DOI10.1007/BF01222016zbMath0836.47008OpenAlexW4247035311MaRDI QIDQ1892636
Mark Stankus, Jim Agler
Publication date: 13 July 1995
Published in: Integral Equations and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01222016
The spectral properties of \([m\)-complex symmetric operators],
Triangulations of operators with two-isometric liftings,
Weighted shift and composition operators on \(\ell_{p}\) which are \((m,q)\)-isometries,
Ergodic and dynamical properties of \(m\)-isometries,
On ergodic operator means in Banach spaces,
(m, p)-isometric and (m, ∞)-isometric operator tuples on normed spaces,
Powers of \(A\)-\(m\)-isometric operators and their supercyclicity,
Operators with expansive \(m\)-isometric liftings,
Arithmetic progressions and its applications to \((m,q)\)-isometries: a survey,
Operators intertwining with isometries and Brownian parts of 2-isometries,
On \(k\)-hyperexpansive operators,
Elementary properties of isometries on a Hilbert space,
Antinormality and \(m\)-isometry of shift on weighted trees,
Half-centered operators,
\(m\)-isometric transformations of Hilbert space. III,
On the structure of conditionally positive definite algebraic operators,
Convex and expansive liftings close to two-isometries and power bounded operators,
Some results on \((A; (m, n))\)-isosymmetric operators on a Hilbert space,
On some Bergman shift operators,
Rigidity theorems for spherical hyperexpansions,
On higher order selfadjoint operators,
Taylor spectrum approach to Brownian-type operators with quasinormal entry,
Weighted shift operators which are \(m\)-isometries,
Classification of hereditary matrices,
\(C_{0}\)-semigroups of \(m\)-isometries on Hilbert spaces,
Dirichlet spaces associated with locally finite rooted directed trees,
Reducing subspaces of non-analytic Toeplitz operators on weighted Hardy and Dirichlet spaces of the bidisk,
Products of \(m\)-isometries,
Quasi-isometries associated to \(A\)-contractions,
\((A,m)\)-isometries on Hilbert spaces,
On \(m\)-isometric semigroups, and 2-isometric cogenerators,
\(A\)-\(m\)-isometric operators in semi-Hilbertian spaces,
Exponentially \(m\)-isometric operators on Hilbert spaces,
Strict isometries of arbitrary orders,
Tensor product of \(n\)-isometries,
\((A,m)\)-isometric unilateral weighted shifts in semi-Hilbertian spaces,
Expansive operators and Drazin invertibility,
Weighted join operators on directed trees,
Hyperexpansive completion problem via alternating sequences; an application to subnormality,
\(m\)-isometries, \(n\)-symmetries and other linear transformations which are hereditary roots,
On the second parameter of an \((m, p)\)-isometry,
Isometric, symmetric and isosymmetric commuting \(d\)-tuples of Banach space operators,
The 3-isometric lifting theorem,
On some normality-like properties and Bishop's property \((\beta)\) for a class of operators on Hilbert spaces,
\(m\)-isometric weighted shifts and reflexivity of some operators,
Essential normality of operators close to isometries,
\((n_1,\dots,n_p)\)-quasi-\(m\)-isometric commuting tuple of operators on a Hilbert space,
Structure of \(n\)-quasi left \(m\)-invertible and related classes of operators,
Perturbation of \(m\)-isometries by nilpotent operators,
Elementary operators which are \(m\)-isometries,
The Cauchy dual and 2-isometric liftings of concave operators,
Triangular n-isometric operators,
Functional models up to similarity and \(a\)-contractions,
Isometric $N$-Jordan weighted shift operators,
Some results on higher order isometries and symmetries: products and sums with a nilpotent operator,
\(m\)-isometric composition operators on directed graphs with one circuit,
Three-isometric liftings with invariant isometric part,
Complete systems of unitary invariants for some classes of 2-isometries,
The Wold-type decomposition for \(m\)-isometries,
On quasi-2-isometric operators,
Hereditarily polaroid operators, SVEP and Weyl's theorem,
Classes of operators related to isometries,
On \((m, P)\)-expansive operators: products, perturbation by nilpotents, Drazin invertibility,
Mixed Bram-Halmos and Agler-Embry conditions,
On \((m,C)\)-isometric operators,
Structure of elementary operators defining \(m\)-left invertible, \(m\)-selfadjoint and related classes of operators,
