Michael Hartz
Published 2017-01-26Version 1
We exhibit Borel probability measures on the unit sphere in $\mathbb C^d$ for $d \ge 2$ which are Henkin for the multiplier algebra of the Drury-Arveson space, but not Henkin in the classical sense. This provides a negative answer to a conjecture of Clou\^atre and Davidson.
Multiplier tests and subhomogeneity of multiplier algebras
An invitation to the Drury-Arveson space
Noncoherence of the multiplier algebra of the Drury-Arveson space H^2_n for n>=3
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