In this paper we describe explicit L∞ algebras modeling the rational homotopy type of any component of the spaces map(X, Y ) and map*(X, Y ) of free and pointed maps between the finite nilpotent CW-complex X and the finite type nilpotent CW-complex Y When X is of finite type, non necessarily finite, we also show that the algebraic covers of these L∞ algebras model the universal covers of the corresponding mapping spaces. © 2012 Universidad Complutense de Madrid
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Using the theory of extensions of L∞L∞L∞ algebras, we construct rational homotopy models for classif...
The paper deals with rational maps between real algebraic sets. We are interested in the rational ma...
Abstract We investigate the existence of an H-space structure on the function space, F∗(X,Y, ∗), of ...
Abstract We investigate the existence of an H-space structure on the function space, F∗(X,Y, ∗), of ...
We investigate the existence of an H-space structure on the function space, F-*(X,Y,*), of based map...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
Sullivan approach to Rational homotopy theory of connected nilpotent simplicial sets of finite ℚ-ran...
Sullivan approach to Rational homotopy theory of connected nilpotent simplicial sets of finite ℚ-ran...
The Sullivan approach to rational homotopy theory can be thought of as being applied to connected ni...
We study the rational homotopy of function spaces within the con-text of Quillen's minimal mode...
AbstractIn this note we describe constructions in the category of differential graded commutative al...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Using the theory of extensions of L∞L∞L∞ algebras, we construct rational homotopy models for classif...
The paper deals with rational maps between real algebraic sets. We are interested in the rational ma...
Abstract We investigate the existence of an H-space structure on the function space, F∗(X,Y, ∗), of ...
Abstract We investigate the existence of an H-space structure on the function space, F∗(X,Y, ∗), of ...
We investigate the existence of an H-space structure on the function space, F-*(X,Y,*), of based map...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
Let $X$ and $Y$ be finite complexes. When $Y$ is a nilpotent space, it has a rationalization $Y \to ...
Sullivan approach to Rational homotopy theory of connected nilpotent simplicial sets of finite ℚ-ran...
Sullivan approach to Rational homotopy theory of connected nilpotent simplicial sets of finite ℚ-ran...
The Sullivan approach to rational homotopy theory can be thought of as being applied to connected ni...
We study the rational homotopy of function spaces within the con-text of Quillen's minimal mode...
AbstractIn this note we describe constructions in the category of differential graded commutative al...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Let F.X;Y / be the space of base-point-preserving maps from a connected finite CW complex X to a con...
Using the theory of extensions of L∞L∞L∞ algebras, we construct rational homotopy models for classif...
The paper deals with rational maps between real algebraic sets. We are interested in the rational ma...