Pages that link to "Item:Q1314668"
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The following pages link to On zero-dimensional Milutin maps and Michael selection theorems (Q1314668):
Displaying 14 items.
- An extension of Michael's selection theorem (Q540778) (← links)
- A generalization of Michael finite dimensional selection theorem (Q655538) (← links)
- Nonpolyhedral proof of the Michael finite-dimensional selection theorem (Q950734) (← links)
- Linear operators with compact supports, probability measures and Milyutin maps (Q984769) (← links)
- Continuous selections as parametrically defined integrals (Q1002814) (← links)
- A parametrization theorem (Q1074897) (← links)
- Approximations of upper semicontinuous maps on paracompact spaces (Q1293517) (← links)
- On exact Milyutin mappings (Q1375159) (← links)
- Representing spaces as images of zero-dimensional spaces (Q1803749) (← links)
- Zeros of functionals and a parametric version of Michael selection theorem (Q2172877) (← links)
- Note on \(K\)-analyticity and normality in function spaces (Q2338847) (← links)
- Some refinements of a selection theorem with O-dimensional domain (Q4020559) (← links)
- (Q4500932) (← links)
- ON A THEOREM OF ARVANITAKIS (Q4911035) (← links)