高维中的成对螺旋度

IF 1.4 4区 物理与天体物理 Q3 PHYSICS, NUCLEAR
Yale Fan
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引用次数: 0

摘要

对电荷和磁荷散射振幅的研究已经确定了以前被忽视的四维庞卡洛群的多粒子表示。这样的表示将非平凡量子数(称为成对螺旋)与渐近分离的粒子对联系起来,因此不能被描述为单粒子态的张量积。我们将这种构造扩展到更高维度的源和时空。我们首先在[公式:见文本]中建立了耦合到相互非局部膜的双螺旋度的动力学起源。然后,我们将这种对螺旋度解释为与不同膜对相关的SO(2)对小群下的量子数。我们进一步描述了“更高”的小群,这些小群原则上可以用来诱导洛伦兹群的多粒子或多膜表示。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Pairwise Helicity in Higher Dimensions
Studies of scattering amplitudes for electric and magnetic charges have identified previously overlooked multiparticle representations of the Poincaré group in four dimensions. Such representations associate nontrivial quantum numbers (known as pairwise helicities) with asymptotically separated pairs of particles, and thus cannot be described as tensor products of one-particle states. We extend this construction to sources and spacetimes of higher dimension. We first establish the dynamical origin of pairwise helicity in [Formula: see text]-form electrodynamics coupled to mutually nonlocal branes. We then interpret this pairwise helicity as a quantum number under an SO(2) pairwise little group associated with pairs of distinct branes. We further characterize the “higher” little groups that could in principle be used to induce multiparticle or multi-brane representations of the Lorentz group.
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来源期刊
International Journal of Modern Physics a
International Journal of Modern Physics a 物理-物理:核物理
CiteScore
3.00
自引率
12.50%
发文量
283
审稿时长
3 months
期刊介绍: Started in 1986, IJMPA has gained international repute as a high-quality scientific journal. It consists of important review articles and original papers covering the latest research developments in Particles and Fields, and selected topics intersecting with Gravitation and Cosmology. The journal also features articles of long-standing value and importance which can be vital to research into new unexplored areas.
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