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Apparently this is the book that contains your paper: http://www.worldcat.org/title/problemy-povysheniia-effektivnosti-raboty-transporta/oclc/28097589&referer=brief_results It's also present in Googl …

Here is the scanned book: http://math.berkeley.edu/~pavlov/scans/transport.pdf Enjoy. Please consider putting it on your home page (if you have one) so that other scientists who need this book in the …

As demonstrated by Andre Kornell in http://arxiv.org/abs/1202.2994, the category of measurable spaces is closed with respect to the monoidal structure given by the spatial tensor product (Theorem 9.5) …

For abelian categories this is known as the Eilenberg–Zilber theorem, see, for instance, Theorem 8.5.1 in Weibel's book. One can write down explicit comparison maps in both directions (namely, the Ale …

A coordinate-free proof of the inverse function theorem in the finite-dimensional case is provided by Theorem 19.6 in "Topological Geometry" by Ian R. Porteous. In general, the cited book is an expos …

$T$ can be formalized as a natural transformation $\def\Vect{{\rm Vect}} \def\Vectc{\Vect_\nabla} \Vectc→Ω^n$ of functors $\def\Man{{\sf Man}} \def\op{{\sf op}} \def\Grpd{{\sf Grpd}} \Man^\op → \Grpd$ …

Generators and relations for the nonextended 2-dimensional bordism category already appear in Robbert Dijkgraaf's 1989 PhD dissertation, see Section 3.2.

There are two theses by Jean Celeyrette indexed by various libraries: Theoreme de Kan dans un topos (Lille, 1974). Catégories internes et fibrations ; Cohomologie de Gel'fand-Fuks (Paris-Nord, 1975). …

Here is my list. I tried to make it more practical by supplying links to electronic versions whenever possible. Rudin: Principles of mathematical analysis Electronic version: http://libgen.org/get?n …

The product of $K^{−1}$ with itself can be defined by identifying $K^{−1}(X)$ with $K^0(X\wedge S^1)$ using the suspension isomorphism, multiplying the resulting two elements of $K^0(X\wedge S^1)$, o …

The most obvious approach is to consider simplicial $\def\Ai{{\sf A}_∞}\Ai$-categories, where $\Ai$ denotes a nonsymmetric operad in simplicial sets that is weakly equivalent to the terminal operad, i …

The resulting groupoid is equivalent to the disjoint union of groupoids $B(H_1(X_i))$ taken over all connected components $X_i$ of $X$. This answers both 1 and 2 in the positive. To see this, observe …

Yes. The map ∂◻^{n+1}→S^n that collapses the complement of a single n-dimensional face of ◻^{n+1} is a simplicial weak equivalence. This implies that the induced map Map(S^n,K)→Map(∂◻^{n+1},K) is a s …

The usual constructions of Grothendieck homotopy theory (as presented by Maltsiniotis and Cisinski) can be easily extended to the setting of relative categories. Recall that given a small category $A$ …

Yes, the model structure on reduced simplicial sets is cofibrantly generated. An explicit proof of this statement is given by Goerss and Jardine in Simplicial Homotopy Theory, the proof of Proposition …