TOPOLOGICAL IMITATION, MUTATION AND THE QUANTUM SU(2) INVARIANTS
TOPOLOGICAL IMITATION, MUTATION AND THE QUANTUM SU(2) INVARIANTS
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拓扑模仿、变异和量子 SU(2) 不变量
DOI：
10.1142/s0218216594000058
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发表时间：
1994
影响因子：
0.5
通讯作者：
A. Kawauchi
中科院分区：
文献类型：
--
作者：
A. Kawauchi
证明了任意两个可变的闭定向三维流形具有相同的量子SU（2）不变量。利用拓扑模拟的构造性论证，对任意给定的具有一定任意性的等距群的定向闭三维流形，构造了其量子SU（2）不变量与原不变量接近的多个变双曲模拟.
It is proved that any two mutative closed oriented 3-manifolds have the same quantum SU(2) invariant. By a constructive argument of topological imitation, we construct finitely many mutative hyperbolic imitations of any given closed oriented 3-manifold with certain arbitrariness of isometry groups whose quantum SU(2) invariants are close to the original one.