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Spectral theory of fractional order integration operators, their direct sums, and similarity problem to these operators of their weak perturbations
Malamud M.M.
the lattices of invariant and hyperinvariant subspaces of operators An, as well as their commutants, double
Spectral theory of fractional order integration operators, their direct sums, and similarity problem to these operators of their weak perturbations
Malamud Mark M.
^{alpha_j}. We discuss the lattices of invariant and hyperinvariant subspaces of operators A_n, as well
Subspace Structures in Inner Product Spaces and von Neumann Algebras
Hamhalter J., Turilova E.
We study subspaces of inner product spaces that are invariant with respect to a given von Neumann
Affiliated subspaces and infiniteness of von Neumann algebras
Hamhalter J., Turilova E.
and order theoretic properties of various classes of affiliated subspaces. Among others we show
Classes of Invariant Subspaces for Some Operator Algebras
Hamhalter J., Turilova E.
subspaces given by them are proved. We show that for any properly infinite von Neumann algebra M
Affiliated subspaces and infiniteness of von Neumann algebras
Hamhalter J., Turilova E.
and order theoretic properties of various classes of affiliated subspaces. Among others we show
Subspace Structures in Inner Product Spaces and von Neumann Algebras
Hamhalter J., Turilova E.
We study subspaces of inner product spaces that are invariant with respect to a given von Neumann
Classes of Invariant Subspaces for Some Operator Algebras
Hamhalter J., Turilova E.
subspaces given by them are proved. We show that for any properly infinite von Neumann algebra M
Measures on classes of subspaces affiliated with a von neumann algebra
Turilova E.
of orthoclosed and splitting subspaces of S affiliated with a von Neumann algebra ℳ is given and results
Affiliated subspaces and the structure of von neumann algebras
Hamhalter J., Turilova E.
The interplay between order-theoretic properties of structures of subspaces affiliated with a von

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