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Introduction to Black Hole Thermodynamics
Introduction to Black Hole Thermodynamics

Electric-field dependent g-factor anisotropy in Ge-Si core
Electric-field dependent g-factor anisotropy in Ge-Si core

... Let us now briefly discuss the implications of these results for quantum computation applications. A main obstacle for spin-based qubits is the fast coherent manipulation of the spin state. In principle this can be done with a pulsed high-frequency (HF) magnetic field, but this is technologically ve ...
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THE ALMOST IMPOSSIBLE WORLDS IN QUANTUM INFORMATION

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Quantum Entanglement

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... • Applies generically to multi-particle quantum walks with indistinguishable particles. • Establishes the computational power of interacting many-body systems such as the BoseHubbard model, fermions with nearest neighbour interactions, and more. Our method for performing universal computation exploi ...
Verification of Concurrent Quantum Protocols by Equivalence
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... qubit (quantum bit). Qubits are vectors in an inner product vector space which is called Hilbert space.4 Quantum states are description of qubits with the general form: |Ψ i = α1 |00 . . . 0i + . . . + αn |11 . . . 1i, where αi ∈ C are called amplitudes satisfying |α1 |2 + . . . + |αn |2 = 1. The so ...
Vibrational motion
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... • Mathematical reason: v cannot take negative values, for if it did the wavefunction would be illbehaved. • Physical reason (same as the particle in a square well): the particle is confined, its position not completely uncertain, and its momentum and kinetic energy cannot be exactly zero. • The zero ...
On the Physical Origin of the Lamb Shift
On the Physical Origin of the Lamb Shift

... The Lamb shift and its explanation using vacuum fluctuations of the photon field, which produce a difference in mass between bound and free particle and even between bound states with different angular momenta has been criticised before. It is quite well-known that Jaynes even placed a bet claiming ...
Attention, Intention, and Will in Quantum Physics
Attention, Intention, and Will in Quantum Physics

Reversing Quantum Measurements
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... configured quantum states. • However, information from future measurements may tell a fundamentally different story. • This makes quantum state description timeasymmetric. ...
Chapter 1 Review of thermodynamics and statistical mechanics
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... state after the end of the cycle. The cycle is then repeated. During the cycle, the system absorbs heat Q and performs work −W (remember that W is the work done by the environment on the system). Obviously Q = −W , since the energy does not change in a cycle, ∆E = 0 (because the system begins and en ...
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God, Man, Chaos and Control: How God Might Control the

unit 5: particle physics
unit 5: particle physics

... How does the range of the exchange force relate to the mass of the exchange particle? The shorter the range of the exchange force, the more massive the exchange particle. The exchange particles for gravitation and the EM interaction both have infinite range, so must have zero rest masses. Meanwhile ...
Physics 2170
Physics 2170

... They proposed a way out: Electrons actually always know their spin in every direction but experiments can only get the limited knowledge allowed by quantum mechanics. A better theory would allow one to get access to this information. This is called a hidden variable theory. In 1964, J.S Bell proved ...
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ppt

... – This is just statistical – given a large number of protons, a fraction of them (|C0|2 ) are “UP” and the rest are down. – This is a real effect, and the proton is really both things until you try to look at it ...
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Theory of shot noise in high-current space-charge-limited

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Quantum Networking and Internetworking

... A quantum algorithm manipulates the system to reduce the probability of undesirable states, and increase the probability of desirable states, until the system has a high probability of measuring the quantum register and getting an answer to our problem, ideally in substantially fewer computational s ...
Semiclassical theory of helium atom
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... terms of the quantum numbers (N,n) looses its meaning at such high excitations: At these energies electron-electron interaction gets increasingly important, and hence the concept of quantum numbers (N,n) labeling independent electron states breaks down. The labels (N,n) can be partly replaced by new ...
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Can Spacetime Curvature Induced Corrections to Lamb Shift Be
Can Spacetime Curvature Induced Corrections to Lamb Shift Be

... 1000MHz, or 0.030cm-1 above the level 2p1/2. Then a more accurate value 1058MHz. ...
Congruences on orthomodular implication algebras
Congruences on orthomodular implication algebras

... a Boolean algebra. If one considers the logical connective implication of the classical logic only then the clone generated by this connective is not the clone of all Boolean functions. The algebraic counterpart of the mentioned case is the so-called implication algebra introduced and treated by Abb ...
Quantum State Transfer via Noisy Photonic and Phononic Waveguides
Quantum State Transfer via Noisy Photonic and Phononic Waveguides

... cavity without being contaminated by incident noise. This result holds without any assumption on the noise statistics. It is intrinsically related to the linearity of the above QLEs, which allows the effect of noise acting equally on both cavities to drop out by quantum interference. Thus, the setup ...
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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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