AntalyaQuantumComputingTutorial
... points. This means that we can cut the segment in half, and then cut each half in half, and continue the process indefinitely. Quantum mechanics is a mathematical model of the physical world ISCIS Antalya November 5, 2003 ...
... points. This means that we can cut the segment in half, and then cut each half in half, and continue the process indefinitely. Quantum mechanics is a mathematical model of the physical world ISCIS Antalya November 5, 2003 ...
Interaction- and measurement-free quantum Zeno gates for universal computation
... “object” qubit repeatedly or continuously, while the object qubit is coherently driven on a time scale slow compared to the measurement time. The coherent evolution of the probe qubit will be allowed or prohibited depending on the state of the object qubit and thus will create entanglement to implem ...
... “object” qubit repeatedly or continuously, while the object qubit is coherently driven on a time scale slow compared to the measurement time. The coherent evolution of the probe qubit will be allowed or prohibited depending on the state of the object qubit and thus will create entanglement to implem ...
Quantum transport equations for Bose systems taking into account
... one [32, 33] was derived using the method of two-temporal Green functions [34, 35]. The nonequilibrium statistical operator of many-particle Bose system which consistently describes the kinetics and hydrodynamics, was derived in [36, 37]. The quantum nonequilibrium one-particle distribution function ...
... one [32, 33] was derived using the method of two-temporal Green functions [34, 35]. The nonequilibrium statistical operator of many-particle Bose system which consistently describes the kinetics and hydrodynamics, was derived in [36, 37]. The quantum nonequilibrium one-particle distribution function ...
Relativity and Quantum Field Theory
... The comparison of Minkowski spacetime with classical (i.e., non-relativistic) spacetimes has been fruitful in contemporary philosophy of spacetime in debates over the ontological nature of space and time (see, e.g., Earman 1989, Chapter 2). In this essay, I extend this type of analysis to debates in ...
... The comparison of Minkowski spacetime with classical (i.e., non-relativistic) spacetimes has been fruitful in contemporary philosophy of spacetime in debates over the ontological nature of space and time (see, e.g., Earman 1989, Chapter 2). In this essay, I extend this type of analysis to debates in ...
1 - at www.arxiv.org.
... experience. This is neither an empirical intuition, nor a concept that has each and all the properties of, say, for example, a triangle. What makes this a priori is the exhibition of it, what makes it intuition is the singularity of it. Whereas a priori intuition is exhibited independent from experi ...
... experience. This is neither an empirical intuition, nor a concept that has each and all the properties of, say, for example, a triangle. What makes this a priori is the exhibition of it, what makes it intuition is the singularity of it. Whereas a priori intuition is exhibited independent from experi ...
Partially Nondestructive Continuous Detection of Individual Traveling Optical Photons
... the probability εid ¼ 1=4 in the presence of a signal photon, indicated in the figure as a dashed line. Achieving this limit requires a strong single-atom-cavity coupling (cooperativity η ≫ 1) [27], large ensemble optical depth inside the cavity region D ≫ 1, and sufficiently slowly traveling signal ...
... the probability εid ¼ 1=4 in the presence of a signal photon, indicated in the figure as a dashed line. Achieving this limit requires a strong single-atom-cavity coupling (cooperativity η ≫ 1) [27], large ensemble optical depth inside the cavity region D ≫ 1, and sufficiently slowly traveling signal ...
Extremal properties of the variance and the quantum Fisher
... We show that the variance is its own concave roof. For rank-2 density matrices and operators with zero diagonal elements in the eigenbasis of the density matrix, we prove analytically that the quantum Fisher information is four times the convex roof of the variance. Strong numerical evidence suggest ...
... We show that the variance is its own concave roof. For rank-2 density matrices and operators with zero diagonal elements in the eigenbasis of the density matrix, we prove analytically that the quantum Fisher information is four times the convex roof of the variance. Strong numerical evidence suggest ...
Elementary Quantum Mechanics
... Quantum mechanics is a mathematical formalism, which, on the basis of knowledge of the state of a system, at a given time, allows the calculation of the state of the system at a later time, so that the result of experiments can be predicted. In quantum mechanics, the state of a particle is described ...
... Quantum mechanics is a mathematical formalism, which, on the basis of knowledge of the state of a system, at a given time, allows the calculation of the state of the system at a later time, so that the result of experiments can be predicted. In quantum mechanics, the state of a particle is described ...
q -entropies and the entanglement dynamics of two-qubits interacting with an... 408 A. Hamadou-Ibrahim et al.
... order. One should not be dog matic. The future is always open: even if most current applications of the Sq entropies to the study of quantum entanglement don’t have any direct relationship with nonextensive thermostatistics, it might happen that in the future someone finds that there is some deep co ...
... order. One should not be dog matic. The future is always open: even if most current applications of the Sq entropies to the study of quantum entanglement don’t have any direct relationship with nonextensive thermostatistics, it might happen that in the future someone finds that there is some deep co ...