Simplicial Methods for Higher Categories
Segal-type Models of Weak n-Categories
Produktform: E-Buch Text Elektronisches Buch in proprietärem
While strict -categories are easily defined in terms associative and unital composition operations they are of limited use in applications, which often call for weakened variants of these laws. The author proposes a new approach to this weakening, whose generality arises not from a weakening of such laws but from the very geometric structure of its cells; a geometry dubbed weak globularity. The new model, called weakly globular -fold categories, is one of the simplest known algebraic structures yielding a model of weak -categories. The central result is the equivalence of this model to one of the existing models, due to Tamsamani and further studied by Simpson. This theory has intended applications to homotopy theory, mathematical physics and to long-standing open questions in category theory.
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