... Pecose) n 6 (n = 1, 2, ...) Deduce that cF e coa(Eo)7 n 6 for all c in [0, 1]. (ii) Prove that coa(Eo)" on 6 contains each operator C of the form }-1 c, P, where c1, ..., c, are scalars in [0, 1] and P., ..., P. are mutually orthogonal ...
... AMS Bookstore at www.ams.org/bookstore/conmseries/. This volume contains the proceedings of the AMS Special Session SELECTED PUBLISHED TITLES IN THIS SERIES.
The Calculus of One-Sided $M$-Ideals and Multipliers in Operator Spaces
... eBrM ran(T.") = ker(T") eBrM ran (T) . Finally, T has a polar decomposition T = VIT for a left adjointable partial isometry V satisfying ker(V) = ker(T) , ker(V*) = ker(T") , ran(V) = ran (T), and ran(V*) = ran(T."). Using Theorem 3.9 ...
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