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N=4 Mechanics, WDVV Equations and Polytopes

机译:N = 4力学,WDVV方程和多面体

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摘要

N = 4 superconformal n-particle quantum mechanics on the real line is governed by two prepotentials, U and F, which obey a system of partial nonlinear differential equations generalizing the Witten-Dijkgraaf-Verlinde-Verlinde (WDVV) equation for F. The solutions are encoded by the finite Coxeter systems and certain deformations thereof, which can be encoded by particular polytopes. We provide A(n) and B-3 examples in some detail. Turning on the prepotential U in a given F background is very constrained for more than three particles and nonzero central charge. The standard ansatz for U is shown to fail for all finite Coxeter systems. Three-particle models are more flexible and based on the dihedral root systems.
机译:实线上的N = 4个超共形n粒子量子力学受两个前置势U和F支配,它们服从部分非线性微分方程组,该方程组概括了F的Witten-Dijkgraaf-Verlinde-Verlinde(WDVV)方程。由有限的Coxeter系统及其某些变形编码,它们可以由特定的多表位编码。我们提供了A(n)和B-3的一些示例。在三个以上的粒子和非零中心电荷的情况下,在给定的F背景下打开势能U非常受限制。对于所有有限的Coxeter系统,U的标准ansatz已显示失败。三粒子模型更加灵活,并且基于二面角根系统。

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