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A Gentle Introduction to Quantum Computing
A Gentle Introduction to Quantum Computing

Decay rates of planar helium - the Max Planck Institute for the
Decay rates of planar helium - the Max Planck Institute for the

... the planar approximation is a good one, making the 2D model very valuable. Asymptotically, the dynamics of fragmentation is planar, even for non-zero angular momentum. In the presence, e.g., of an external electromagnetic field, angular momentum is however not conserved. Notwithstanding, even if an ...
Cosmic Medium and Leo Sapogin`s Unitary Quantum Theory
Cosmic Medium and Leo Sapogin`s Unitary Quantum Theory

Statistical physics
Statistical physics

Fault-tolerant quantum computation
Fault-tolerant quantum computation

... A subsystem code is really the same thing as a standard quantum code, but where we don’t use some of the k qubits encoded in the code block. These unused qubits are called “gauge qubits” --- we don’t care about their quantum state and we don’t have to correct their errors. Choosing not to correct th ...
By confining electrons in three dimensions inside semiconductors, quantum dots... recreate many of the phenomena observed in atoms and nuclei,...
By confining electrons in three dimensions inside semiconductors, quantum dots... recreate many of the phenomena observed in atoms and nuclei,...

... and transmission of the single-channel leads. It only changes in the presence of a magnetic field, since this breaks the symmetry under time-reversal, and here again the theory matches the experimental results (figure 6c). What about the spacing of the Coulomb peaks? A simple universal prediction ca ...
Arbitrarily Small Amount of Measurement Independence Is Sufficient
Arbitrarily Small Amount of Measurement Independence Is Sufficient

Quantum Games and Quantum Strategies
Quantum Games and Quantum Strategies

... activities of unphysical character. Yet, as was shown by von Neumann and Morgenstern [1], conscious choice is not essential for a theory of games. At the most abstract level, game theory is about numbers that entities are efficiently acting to maximize or minimize [2]. For a quantum physicist it is ...
Chaotic Scattering of Microwaves in Billiards: Induced Time
Chaotic Scattering of Microwaves in Billiards: Induced Time

PDF
PDF

... quasi-distribution that still give the correct marginal distributions for position and momentum. For an easy example, choose a rectangle R centered at the origin in the (x, p) phase plane and modify Wigner’s f (x, p) by adding a constant c (resp. subtracting c) when (x, p) ∈ R and the signs of x and ...
Optimal frequency measurements with maximally correlated states
Optimal frequency measurements with maximally correlated states

PHYS_483_ProjectFINA..
PHYS_483_ProjectFINA..

... maximize the quantum efficiency of the solar cell. The following page contains an article along with a vast amount of related information on the topic of quantum dot solar cells, the physics behind them, and the corresponding production techniques. Energy of Excitons: When electrons are optically ex ...
Temperature Dependence of the Energy Gap of InP Quantum Dots
Temperature Dependence of the Energy Gap of InP Quantum Dots

A Quantum Explanation of Sheldrake`s Morphic
A Quantum Explanation of Sheldrake`s Morphic

... there a sound if nobody is there to hear it? Centuries ago, Bishop Berkeley said that there is always God to hear the sound, so the sound is there. But not so with quantum measurement. If transcendent consciousness is always looking and collapsing, quantum possibilities would never develop and all t ...
A Quantum Explanation of Sheldrake`s Morphic Resonance
A Quantum Explanation of Sheldrake`s Morphic Resonance

The Postulates
The Postulates

... step aside and remind ourselves some simple things about how one sketches functions from a knowledge of the derivatives. The derivative of a function y = f (x), is the rate at which y changes with respect to x. It defines the slope of the function’s graph at x and provides an estimate of how much y ...
Square-root measurement for quantum
Square-root measurement for quantum

... As mentioned in the Introduction, we sometimes encounter mixed states which are constructed artificially in a quantum cryptosystem. At the present time, we cannot predict what kind of artificial mixed states are employed in quantum cryptosystems. However, if we can show some analysis of quantum dete ...
Fermionic quantum criticality and the fractal nodal surface
Fermionic quantum criticality and the fractal nodal surface

ppt - Harvard Condensed Matter Theory group
ppt - Harvard Condensed Matter Theory group

Q.M3 Home work 1 Due date 8.11.15 1
Q.M3 Home work 1 Due date 8.11.15 1

... where θ and ϕ are parameters 1) Is this state normalized? If yes,prove it. If not, normalize it. 2)Find a state |Bi that is orthogonal to |Ai. Make sure |Bi is normalized. 3) Express |hi and |si in the {|Ai, |Bi} basis. 4) What are possible outcomes of a hardness measurement on the state |Ai, and wi ...
L14alternative - Particle Physics and Particle Astrophysics
L14alternative - Particle Physics and Particle Astrophysics

slides
slides

... Small T and B : mostly MIRO in transverse TP Higher T and B: polarization dependent transverse TP For higher mobility the polarization dependent part is more important ...
The Physics of Music
The Physics of Music

A Quantum Algorithm for Finding a Hamilton Circuit
A Quantum Algorithm for Finding a Hamilton Circuit

The hidden quantum entanglement roots of E = mc and its genesis to E
The hidden quantum entanglement roots of E = mc and its genesis to E

... Einstein’s E = mc2 is without a trace of a doubt the most recognizable equation in the history of physics and may be even in history full stop [1,4,6]. Why it is so may be debatable but for sure there are many reasons, some objective, other historical and many may be due to the persona of Einstein [ ...
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Quantum state

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