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Let be a compact map with.
Let T : Ω ¯ p → P be a compact map.
Let (Xin operatorname {AR}) and (fcolon Xto X) be a compact map.
Let X be an arbitrary ANR and (fcolon Xto X) be a compact map.
Let A : Ω ¯ → K be a compact map with 0 ∈ Ω.
Let (Xin operatorname {ANR}) and let (fin C_{0} X,X)) be a compact map such that (Lambda(f neq0).
Similar(53)
Let be a compact mapping and be a generalized -majorized mapping.
Let be a compact mapping such that for each, (i let be a generalized -majorized mapping; (ii).
Lemma 2.3 Let L: X1 → X be a sectorial operator, X α = D -L) α ) anD -LX α → X(0 < α < 1) be andompact mappinG.
T is a compact map.
Then is a compact map.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com