tensor category造句

Huang showed that the category of modules of a regular VOA is a modular tensor category, and its fusion rules satisfy the Verlinde formula.
Moreover, if \ alpha is an isomorphism of braided quasi-bialgebras, then the above induced functor is a braided tensor category equivalence.
Work of Huang, Lepowsky, Miyamoto, and Zhang has shown at various levels of generality that modules of a vertex operator algebra admit a fusion tensor product operation, and form a braided tensor category.
This definition is constructed so that the category \ mathcal { A }-Mod is a tensor category under the usual vector space tensor product, and in fact this can be taken as the definition instead of the list of above identities.
Isotopy classes of tangles form a tensor category, where for the category structure, one can compose two tangles if the bottom end of one equals the top end of the other ( so the boundaries can be stitched together ), by stacking them they do not literally form a category ( pointwise ) because there is no identity, since even a trivial tangle takes up vertical space, but up to isotopy they do.
It's difficult to find tensor category in a sentence. 用tensor category造句挺难的

They play an important role in conformal field theory in part because they are unusually tractable, and for small " p ", they correspond to well-known statistical mechanics systems at criticality, e . g ., the Ising model, the tri-critical Ising model, the three-state Potts model, etc . By work of Weiqang Wang concerning fusion rules, we have a full description of the tensor categories of unitary minimal models.