Summary: "A rational shape type and a strong rational shape type are defined for the class of spaces 1-connected by shape. This class is a natural generalization of the class of 1-connected spaces for which the rational homotopic theory was constructed in work [10] [[msn] MR0258031 [/msn]]. With the use of the category of inverse systems, the result in [10] on the equivalence of homotopic theories is extended onto the class of spaces 1-connected by shape.
This comprehensive monograph provides a self-contained treatment of the theory of I*-measure, or Sul...
Homotopy type theory is a recently-developed unification of previously dis-parate frameworks, which ...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
A rational shape type and a strong rational shape type are defined for the class of spaces 1-connect...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
The Sullivan approach to rational homotopy theory can be thought of as being applied to connected ni...
This proceedings volume centers on new developments in rational homotopy and on their influence on a...
Contains fulltext : 158177.pdf (preprint version ) (Open Access
This completely revised and corrected version of the well-known Florence notes circulated by the aut...
We give a combinatorial description of shape theory using finite topological $T_0$-spaces (finite pa...
The classical notion of the homotopy type (introduced by W. Hurewicz, [4], p. 125) allows to classif...
The sectional category of a continuous map between topological spaces is a numerical invariant of th...
This comprehensive monograph provides a self-contained treatment of the theory of I*-measure, or Sul...
Homotopy type theory is a recently-developed unification of previously dis-parate frameworks, which ...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
A rational shape type and a strong rational shape type are defined for the class of spaces 1-connect...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
The Sullivan approach to rational homotopy theory can be thought of as being applied to connected ni...
This proceedings volume centers on new developments in rational homotopy and on their influence on a...
Contains fulltext : 158177.pdf (preprint version ) (Open Access
This completely revised and corrected version of the well-known Florence notes circulated by the aut...
We give a combinatorial description of shape theory using finite topological $T_0$-spaces (finite pa...
The classical notion of the homotopy type (introduced by W. Hurewicz, [4], p. 125) allows to classif...
The sectional category of a continuous map between topological spaces is a numerical invariant of th...
This comprehensive monograph provides a self-contained treatment of the theory of I*-measure, or Sul...
Homotopy type theory is a recently-developed unification of previously dis-parate frameworks, which ...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...