常数连接、量子完整性和Goldman括号
Constant connections, quantum holonomies and the Goldman bracket
摘要：
在具有负宇宙学常数和拓扑结构R × T^2的（2+1）维量子引力中，常数矩阵值连接产生基本群的q变形表示，符号面积相位将量子矩阵分配给同伦环.由此产生的量子几何的一些特点进行了探讨，并作为一个结果，量子版本的戈德曼括号获得
英文摘要：
In the context of (2+1)--dimensional quantum gravity with negative cosmological constant and topology R x T^2, constant matrix--valued connections generate a q--deformed representation of the fundamental group, and signed area phases relate the quantum matrices assigned to homotopic loops. Some features of the resulting quantum geometry are explored, and as a consequence a quantum version of the Goldman bracket is obtained
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
