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Suppose X is a closed subspace of Z = (P1n=1 Zn)p
(1 < p < 1; dimZn < 1). We investigate an isometrically iso-
morphic embedding of L(X)=K(X) into L(X;Z)=K(X;Z), where
L(X;Z) (resp. L(X)) is the space of the bounded linear operators
from X to Z (resp. from X to X) and K(X;Z) (resp. K(X)) is
the space of the compact linear operators from X to Z (resp. from
X to X).
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참고문헌 (6)
참고문헌 신청
/ 1973 / Rev. Roumaine Math. Pures Appl. 6 : 901 ~ 906
/ 1975 / Approximation from the space of compactoperators and other M-ideals 42 : 259 ~ 269
/ 1979 / Best Approximation and Intersections of balls in Banach spaces 20 : 258 ~ 300
/ 1980 / Best Approximation in the Space of Bounded Operators and itsApplications 250 : 35 ~ 54
/ 1987 / Approximation by Compact Operators betweenC : 49 109 ~
/ 1975 / Approximation from the space of compactoperators and other M-ideals 42 : 259 ~ 269
/ 1979 / Best Approximation and Intersections of balls in Banach spaces 20 : 258 ~ 300
/ 1980 / Best Approximation in the Space of Bounded Operators and itsApplications 250 : 35 ~ 54
/ 1987 / Approximation by Compact Operators betweenC : 49 109 ~
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