Pages that link to "Item:Q911095"
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The following pages link to The injective hull of homotopy types with respect to generalized homology functors (Q911095):
Displaying 15 items.
- Generalized Bousfield lattices and a generalized retract conjecture (Q473127) (← links)
- Invariants of \(t\)-structures and classification of nullity classes (Q984887) (← links)
- Injective hulls of T\(_0\) topological fibre spaces (Q1404254) (← links)
- Inhabitants of interesting subsets of the Bousfield lattice (Q1743014) (← links)
- The Bousfield lattice of a triangulated category and stratification (Q1944816) (← links)
- L'homologie générique est un foncteur Tor * (Q4260583) (← links)
- ALGEBRAIC HULLS OF ADJOINT FUNCTORS AS INJECTIVE HULLS (Q4400392) (← links)
- Ohkawa’s theorem: There is a set of Bousfield classes (Q4523213) (← links)
- Depth and Simplicity of Ohkawa’s Argument (Q5126353) (← links)
- From Ohkawa to Strong Generation via Approximable Triangulated Categories—A Variation on the Theme of Amnon Neeman’s Nagoya Lecture Series (Q5126354) (← links)
- Combinatorial Homotopy Categories (Q5126355) (← links)
- Notes on an Algebraic Stable Homotopy Category (Q5126356) (← links)
- A Short Introduction to the Telescope and Chromatic Splitting Conjectures (Q5126360) (← links)
- Retract conjecture on a sublattice of monoidal posets (Q5889766) (← links)
- Complete Boolean algebras are Bousfield lattices (Q6599310) (← links)
