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Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
by
Curto, Raúl E.
, Yoon, Jasang
in
Atoms
/ Commuting
/ Counterexamples
/ Differential equations
/ Exact sciences and technology
/ Integral transforms, operational calculus
/ Mathematical analysis
/ Mathematical moments
/ Mathematics
/ Measure and integration
/ Operator theory
/ Research article
/ Sciences and techniques of general use
2006
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Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
by
Curto, Raúl E.
, Yoon, Jasang
in
Atoms
/ Commuting
/ Counterexamples
/ Differential equations
/ Exact sciences and technology
/ Integral transforms, operational calculus
/ Mathematical analysis
/ Mathematical moments
/ Mathematics
/ Measure and integration
/ Operator theory
/ Research article
/ Sciences and techniques of general use
2006
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Do you wish to request the book?
Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
by
Curto, Raúl E.
, Yoon, Jasang
in
Atoms
/ Commuting
/ Counterexamples
/ Differential equations
/ Exact sciences and technology
/ Integral transforms, operational calculus
/ Mathematical analysis
/ Mathematical moments
/ Mathematics
/ Measure and integration
/ Operator theory
/ Research article
/ Sciences and techniques of general use
2006
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Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
Journal Article
Jointly hyponormal pairs of commuting subnormal operators need not be jointly subnormal
2006
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Overview
We construct three different families of commuting pairs of subnormal operators, jointly hyponormal but not admitting commuting normal extensions. Each such family can be used to answer in the negative a 1988 conjecture of R. Curto, P. Muhly and J. Xia. We also obtain a sufficient condition under which joint hyponormality does imply joint subnormality.
Publisher
American Mathematical Society
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