Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
4589128 | Journal of Algebra | 2006 | 34 Pages |
Abstract
The cocommutative elements of the dual of the double D∗(H), which are the trace-like functionals on D(H), of the Taft (Hopf) algebra H over a field k are studied in detail. The subalgebra of cocommutative elements of D∗(H) is isomorphic to the center of D(H). Trace-like functionals on D(H) determine regular isotopy invariants of oriented knots and links. Specific calculations made here suggest that further study of these invariants is definitely warranted.
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