Results 1 to 10 of about 470,444 (191)
Interpolating between Positive and Completely Positive Maps: A New Hierarchy of Entangled States [PDF]
A new class of positive maps is introduced. It interpolates between positive and completely positive maps. It is shown that this class gives rise to a new characterization of entangled states.
Katarzyna Siudzińska +2 more
doaj +6 more sources
Fixed points of completely positive maps and their dual maps
Let A ⊂ B ( H ) $\mathcal {A} \subset{\mathcal {B}}(\mathcal {H})$ be a row contraction and Φ A $\Phi _{\mathcal {A}}$ determined by A $\mathcal {A}$ be a completely positive map on B ( H ) ${\mathcal {B}}(\mathcal {H})$ .
Haiyan Zhang, Yanni Dou
doaj +2 more sources
Completely positive maps [PDF]
We have seen that C*-algebras boast a number of good structural properties that distinguish them from arbitrary Banach algebras. There are various types of maps one could consider between C*-algebras which aim at preserving particular C*-algebraic properties.
Karen R. Strung
semanticscholar +5 more sources
Roots of completely positive maps [PDF]
16 pages, v2: minor corrections, added references, to appear in Lin.
Bhat, B.V.R. +3 more
openaire +5 more sources
Nilpotent completely positive maps [PDF]
10 ...
B V Rajarama Bhat, Bhat B V Rajarama
exaly +3 more sources
Approximating quantum channels by completely positive maps with small Kraus rank [PDF]
We study the problem of approximating a quantum channel by one with as few Kraus operators as possible (in the sense that, for any input state, the output states of the two channels should be close to one another).
Cécilia Lancien, Andreas Winter
doaj +2 more sources
Simulating non-completely positive actions via exponentiation of Hermitian-preserving maps
Legitimate quantum operations must adhere to principles of quantum mechanics, particularly the requirements of complete positivity and trace preservation.
Fuchuan Wei +5 more
doaj +2 more sources
Positive maps that are not completely positive [PDF]
The concept of the {\em half density matrix} is proposed. It unifies the quantum states which are described by density matrices and physical processes which are described by completely positive maps. With the help of the half-density-matrix representation of Hermitian linear map, we show that every positive map which is not completely positive is a ...
Si-Xia Yu
openaire +4 more sources
There Are Many More Positive Maps Than Completely Positive Maps [PDF]
Abstract A $\ast$-linear map $\Phi$ between matrix spaces is positive if it maps positive semidefinite matrices to positive semidefinite ones, and is called completely positive if all its ampliations $I_n\otimes \Phi$ are positive. In this article, quantitative bounds on the fraction of positive maps that are completely positive are ...
Klep, Igor +3 more
openaire +4 more sources
Choi representation of completely positive maps in brief [PDF]
The Choi representation of completely positive trace preserving (CPTP) maps, i.e. quantum channels is often used in the context of quantum information and computation as it is easy to work with. It is a correspondence between CPTP maps and quantum states
Gabor Homa +2 more
exaly +2 more sources

