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相关论文: Generalized L\"uscher's Formula in Multichannel Ba…

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L\"uscher's formula relates the elastic scattering phase shifts to the two-particle energy levels in a finite cubic box. The original formula was obtained for elastic scattering of two massive spinless particles in the center of mass frame.…

高能物理 - 格点 · 物理学 2013-05-30 Ning Li , Chuan Liu

Based on the Lippmann-Schwinger equation approach, a generalized L\"uscher's formula in 1+1 dimensions for two particles scattering in both the elastic and coupled-channel cases in moving frames is derived. A 2D coupled-channel scattering…

高能物理 - 格点 · 物理学 2013-08-09 Peng Guo

The L\"uscher scattering formalism, the standard approach for relating the discrete finite-volume energy spectrum to two-to-two scattering amplitudes, fails when analytically continued so far below the infinite-volume two-particle threshold…

高能物理 - 格点 · 物理学 2023-04-03 André Baião Raposo , Maxwell T. Hansen

Based on the Hamiltonian formalism approach, a generalized L\"uscher's formula for two particle scattering in both the elastic and coupled-channel cases in moving frames is derived from a relativistic Lippmann-Schwinger equation. Some…

高能物理 - 格点 · 物理学 2013-08-09 Peng Guo , Jozef Dudek , Robert Edwards , Adam P. Szczepaniak

We present a method for efficiently finding solutions of L\"uscher's quantisation condition, the equation which relates two-particle scattering amplitudes to the discrete spectrum of states in a periodic spatial volume of finite extent such…

高能物理 - 格点 · 物理学 2020-07-01 Antoni J. Woss , David J. Wilson , Jozef J. Dudek

We propose an alternative approach to L\"uscher's formula for extracting two-body scattering phase shifts from finite volume spectra with no reliance on the partial wave expansion. We use an effective-field-theory-based Hamiltonian method…

高能物理 - 格点 · 物理学 2021-10-14 Lu Meng , E. Epelbaum

We generalize the Lellouch-Luscher formula, relating weak matrix elements in finite and infinite volumes, to the case of multiple strongly-coupled decay channels into two scalar particles. This is a necessary first step on the way to a…

高能物理 - 格点 · 物理学 2013-05-30 Maxwell T. Hansen , Stephen R. Sharpe

In this work we present an extension of the L\"uscher formalism to include the interaction of particles with spin, focusing on the scattering of two vector particles. The derived formalism will be applied to Scalar QED in the Higgs Phase,…

高能物理 - 格点 · 物理学 2018-04-18 Fernando Romero-López , Carsten Urbach , Akaki Rusetsky

Using a quantum mechanical model, the exact energy eigenstates for two-particle two-channel scattering are studied in a cubic box with periodic boundary conditions. A relation between the exact energy eigenvalue in the box and the…

高能物理 - 格点 · 物理学 2016-09-01 Chuan Liu , Xu Feng , Song He

Using a quantum mechanical model, the exact energy eigenstates for two-particle two-channel scattering are studied in a cubic box with periodic boundary conditions in all three directions. A relation between the exact energy eigenvalue in…

高能物理 - 格点 · 物理学 2010-02-03 Song He , Xu Feng , Chuan Liu

We derive L\"{u}scher phaseshift formulas for two-particle states in boxes elongated in one of the dimensions. Such boxes offer a cost-effective way of varying the relative momentum of the particles. Boosted states in the elongated…

高能物理 - 格点 · 物理学 2017-09-26 Frank X. Lee , Andrei Alexandru

We describe a generalization of the Lellouch-L\"uscher formula to the case of multiple strongly-coupled decay channels. As in the original formula, our final result is a relation between weak matrix elements in finite and infinite volumes.…

高能物理 - 格点 · 物理学 2012-11-05 Maxwell T. Hansen , Stephen R. Sharpe

The two-particle finite-volume scattering formalism derived by L\"uscher and generalized in many subsequent works does not hold for energies far enough below the two-particle threshold to reach the nearest left-hand cut. The breakdown of…

高能物理 - 格点 · 物理学 2024-10-11 André Baião Raposo , Maxwell T. Hansen

We examine the L\"uscher quantization condition to high order for the scattering of a spinless particle and a spin-1/2 particle in a periodic box. First, we derive the quantization conditions in a non-relativistic framework up to total…

高能物理 - 格点 · 物理学 2026-02-23 Lucas Chandler , Frank X. Lee , Andrei Alexandru

In this paper we derive from field theory a L\"uscher-formula, which gives the leading exponentially small in volume corrections to the 1-particle form-factors in non-diagonally scattering integrable quantum field theories. Our final…

高能物理 - 理论 · 物理学 2021-05-18 Árpád Hegedűs

We analyze the process of two-particle scattering with unstable particle in an intermediate state. It was shown that the cross-section can be represented in the universal factorized form for an arbitrary set of particles. Phenomenological…

高能物理 - 唯象学 · 物理学 2009-11-13 V. I. Kuksa

A new implementation of estimating the two-to-two $K$-matrix from finite-volume energies based on the Luescher formalism is described. The method includes higher partial waves and multiple decay channels, and the fitting procedure properly…

高能物理 - 格点 · 物理学 2018-04-18 Ruairí Brett , John Bulava , Jacob Fallica , Andrew Hanlon , Ben Hörz , Colin Morningstar , Bijit Singha

We derive the relation between the scattering phase shift and the two-particle energy in the finite box, which is relevant for extracting the strong phase shifts in lattice QCD. We consider elastic scattering of two particles with different…

高能物理 - 格点 · 物理学 2013-05-30 Luka Leskovec , Sasa Prelovsek

In this work, we present an explicit form of the Luescher equation and consider the construction of the operators in different irreducible representations for the case of scattering of two vector particles. The formalism is applied to…

高能物理 - 格点 · 物理学 2018-07-11 Fernando Romero-López , Akaki Rusetsky , Carsten Urbach

As a step toward satisfactory understanding of the quantum dynamics of Dirichlet \break (D-) particles, the amplitude for the basic process describing the scattering of two quantized D-particles is computed in bosonic string theory. The…

高能物理 - 理论 · 物理学 2007-05-23 Yoichi Kazama
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