Troitsky, Vladimir G.- Department of Mathematical and Statistical Sciences, University of Alberta

• STRICTLY SEMITRANSITIVE OPERATOR ALGEBRAS
• ON NORM CLOSED IDEALS IN L( p q). B. SARI, TH. SCHLUMPRECHT, N. TOMCZAK-JAEGERMANN, AND V.G. TROITSKY
• 1993 . . [1] . -
• SPECTRAL RADII OF BOUNDED OPERATORS ON TOPOLOGICAL VECTOR SPACES
• INVARIANT SUBSPACE PROBLEM AND SPECTRAL PROPERTIES OF BOUNDED LINEAR OPERATORS ON
• Options and Efficiency in Spaces of Bounded Claims Valentina Galvania,
• A THEOREM OF KREIN REVISITED TIMUR OIKHBERG AND VLADIMIR G. TROITSKY
• A VERSION OF LOMONOSOV'S THEOREM FOR COLLECTIONS OF POSITIVE OPERATORS
• FINITELY STRICTLY SINGULAR OPERATORS BETWEEN JAMES SPACES
• CLASSES OF STRICTLY SINGULAR OPERATORS AND THEIR G. ANDROULAKIS, P. DODOS, G. SIROTKIN, AND V. G. TROITSKY
• MINIMAL VECTORS OF POSITIVE OPERATORS RAZVAN ANISCA AND VLADIMIR G. TROITSKY
• A THEOREM OF KREIN REVISITED TIMUR OIKHBERG AND VLADIMIR G. TROITSKY
• SPECTRUM OF A WEAKLY HYPERCYCLIC OPERATOR MEETS THE UNIT CIRCLE
• ON QUASI-AFFINE TRANSFORMS OF READ'S OPERATOR THOMAS SCHLUMPRECHT AND VLADIMIR G. TROITSKY
• SPECTRAL RADII OF BOUNDED OPERATORS ON TOPOLOGICAL VECTOR SPACES
• LOMONOSOV'S THEOREM CANNOT BE EXTENDED TO CHAINS OF FOUR OPERATORS
• ON THE MODULUS OF C. J. READ'S OPERATOR VLADIMIR G. TROITSKY
• REAL PARTITIONS OF MEASURE SPACES v. G. Troitski~f UDC 517.518.1
• SOME OPEN PROBLEMS AND CONJECTURES ASSOCIATED WITH THE INVARIANT SUBSPACE PROBLEM
• PATHS AND INVARIANT IDEALS IN l p VLADIMIR G. TROITSKY
• ON THE MODULUS OF C. J. READ'S OPERATOR VLADIMIR G. TROITSKY
• MEASURES OF NONCOMPACTNESS OF OPERATORS ON BANACH LATTICES
• ALMOST INVARIANT HALF-SPACES OF OPERATORS ON BANACH SPACES
• SOME OPEN PROBLEMS AND CONJECTURES ASSOCIATED WITH THE INVARIANT SUBSPACE PROBLEM #
• ON SEMITRANSITIVE COLLECTIONS OF OPERATORS J. BERNIK, L. GRUNENFELDER, M. MASTNAK, H. RADJAVI, V.G. TROITSKY
• BOUNDED INDECOMPOSABLE SEMIGROUPS OF NON-NEGATIVE MATRICES
• MINIMAL VECTORS IN ARBITRARY BANACH SPACES
• ON CD0(K)-SPACES VLADIMIR G. TROITSKY
• DISJOINTLY HOMOGENEOUS BANACH LATTICES AND COMPACT PRODUCTS OF OPERATORS
• MARTINGALES IN BANACH LATTICES VLADIMIR G. TROITSKY
• ON CD 0 (K)SPACES VLADIMIR G. TROITSKY
• 1993 . . [1] . -
• STRICTLY SEMI-TRANSITIVE OPERATOR ALGEBRAS
• SEMITRANSITIVE SPACES OF OPERATORS HEYDAR RADJAVI AND VLADIMIR G. TROITSKY
• INVARIANT SUBSPACES OF POSITIVE QUASINILPOTENT OPERATORS ON ORDERED BANACH SPACES
• SPECTRAL RADII OF BOUNDED OPERATORS ON TOPOLOGICAL VECTOR SPACES
• LOMONOSOV'S THEOREM CANNOT BE EXTENDED TO CHAINS OF FOUR OPERATORS
• A VERSION OF LOMONOSOV'S THEOREM FOR COLLECTIONS OF POSITIVE OPERATORS
• MARTINGALES IN BANACH LATTICES, II HAILEGEBRIEL E. GESSESSE AND VLADIMIR G. TROITSKY
• MARTINGALES IN BANACH LATTICES VLADIMIR G. TROITSKY
• ALMOST INVARIANT HALF-SPACES OF OPERATORS ON BANACH SPACES
