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Multi-Receiver Dense Coding in High-Dimensional Hilbert Spaces
An N-receiver quantum dense coding scheme, in the case of high-dimensional Hilbert spaces, are investigated in this paper. A sender can send his messages to many receivers simultaneously....
Compact Operators on Quaternionic Hilbert Spaces
In this paper, compact operators on quaternionic Hilbert space are introduced
and some properties of this class of operators are studied....
Frame of translates and FMRA on $L^2 (R,C^N)$ as a Hilbert M_N(C)-module
In this paper, we consider L2 (R,CN) as a Hilbert MN(C)-module. The frames of translates and frame multiresolution analysis on this space are studied. We characterize frames of translates on this space. Also, relations between the frames...
Dynamical systems on Hilbert C*-modules
We investigate the generalized derivations and
show that every generalized derivation on a simple Hilbert
C
∗
-module is either closable or has a dense range. We also
describe dynamical systems on a full Hilbert C...
On Zanello's lower bound for generic quotients of level algebras
A generalization of Chebyshev’s inequality for Hilbert space valued random elements
a note on finsler modules
let E be a full finsler B module, ϕ a *-isomorphism.
frames for operators on Hilbert modules-*
K-frames which are generalization of frames on Hilbert spaces,
were introduced to study atomic systems with respect to a bounded
linear operator. In this paper, ∗-K-frames on HilbertC
∗
-modules,
as a...
Positive Compact Operators on Quaternionic Hilbert Spaces
In this paper, some properties of compact operators on quaternionic Hilbert spaces are studied. It is shown that the positiveness of a compact normal operator on a quaternionic Hilbert space is equivalent to positiveness of its eigenvalues. Some...
On majorization and range inclusion of operators on Hilbert $C^*$-modules
It is proved that for adjointable operators $A$ and $B$ between Hilbert $C^*$-modules, certain majorization conditions are always equivalent without any assumptions on
$\\overline{\\mathcal{R}(A^*)}$, where $A^*$ denotes the adjoint...