-28 C. Bizdadea , E. M. Cioroianu , S. O. Saliu

In this paper we show how the BRST quantization can be applied to systems possessing only second-class constraints through their conversion to some first-class ones starting with our method exposed in [Nucl.Phys. B456 (1995)473]. Thus, it…

高能物理 - 理论 · 物理学 2009-10-28 C. Bizdadea , S. O. Saliu

Consider a physical system for which a mathematically rigorous geometric quantization procedure exists. Now subject the system to a finite set of irreducible first class (bosonic) constraints. It is shown that there is a mathematically…

微分几何 · 数学 2008-11-26 Ronald Fulp

The coherent-state path-integral representation for the propagator of fermionic systems subjected to first-class constraints is constructed. As in the bosonic case the importance of path-integral measures for Lagrange multipliers is…

高能物理 - 理论 · 物理学 2007-05-23 Georg Junker , John R. Klauder

We perform the BFV-BRST quantization of the fourth-order Pais-Uhlenbeck oscillator (PUO). We show that although the PUO is not naturally constrained in the sense of Dirac-Bergmann, it is possible to profit from the introduction of suitable…

高能物理 - 理论 · 物理学 2022-02-03 Bhabani Prasad Mandal , Vipul Kumar Pandey , Ronaldo Thibes

The BRST quantization of particle motion on the hypersurface $V_{(N-1)}$ embedded in Euclidean space $R_N$ is carried out both in Hamiltonian and Lagrangian formalism. Using Batalin-Fradkin-Fradkina-Tyutin (BFFT) formalism, the second class…

高能物理 - 理论 · 物理学 2022-05-30 Vipul Kumar Pandey

Reducible constrained Hamiltonian systems are quantized accordingly an irreducible BRST manner. Our procedure is based on the construction of an irreducible theory which is physically equivalent with the original one. The equivalence…

高能物理 - 理论 · 物理学 2008-11-26 C. Bizdadea , S. O. Saliu

The self-consistent harmonic approximation is extended in order to account for the existence of Klein factors in bosonized Hamiltonians. This is important for the study of finite systems where Klein factors cannot be ignored a priori. As a…

强关联电子 · 物理学 2007-05-23 C. Mocanu , M. Dzierzawa , P. Schwab , U. Eckern

We apply the Batalin-Tyutin Hamiltonian method to the Abelian Proca model in order to convert a second class constraint system into a first class one systematically by introducing the new fields. Then, according to the BFV formalism we…

高能物理 - 理论 · 物理学 2008-02-03 Sean J. Yoon , Yong-Wan Kim , Young-Jai Park

BRST formulation of cohomological Hamiltonian mechanics is presented. In the path integral approach, we use the BRST gauge fixing procedure for the partition function with trivial underlying Lagrangian to fix symplectic diffeomorphism…

高能物理 - 理论 · 物理学 2007-05-23 A. K. Aringazin , V. V. Arkhipov , A. S. Kudusov

The Hamilton-Jacobi formalism of constrained systems is used to study superstring. That obtained the equations of motion for a singular system as total differential equations in many variables. These equations of motion are in exact…

综合物理 · 物理学 2020-05-05 Walaa I. Eshraim

We discuss the quantization of the restricted gauge theory of SU(2) QCD regarding it as a second-class constraint system, and construct the BRST symmetry of the constrained system in the framework of the improved Dirac quantization scheme.…

高能物理 - 理论 · 物理学 2008-11-26 Y. M. Cho , Soon-Tae Hong , J. H. Kim , Young-Jai Park

We consider a second degree algebraic curve describing a general conic constraint imposed on the motion of a massive spinless particle. The problem is trivial at classical level but becomes involved and interesting in its quantum…

高能物理 - 理论 · 物理学 2017-06-13 Gabriel D. Barbosa , Ronaldo Thibes

We study finite field dependent BRST-BFV transformations for dynamical systems with first- and second-class constraints within the generalized Hamiltonian formalism. We find explicitly their Jacobians and the form of a solution to the…

高能物理 - 理论 · 物理学 2015-07-16 Igor A. Batalin , Peter M. Lavrov , Igor V. Tyutin
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