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- W2092331204 abstract "We develop a symbol calculus for normal bimodule maps over a masa that is the natural analogue of the Schur product theory. Using this calculus we are able to easily give a complete description of the ranges of contractive normal bimodule idempotents that avoids the theory of J*-algebras. We prove that if $P$ is a normal bimodule idempotent and $|P| < 2/sqrt{3}$ then $P$ is a contraction. We finish with some attempts at extending the symbol calculus to non-normal maps." @default.
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- W2092331204 date "2005-03-01" @default.
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- W2092331204 title "On the Ranges of Bimodule Projections" @default.
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- W2092331204 doi "https://doi.org/10.4153/cmb-2005-009-4" @default.
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