A moment problem and joint \(q\)-isometry tuples,
An isometry plus a nilpotent operator is an \(m\)-isometry. Applications,
On \((m, p)\)-expansive and \((m, p)\)-contractive operators on Hilbert and Banach spaces,
Composition and multiplication operators on the derivative Hardy space,
Multiplication and Toeplitz operators on the generalized derivative Hardy space,
On \((m, C)\)-isometric commuting tuples of operators on a Hilbert space,
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Decomposing algebraic \(m\)-isometric tuples,
High order isometric liftings and dilations,
Algebraic properties of operator roots of polynomials,
Power bounded m-left invertible operators,
The Fredholm index of a pair of commuting operators. II,
On operators with two-isometric liftings,
Brownian type parts of operators in Hilbert spaces,
Two-selfadjoint operators in Krein spaces,
\(m\)-isometric operators and their local properties,
Some examples of \(m\)-isometries,
On (\(A, m\))-symmetric operators in a Hilbert space,
\(m\)-isometric block Toeplitz operators,
On \(n\)-quasi-\([m,C\)-isometric operators],
Functional calculus for m-isometries and related operators on Hilbert spaces and Banach spaces,
Nonlinear \((m,\infty )\)-isometries and \((m,\infty )\)-expansive (contractive) mappings on normed spaces,
m-isometries on Banach spaces,
The Cauchy dual subnormality problem for cyclic \(2\)-isometries,
Elementary operators and the Aluthge transform,
Isometric properties of elementary operators,
A solution to the Cauchy dual subnormality problem for 2-isometries,
On invertible \(m\)-isometrical extension of an \(m\)-isometry,
\(m\)-isometric generalised derivations,
A model for \((n,p)\)-hypercontractions on Banach space,
The \((m,q)\)-isometric weighted shifts on \(l_{p}\) spaces,
Complete hyperexpansivity, subnormality and inverted boundedness conditions.,
Weighted shifts on directed trees,
(m, C)-Isometric Toeplitz operators with rational symbols,
Liftings and extensions of operators in Brownian setting,
m-ISOMETRIC OPERATORS ON BANACH SPACES,
Conditional positive definiteness in operator theory,
Expansive operators which are power bounded or algebraic,
On an elementary operator with 2-isometric operator entries,
On (A, m)-isometric commuting tuples of operators on a Hilbert space,
Left m-invertibility by the adjoint of Drazin inverse and m-selfadjointness of Hilbert spaces,
On (k,n) power quasinormal operators,
Class of operators related to a \((m,C)\)-isometric tuple of commuting operators,
Brownian type extensions for a class of \(m\)-isometries,
Brownian extensions in the context of three-isometries,
Local spectral properties of \(m\)-isometric operators,
Asymptotic properties for compressions of two-isometries,
Linear preservers of \(m\)-selfadjoint operators and high-order isometries,
Classes of operators related to m -hypercontractive and m -hyperexpansive Hilbert space operators,
A local Douglas formula for higher order weighted Dirichlet-type integrals,
\(m\)-Isometric tensor products,
(A, m)-partial isometries in semi-Hilbertian spaces,
Jan Stochel, a stellar mathematician,
Cesaro summability of Taylor series in higher order weighted Dirichlet-type spaces,
Conditionally positive definite unilateral weighted shifts,
On \((B, n, \infty)\)-isometric transformations,
On [m,C-symmetric Operators],
A spectral dichotomy for commuting \(m\)-isometries with negative core operator,
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GENERALIZATIONS OF ALESANDROV PROBLEM AND MAZUR-ULAM THEOREM FOR TWO-ISOMETRIES AND TWO-EXPANSIVE MAPPINGS,
On n-quasi-(m,C)-isometric operators,
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On [m,C-isometric operators],
The n-inverses of a matrix,
Some results on higher orders quasi-isometries,
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Partial isometries and the conjecture of C. K. Fong and S. K. Tsui,
Cyclic m‐isometries and Dirichlet type spaces,
Analytic 𝑚-isometries without the wandering subspace property,
Classes of operators related to m-isometric operators,
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Skew m-complex symmetric operators,
The properties of [∞,C-isometric operators],
(m,q)-isometric and (m,∞)-isometric tuples of commutative mappings on a metric space