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Quantum Computation: a Tutorial
Quantum Computation: a Tutorial

Practical Quantum Coin Flipping
Practical Quantum Coin Flipping

Evolving Quantum circuits - Portland State University
Evolving Quantum circuits - Portland State University

... [6,7,18,42,45]. This result is different from binary reversible logic, where the minimum universal gate is 3*3 [19,44] (all quantum gates are reversible and reversible gates have the same number of inputs and outputs and are one-to-one mappings, k*k gate has k inputs and k outputs). An interesting q ...
Quantum control of a model qubit based on a multi - FaMAF
Quantum control of a model qubit based on a multi - FaMAF

... orbital angular momentum quantum number. On the other hand, note that since the exact solution of the eigenvalue problem involves the roots of transcendental equations, it can be difficult to figure out how many quasi-degenerate eigenvalues has the problem. This difficulty is particularly cumbersome ...
Decoherence and the Transition from Quantum to Classical–Revisited
Decoherence and the Transition from Quantum to Classical–Revisited

schrodinger`s cat paradox resolution using grw collapse model
schrodinger`s cat paradox resolution using grw collapse model

Monte Carlo Simulations of Quantum Spin Models - cond
Monte Carlo Simulations of Quantum Spin Models - cond

... physics models is assumed, and can be obtained for example from the lecture of W. Krauth in this volume. In devising QMC simulation methods, two major steps need to be taken: (i) The quantum partition function must be reformulated in a way as to allow stochastic sampling over a space of effective co ...
Daniel Dennett`s Compatibilism
Daniel Dennett`s Compatibilism

... Quantum cryptography and quantum computing use the nonlocal properties of entangled quantum particles. Non-locality shows up when the wave-function of a two-particle system collapses and new information comes into the universe. See the Einstein-Podolsky-Rosen experiment.14 ...
Quantum aspects of brain activity and the role of consciousness
Quantum aspects of brain activity and the role of consciousness

Single-photon decision maker
Single-photon decision maker

Superconducting phase qubit coupled to a nanomechanical resonator:
Superconducting phase qubit coupled to a nanomechanical resonator:

... we may increase the junction-resonator coupling g and still have an accurate state transfer from the Josephson junction to the resonator. As before, we start at time t = 0 in the state 兩10典. In order to define the fidelity of the state transfer operation, we first determine the time tmin of the mini ...
$doc.title

... they  may  be  merely  unusually  light  rather  than   massless  if  there  is  also  explicit  symmetry  breaking;   this  is  the  case  for  pions.)     ...
Observation of a Discrete Time Crystal
Observation of a Discrete Time Crystal

ModPhys III Lecture 5 - University of San Francisco
ModPhys III Lecture 5 - University of San Francisco

... Examples: A sphere under all rotations. A cube under 90° rotations about 3 specific axes. A shoe is not symmetric but a pair is. Approximate symmetries: Still useful. The Earth is not a perfect sphere but can often be treated as one. Some groups can be shown to be equivalent, e.g. group of rotations ...
Quantum transport and spin effects in lateral semiconductor nanostructures and graphene Martin Evaldsson
Quantum transport and spin effects in lateral semiconductor nanostructures and graphene Martin Evaldsson

... During the second half of the 20th century, the introduction of semiconductor materials came to revolutionise modern electronics. The invention of the transistor, followed by the integrated circuit (IC) allowed an increasing number of components to be put onto a single silicon chip. The efficiency o ...
Last Time…
Last Time…

Partial phase transition and quantum effects in helimagnetic
Partial phase transition and quantum effects in helimagnetic

Topos logic in measurement-based quantum computation
Topos logic in measurement-based quantum computation

1 Why do we need position operator in quantum theory?
1 Why do we need position operator in quantum theory?

... experiment is again given only in terms of momenta and conclusions about the spatial distribution can be drawn only if we assume additionally how the position operator is expressed in terms of momentum variables. On quantum level the physical meaning of such a spatial distribution is not fundamenta ...
UNIVERSITY OF CALICUT Scheme and Syllabus for 2010 M.Sc. (Physics) Programme(CSS)
UNIVERSITY OF CALICUT Scheme and Syllabus for 2010 M.Sc. (Physics) Programme(CSS)

... programme shall be awarded to the student based on the value of CGPA using a 7-point scale given below. Overall Grade in a Programme CGPA 3.80 to 4.00 3.50 to 3.79 3.00 to 3.49 2.50 to 2.99 2.00 to 2.49 1.50 to 1.99 1.00 to 1.49 ...
Quantum Theory of Molecular Magnetism - cond
Quantum Theory of Molecular Magnetism - cond

THE PROBLEM OF PHOTON GAS: HOW TO SOLVE IT
THE PROBLEM OF PHOTON GAS: HOW TO SOLVE IT

Quantum dots coordinated with conjugated organic ligands: new
Quantum dots coordinated with conjugated organic ligands: new

Supersymmetric quantum mechanics and new potentials
Supersymmetric quantum mechanics and new potentials

... with $+,, given by (16) and the ground state ($+) is evaluated by nsing (14) ...
Creation of entangled states in coupled quantum dots via adiabatic... C. Creatore, R. T. Brierley, R. T. Phillips,
Creation of entangled states in coupled quantum dots via adiabatic... C. Creatore, R. T. Brierley, R. T. Phillips,

... The excited states of this subset include spatially entangled states that could be identified spectrally. The robustness of ARP, then, allows a pulse to be constructed that transfers these pairs into their entangled excited states, without exciting the others. Thus, as shown in Fig. 3, the entanglem ...
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Bell's theorem



Bell's theorem is a ‘no-go theorem’ that draws an important distinction between quantum mechanics (QM) and the world as described by classical mechanics. This theorem is named after John Stewart Bell.In its simplest form, Bell's theorem states:Cornell solid-state physicist David Mermin has described the appraisals of the importance of Bell's theorem in the physics community as ranging from ""indifference"" to ""wild extravagance"". Lawrence Berkeley particle physicist Henry Stapp declared: ""Bell's theorem is the most profound discovery of science.""Bell's theorem rules out local hidden variables as a viable explanation of quantum mechanics (though it still leaves the door open for non-local hidden variables). Bell concluded:Bell summarized one of the least popular ways to address the theorem, superdeterminism, in a 1985 BBC Radio interview:
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