Asian-European Journal of Mathematics · 2016 · 38 citations · 17 references
Natural SciencesMathematicsFormal MethodsOrthographic ProjectionRepresentation TheoryLinear AlgebraOperator TheoryHilbert Space OperatorsHilbert Space RepresentationsOperator Spaces
We introduce the class of [Formula: see text]-quasi-[Formula: see text]-isometric operators on Hilbert space. This generalizes the class of [Formula: see text]-isometric operators on Hilbert space introduced by Agler and Stankus. An operator [Formula: see text] is said to be [Formula: see text]-quasi-[Formula: see text]-isometric if [Formula: see text] In this paper [Formula: see text] matrix representation of a [Formula: see text]-quasi-[Formula: see text]-isometric operator is given. Using this representation we establish some basic properties of this class of operators.
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m-Isometric transformations of hilbert space, III
Jim Agler, Mark Stankus · Integral Equations and Operator Theory · 1996 · 139 citations