Connections on conformal blocks

As there exists a bijection between Lyndon words over an alphabet of cardinality k and irreducible polynomials over F k [15], lots of results are known about this factorization:

The category CDGA also has a monoidal structure given by the (derived) tensor product (over k) of differential graded commutative algebras, which makes CDGA a symmetric monoidal

In order to extend the Sch¨ utzenberger’s factorization, the combinatorial Hopf algebra of the q-stuffles product is developed systematically in a parallel way with that of the

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Higher lattice gauge theory involves associating not only group elements to links of the lattice, but also to its plaquettes.. Then, using relations inherited from higher

The property of being a weak closed subfield is not preserved under all the operations, as we can see in the case of the direct sum of two disjoint subfields..

An important property of finite semigroups is that they admit factorization forests of finite height.. This fact is called the Factorization

It remains to prove that the planar algebra structure on Q coming from the fixed point subfactor agrees with the planar algebra structure of P, coming from Proposition 5.1.. Since P