The $\log$ symplectic geometry of Poisson slices

IF 0.6 3区数学 Q3 MATHEMATICS

Journal of Symplectic Geometry Pub Date : 2020-08-14 DOI:10.4310/jsg.2022.v20.n1.a4

Peter Crooks, M. Roser

引用次数: 5

Abstract

Our paper develops a theory of Poisson slices and a uniform approach to their partial compactifications. The theory in question is loosely comparable to that of symplectic cross-sections in real symplectic geometry.

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泊松切片的$\log$辛几何

本文发展了泊松切片的理论和研究其部分紧化的统一方法。所讨论的理论与真实辛几何中的辛截面理论大致相当。

本文章由计算机程序翻译，如有差异，请以英文原文为准。

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来源期刊

Journal of Symplectic Geometry 数学-数学

CiteScore

1.30

自引率

0.00%

发文量

审稿时长

>12 weeks

期刊介绍： Publishes high quality papers on all aspects of symplectic geometry, with its deep roots in mathematics, going back to Huygens’ study of optics and to the Hamilton Jacobi formulation of mechanics. Nearly all branches of mathematics are treated, including many parts of dynamical systems, representation theory, combinatorics, packing problems, algebraic geometry, and differential topology.