
Quantum Symmetric States - UCLA Department of Mathematics
... To investigate QSS(A) as a compact, convex subset of S(A), to characterize its extreme points and to study certain convex subsets: • the tracial quantum symmetric states TQSS(A) = QSS(A) ∩ T S(A) • the central quantum symmetric states ZQSS(A) = {ψ ∈ QSS(A) | Tψ ⊆ Z(Mψ )} • the tracial central quantu ...
... To investigate QSS(A) as a compact, convex subset of S(A), to characterize its extreme points and to study certain convex subsets: • the tracial quantum symmetric states TQSS(A) = QSS(A) ∩ T S(A) • the central quantum symmetric states ZQSS(A) = {ψ ∈ QSS(A) | Tψ ⊆ Z(Mψ )} • the tracial central quantu ...
QUANTUM MONTE CARLO SIMULATION OF TUNNELLING DEVICES USING WAVEPACKETS AND BOHM TRAJECTORIES
... Acknowledgements I have read somewhere that science has to be considered as a type of culture at the same level as painting, playing music or writing poetry. It indicates the human development of the society. However, science is also an economical motor of our society because its has a direct impact ...
... Acknowledgements I have read somewhere that science has to be considered as a type of culture at the same level as painting, playing music or writing poetry. It indicates the human development of the society. However, science is also an economical motor of our society because its has a direct impact ...
A REPORT ON QUANTUM COMPUTING
... In the classical model of a computer, the most fundamental building block, the bit, can only exist in one of two distinct states, a 0 or a 1. In a quantum computer the rules are changed. Not only can a 'quantum bit', usually referred to as a 'qubit', exist in the classical 0 and 1 states, it can als ...
... In the classical model of a computer, the most fundamental building block, the bit, can only exist in one of two distinct states, a 0 or a 1. In a quantum computer the rules are changed. Not only can a 'quantum bit', usually referred to as a 'qubit', exist in the classical 0 and 1 states, it can als ...
A framework for bounding nonlocality of state discrimination
... S ⊂ C3 ⊗C3 of product states, known as domino states, shared between two separated parties. When the parties are restricted to perform only local quantum operations and classical communication (LOCC), it is impossible to discriminate the domino states arbitrarily well [BDF+ 99]. In such cases we say ...
... S ⊂ C3 ⊗C3 of product states, known as domino states, shared between two separated parties. When the parties are restricted to perform only local quantum operations and classical communication (LOCC), it is impossible to discriminate the domino states arbitrarily well [BDF+ 99]. In such cases we say ...
Quantum dots coordinated with conjugated organic ligands: new
... quantum dots exhibit fluorescence intermittency, or the tendency to blink [80]. Since that time, researchers have studied this phenomenon intensely using various experimental parameters and theoretical models [81–87]. The most common explanation for blinking in quantum dots revolves around the trapp ...
... quantum dots exhibit fluorescence intermittency, or the tendency to blink [80]. Since that time, researchers have studied this phenomenon intensely using various experimental parameters and theoretical models [81–87]. The most common explanation for blinking in quantum dots revolves around the trapp ...
The Age of Entanglement Quantum Computing the (Formerly) Uncomputable
... not a wave. It is found precisely where you observe it to be, yet it is nowhere before you observe it. You can know its momentum to infinite accuracy, yet only if it can be found anywhere in the universe. You can equally pin it down precisely inside an atom, yet its momentum can take almost any valu ...
... not a wave. It is found precisely where you observe it to be, yet it is nowhere before you observe it. You can know its momentum to infinite accuracy, yet only if it can be found anywhere in the universe. You can equally pin it down precisely inside an atom, yet its momentum can take almost any valu ...