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If this strict globular ω-category is freely generated by a precubical set, then the corresponding homology theories contain different informations about the geometry of the
theorem in this paper will be proved without the assumption of unitality, we may assume that the C ∗ -algebra A is an inductive limit of full matrix algebras over finite
(2.4) is easily established using Theorem 2.2 in [2], but the inner boundary of ˜ Ω is still not analytic.. The properties
In section 4, we state the main theorem for triangulated orbit categories of derived categories of hereditary algebras.. We give a first, abstract, construction of the triangulated
Our proof of Theorem 2 follows by enumerating the degree sequences which fit into each of the five categories in Theorem 1 and then removing those that have been counted multiple
The main theorem on collapsing schemes states that the geometric realization |X| of the simplicial set X has the homotopy type of a CW-complex E ( X ) whose n -cells correspond
In [3], we showed how to go from a simplicial algebra to a 2-crossed module of algebras and back to a truncated form of the simplicial algebra, and the link between simplicial
Let O be a set and V be a locally presentable cofibrantly generated monoidal simplicial model category with a monoidal fibrant replacement functor.. Then the category of V O
