On topological cyclic homology

(In the online corrected version, this has been inserted as reference [19] and all the subsequent bibliography items have been renumbered

These two functors induce an equivalence of categories between the homotopy category of CW-complexes and the homotopy category of Kan complexes.. ————

In Sections 3 and 4 we characterize efficiency, weak efficiency and proper efficiency of portfolios for a reinsurance market in nonconvex optimization problems by different

Simple metal Solid state Glass membrane Enzyme Liquid membrane Gas sensing We’ll review representative examples of each.. You can assume that the proper reference

We shall construct a homology functor on the category Precxy of preconvexity spaces and Darboux maps.. In the third section of this paper, and thereafter, we

It is shown in [1] that the exactness, excision, and strong dimension axioms (the latter here stating that the homology group of every convex preconvexity space

| W |, the ambient dimension D, the intrinsic dimension d of the object the sample points belong to (if known), the parameter r or ⇢, the dimension k up to which we construct

In contrast, the Aleksandrov-ˇCech complex also depends on the metric of the ambient space that contains P; even if we assume that the underlying space is Euclidean, we need the