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Logarithmic tensor category theory, IV: Constructions of tensor product bifunctors and the compatibility conditions
Logarithmic tensor category theory Constructions of tensor product bifunctors and the compatibility conditions
2011/2/23
This is the fourth part in a series of papers in which we introduce and develop a natural, general tensor category theory for suitable module categories for a vertex (operator) algebra. In this paper ...
We construct the product of real spectral triples of arbitrary finite dimension (and arbitrary parity) taking into account the fact that in the even case there are two possible real structures, in the...
The Basis Number of the Semi-Composition Product of Some Graphs I
Basis number cycle space fold semi-composition product
2010/2/26
The basis number of a graph G is defined to be the least integer d such that there is a basis \mathcal{B} of the cycle space of G such that each edge of G is contained in at most d members of \mathcal...