Defect operators for submodules of H[2][d]

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p-Summable Commutators in Dimension d (2003, result): “Indeed, a recent result of Kunyu Guo (Theorem 2.4 of [ 7 ]) implies that, in the context of Conjecture A for dimension d = 2, the 2-contraction obtained by restricting (S1, S2) to M has the property that its defect operator belongs to Lp for every p > 1. By Theorem 4.3, Conjec-”
Essentially Reductive Hilbert Modules (2004, background): “In this case, there is a close relationship between the algebra A and the C∗-algebra, J (M), generated by the collection {Mϕ | ϕ ∈ A}, particularly the quotient C(XM) = J (M)/K(M).”
A new kind of index theorem (2005, background): “Also, Arveson showed that the general case for homogeneous submodules of H2 m for m = 2 followed from a result of Guo [ 26 ].”
Essentially Reductive Hilbert Modules II (2006, background): “me that, based on a recent result of Guo [ 18 ], the question is answered in the affirmative for the”