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Slide 1
Slide 1

... evident that the issue of confinement could be ultimately settled only by experiments, a series of attempts was undertaken to provide a logically non-contradictory explanation for the “eternal confinement” of quarks inside hadrons. Thus, for example, P.Bogolubov proposed the “quark-bag” model known ...
Experimental Bell Inequality Violation with an Atom and a Photon
Experimental Bell Inequality Violation with an Atom and a Photon

Latent Dirichlet Allocation for scientific topic
Latent Dirichlet Allocation for scientific topic

ppt - University of New Mexico
ppt - University of New Mexico

... state. Z is said to have a maximal belief structure. Subjective Bayesian answer We trust quantum over classical coin tossing because an agent who believes the coin is fair cannot rule out an insider attack, whereas the beliefs that lead to a pure-state assignment are inconsistent with any other part ...
Quantum Langevin model for exoergic ion
Quantum Langevin model for exoergic ion

... reactions with a scale of sK = π h̄βn /µ [12]. For ion-molecule interactions, n = 4 and C4 = αq 2 /2, which corresponds to the polarization potential, with α being the average polarizability of the molecule and q being the charge of the ion. The realization of the QL model for this class of systems ...
Document
Document

Qubits and Quantum Measurement
Qubits and Quantum Measurement

... probability if only slit 2 were open. In other words the outcome should no longer be consistent with the interference pattern. If you were to actually carry out the experiment, you would make the very surprising discovery that the probability of detection does still follow the interference pattern. ...
Mutually unbiased bases, orthogonal Latin squares, and hidden
Mutually unbiased bases, orthogonal Latin squares, and hidden

... find applications in quantum state tomography 关1兴, quantumkey distribution 关2兴, and the mean King problem 关3兴. A d-level quantum system can have at most d + 1 MUBs, and such a set is referred to as the complete set of MUBs. In 1981 Ivanović proved by construction that there are indeed d + 1 compleme ...
Quantum Channels, Kraus Operators, POVMs
Quantum Channels, Kraus Operators, POVMs

... ⋆ A rather common model of a quantum channel as used in quantum information theory can be represented schematically by Fig. 1, where a is the input to the channel, b is the channel output, e is thought of as the environment which is initially in the state |êi, and f is again the environment at the ...
Axiomatic description of mixed states from Selinger`s CPM
Axiomatic description of mixed states from Selinger`s CPM

... In [11] Selinger proposed an intriguing construction of mixed states and completely positive maps given any †-compact category representing a semantics for pure state quantum informatics in the sense of Abramsky and the author [1,2]. Conceptually speaking, in Selinger’s construction an ancillary sys ...
M. Shiga and W. Shinoda, heat capacity of water from quantum nuclear dynamics
M. Shiga and W. Shinoda, heat capacity of water from quantum nuclear dynamics

PPT - Institute of Physics, Bhubaneswar
PPT - Institute of Physics, Bhubaneswar

Consciousness, Microtubules and The Quantum World
Consciousness, Microtubules and The Quantum World

QM Consilience_3_
QM Consilience_3_

Momentum Maps, Dual Pairs and Reduction in
Momentum Maps, Dual Pairs and Reduction in

... An even stronger condition on ? is the following. Definition 2.9 Let (M, ω, ψ, J) be a hamiltonian G-space. A star product ? is strongly invariant if ~i [J(v), f ]? = {J(v), f }, for all v ∈ g and f ∈ C ∞ (M ). In this case, the quantum g-action has a quantum momentum map given P by iJ itself. Recal ...
Stochastic Models in Classical and Quantum Mechanics∗
Stochastic Models in Classical and Quantum Mechanics∗

topological phase transitions and topological
topological phase transitions and topological

A Quon Model
A Quon Model

Toward Quantum Computational Agents.
Toward Quantum Computational Agents.

... In general, quantum algorithms appear to be best at problems that rely on promises or oracle settings, hence use some hidden structure in a problem to find an answer that can be easily verified through, for example, means of amplitude amplification. Prominent examples include the quantum search develop ...
Construction X for quantum error-correcting codes
Construction X for quantum error-correcting codes

Finite Two-Dimensional Systems of Electrons at Zero and Finite
Finite Two-Dimensional Systems of Electrons at Zero and Finite

Entanglement and its Role in Shor`s Algorithm
Entanglement and its Role in Shor`s Algorithm

Influence of measurements on the statistics of work performed on a
Influence of measurements on the statistics of work performed on a

R-107_WangCY.pdf
R-107_WangCY.pdf

Hamiltonian identification for quantum systems
Hamiltonian identification for quantum systems

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Quantum machine learning

Quantum machine learning is a newly emerging interdisciplinary research area between quantum physics and computer science that summarises efforts to combine quantum mechanics with methods of machine learning. Quantum machine learning models or algorithms intend to use the advantages of quantum information in order to improve classical methods of machine learning, for example by developing efficient implementations of expensive classical algorithms on a quantum computer. However, quantum machine learning also includes the vice versa approach, namely applying classical methods of machine learning to quantum information theory.Although yet in its infancy, quantum machine learning is met with high expectations of providing a solution for big data analysis using the ‘parallel’ power of quantum computation. This trend is underlined by recent investments of companies such as Google and Microsoft into quantum computing hardware and research. However, quantum machine learning is still in its infancy and requires more theoretical foundations as well as solid scientific results in order to mature to a full academic discipline.
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