On minimal models in integral homotopy theory.

Ekedahl, Torsten

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Basic constructions in rational homotopy theory of function spaces

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Via the Bousfield-Gugenheim realization functor, and starting from the Brown-Szczarba model of a function space, we give a functorial framework to describe basic objects and maps concerning the rational homotopy type of function spaces and its path components.

Spaces and equations

Walter Taylor (2000)

Fundamenta Mathematicae

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It is proved, for various spaces A, such as a surface of genus 2, a figure-eight, or a sphere of dimension ≠ 1,3,7, and for any set Σ of equations, that Σ cannot be modeled by continuous operations on A unless Σ is undemanding (a form of triviality that is defined in the paper).