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- W4377161775 abstract "We generalize Kauffman's famous formula defining the Jones polynomial of an oriented link in 3-space from his bracket and the writhe of an oriented diagram. Our generalization is an epimorphism between skein modules of tangles in compact connected oriented 3-manifolds with markings in the boundary. Besides the usual Jones polynomial of oriented tangles we will consider graded quotients of the bracket skein module and Przytycki's q-analogue of the first homology group of a 3-manifold. In certain cases, for example for links in submanifolds of rational homology 3-spheres, we will be able to define an epimorphism from the Jones module onto the Kauffman bracket module. For the general case we define suitably graded quotients of the bracket module, which are graded by homology. The kernels define new skein modules measuring the difference between Jones and bracket skein modules. We also discuss gluing in this setting." @default.
- W4377161775 created "2023-05-21" @default.
- W4377161775 creator A5036268083 @default.
- W4377161775 date "2021-03-10" @default.
- W4377161775 modified "2023-09-29" @default.
- W4377161775 title "Generalizing the relation between the Kauffman bracket and Jones polynomial" @default.
- W4377161775 doi "https://doi.org/10.48550/arxiv.2103.06262" @default.
- W4377161775 hasPublicationYear "2021" @default.
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