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David White
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A monoidal model strucutrestructure on pointed spaces

DoesDo the classes of pointed Hurewicz cofibrations, pointed Hurewicz fibrations and pointed homotopy equivalences give a model structure on pointed (compactly generated weak Hausdorff) topological spaces that is compatible with the smash product?

Maybe, this would work with another class of fibrations? (I am interested such a monoidal model strucutrestructure with these precise classes of cofibrations and weak equivalences).

A reference is welcome!

A monoidal model strucutre on pointed spaces

Does the classes of pointed Hurewicz cofibrations, pointed Hurewicz fibrations and pointed homotopy equivalences give a model structure on pointed (compactly generated weak Hausdorff) topological spaces that is compatible with the smash product?

Maybe, this would work with another class of fibrations? (I am interested such a monoidal model strucutre with these precise classes of cofibrations and weak equivalences).

A reference is welcome!

A monoidal model structure on pointed spaces

Do the classes of pointed Hurewicz cofibrations, pointed Hurewicz fibrations and pointed homotopy equivalences give a model structure on pointed (compactly generated weak Hausdorff) topological spaces that is compatible with the smash product?

Maybe, this would work with another class of fibrations? (I am interested such a monoidal model structure with these precise classes of cofibrations and weak equivalences).

A reference is welcome!

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user09127
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A monoidal model strucutre on pointed spaces

Does the classes of pointed Hurewicz cofibrations, pointed Hurewicz fibrations and pointed homotopy equivalences give a model structure on pointed (compactly generated weak Hausdorff) topological spaces that is compatible with the smash product?

Maybe, this would work with another class of fibrations? (I am interested such a monoidal model strucutre with these precise classes of cofibrations and weak equivalences).

A reference is welcome!