Akin to the idea of complete sets of mutually unbiased bases for prime-dimensional Hilbert spaces, Hd, we study its analogue for a d-dimensional subspace of M(d,C), i.e. mutually unbiased unitary bases (MUUBs) comprising of unitary operators. We note an obvious isomorphism between the vector spaces and beyond that, we define a relevant monoid structure for Hd isomorphic to one for the subspace of M(d,C). This provides us not only with the maximal number of such MUUBs, but also a recipe for its construction
Two orthonormal bases in the d-dimensional Hilbert space are said to be unbiased if the square modul...
Mutually unbiased bases (MUBs) are important in quantum information theory. While constructions of c...
[EN] During the last decades, the term “Second Quantum Revolution” has been widely used among author...
Akin to the idea of complete sets of mutually unbiased bases for prime-dimensional Hilbert spaces, ...
Analogous to the notion of mutually unbiased bases for Hilbert spaces, we consider mutually unbiased...
Mutually unbiased bases for quantum degrees of freedom are central to all theoretical investi-gation...
This is a review of the problem of Mutually Unbiased Bases in finite dimensional Hilbert spaces, rea...
We show how to transform the problem of finding d+1 mutually unbiased bases in the d-dimensional Hil...
TheorieInternational audienceThe study of Mutually Unbiased Bases continues to be developed vigorous...
AbstractA collection of orthonormal bases for a complex d-dimensional Hilbert space is called mutual...
Mutually unbiased bases of a Hilbert space can be constructed by partitioning a unitary error basis....
Mutually unbiased bases (MUBs) are highly symmetric bases on complex Hilbert spaces, and the corresp...
A collection of orthonormal bases for a dXd Hilbert space is called mutually unbiased (MUB) if for a...
AbstractMutually unbiased bases (MUBs) in complex vector spaces play several important roles in quan...
We consider the notion of unitary transformations forming bases for subspaces of M(d,C) such that th...
Two orthonormal bases in the d-dimensional Hilbert space are said to be unbiased if the square modul...
Mutually unbiased bases (MUBs) are important in quantum information theory. While constructions of c...
[EN] During the last decades, the term “Second Quantum Revolution” has been widely used among author...
Akin to the idea of complete sets of mutually unbiased bases for prime-dimensional Hilbert spaces, ...
Analogous to the notion of mutually unbiased bases for Hilbert spaces, we consider mutually unbiased...
Mutually unbiased bases for quantum degrees of freedom are central to all theoretical investi-gation...
This is a review of the problem of Mutually Unbiased Bases in finite dimensional Hilbert spaces, rea...
We show how to transform the problem of finding d+1 mutually unbiased bases in the d-dimensional Hil...
TheorieInternational audienceThe study of Mutually Unbiased Bases continues to be developed vigorous...
AbstractA collection of orthonormal bases for a complex d-dimensional Hilbert space is called mutual...
Mutually unbiased bases of a Hilbert space can be constructed by partitioning a unitary error basis....
Mutually unbiased bases (MUBs) are highly symmetric bases on complex Hilbert spaces, and the corresp...
A collection of orthonormal bases for a dXd Hilbert space is called mutually unbiased (MUB) if for a...
AbstractMutually unbiased bases (MUBs) in complex vector spaces play several important roles in quan...
We consider the notion of unitary transformations forming bases for subspaces of M(d,C) such that th...
Two orthonormal bases in the d-dimensional Hilbert space are said to be unbiased if the square modul...
Mutually unbiased bases (MUBs) are important in quantum information theory. While constructions of c...
[EN] During the last decades, the term “Second Quantum Revolution” has been widely used among author...