• OcCopyright by Vladimir G. Troitsky
• ON SEMITRANSITIVE COLLECTIONS OF OPERATORS J. BERNIK, L. GRUNENFELDER, M. MASTNAK, H. RADJAVI, V.G. TROITSKY
• MINIMAL VECTORS OF POSITIVE OPERATORS RAZVAN ANISCA AND VLADIMIR G. TROITSKY
• SPECTRUM OF A WEAKLY HYPERCYCLIC OPERATOR MEETS THE UNIT CIRCLE
• SESQUITRANSITIVE AND LOCALIZING OPERATOR ALGEBRAS VICTOR I. LOMONOSOV, HEYDAR RADJAVI, AND VLADIMIR G. TROITSKY
• MARTINGALES IN BANACH LATTICES VLADIMIR G. TROITSKY
• MINIMAL VECTORS IN ARBITRARY BANACH SPACES
• INFINITELY FINE PARTITIONS OF MEASURE VLADIMIR G. TROITSKY
• LOMONOSOV'S THEOREM CANNOT BE EXTENDED TO CHAINS OF FOUR OPERATORS
• ON SEMITRANSITIVE COLLECTIONS OF OPERATORS J. BERNIK, L. GRUNENFELDER, M. MASTNAK, H. RADJAVI, V.G. TROITSKY
• SESQUITRANSITIVE AND LOCALIZING OPERATOR ALGEBRAS VICTOR I. LOMONOSOV, HEYDAR RADJAVI, AND VLADIMIR G. TROITSKY
• Options and Efficiency in Spaces of Bounded Claims Valentina Galvania,*, Vladimir G. Troitskyb,1
• MINIMAL VECTORS IN ARBITRARY BANACH SPACES
• ON QUASI-AFFINE TRANSFORMS OF READ'S OPERATOR THOMAS SCHLUMPRECHT AND VLADIMIR G. TROITSKY
• INFINITELY FINE PARTITIONS OF MEASURE SPACES
• BOUNDED INDECOMPOSABLE SEMIGROUPS OF NON-NEGATIVE MATRICES
• STRICTLY SEMI-TRANSITIVE OPERATOR ALGEBRAS
• ON QUASI-AFFINE TRANSFORMS OF READ'S OPERATOR THOMAS SCHLUMPRECHT AND VLADIMIR G. TROITSKY
• INVARIANT SUBLATTICES HEYDAR RADJAVI AND VLADIMIR G. TROITSKY
• MARTINGALES IN BANACH LATTICES, II HAILEGEBRIEL E. GESSESSE AND VLADIMIR G. TROITSKY
• INFINITELY FINE PARTITIONS OF MEASURE VLADIMIR G. TROITSKY
• MEASURES OF NON-COMPACTNESS OF OPERATORS ON BANACH LATTICES
• ON CD0(K)-SPACES VLADIMIR G. TROITSKY
• INVARIANT SUBSPACES OF POSITIVE STRICTLY SINGULAR OPERATORS ON BANACH LATTICES
• A THEOREM OF KREIN REVISITED TIMUR OIKHBERG AND VLADIMIR G. TROITSKY
• DISJOINTLY HOMOGENEOUS BANACH LATTICES AND COMPACT PRODUCTS OF OPERATORS
• FINITELY STRICTLY SINGULAR OPERATORS BETWEEN JAMES SPACES
• ON THE MODULUS OF C. J. READ'S OPERATOR VLADIMIR G. TROITSKY
• SOME OPEN PROBLEMS AND CONJECTURES ASSOCIATED WITH THE INVARIANT SUBSPACE PROBLEM*
• SPECTRUM OF A WEAKLY HYPERCYCLIC OPERATOR MEETS THE UNIT CIRCLE
• MEASURES OF NON-COMPACTNESS OF OPERATORS ON BANACH LATTICES
• MINIMAL VECTORS OF POSITIVE OPERATORS RAZVAN ANISCA AND VLADIMIR G. TROITSKY
• c Copyright by Vladimir G. Troitsky
• NORM CLOSED OPERATOR IDEALS IN LORENTZ SEQUENCE SPACES
• NORM CLOSED OPERATOR IDEALS IN LORENTZ SEQUENCE SPACES
• . . 7. NST,
• NONSTANDARD DISCRETIZATION AND THE LOEB EXTENSION OF A FAMILY OF MEASURES
• A REMARK ON INVARIANT SUBSPACES OF POSITIVE OPERATORS
• THE 2-CONCAVIFICATION OF A BANACH LATTICE EQUALS THE DIAGONAL OF THE FREMLIN TENSOR SQUARE
• A REMARK ON INVARIANT SUBSPACES OF POSITIVE OPERATORS
• THE 2-CONCAVIFICATION OF A BANACH LATTICE EQUALS THE DIAGONAL OF THE FREMLIN TENSOR SQUARE