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Unified treatment of quantum coherent and incoherent hopping
Unified treatment of quantum coherent and incoherent hopping

Decoherence Versus Disentanglement For Two Qubits In A
Decoherence Versus Disentanglement For Two Qubits In A

... These are degenerate eigenvectors of the system Operators whose eigenvalue depend only on alpha But not on the state index k ...
Suppression of Shot Noise in Quantum Point Contacts in the... A. Golub, T. Aono, and Yigal Meir
Suppression of Shot Noise in Quantum Point Contacts in the... A. Golub, T. Aono, and Yigal Meir

... large B, where spin-flip processes are suppressed, for the conductance G1 and noise S1 [Eq. (4)]. (b) We expand the noise power to second order in the spin-flip processes, for arbitrary value of the coupling J1 and small value of J2 , yielding SB [Eq. (6)] (and GB , via the fluctuationdissipatio ...
How to test the “quantumness” of a quantum computer?
How to test the “quantumness” of a quantum computer?

Algebraic Quantum Field Theory on Curved Spacetimes
Algebraic Quantum Field Theory on Curved Spacetimes

... 2.2 Linear Classical Fields on Curved Spacetimes As outlined in Sect. 1.1, the ‘canonical’ route to quantize linear classical field theories on curved spacetimes in the algebraic language is to first construct the canonical covariant classical Poisson bracket (or a symmetric equivalent in the case o ...
Neural Unpredictability, The Interpretation of Quantum Theory, and
Neural Unpredictability, The Interpretation of Quantum Theory, and

Halperin Presentation - National Academy of Sciences
Halperin Presentation - National Academy of Sciences

http://math.ucsd.edu/~nwallach/venice.pdf
http://math.ucsd.edu/~nwallach/venice.pdf

Hydrogen Atom.
Hydrogen Atom.

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Some results from the kinetic theory of gases

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

... (Each dot is about 20 nanometers wide and 8 nanometers in height. Image courtesy NIST) respect to the substrate. This self-assembled coarsening/roughening is a result of misfit-lattice-induced strains. The dots are often capped by the substrate material, thus extending the strain around the dot to a ...
Exactly solvable quantum few-body systems associated with the
Exactly solvable quantum few-body systems associated with the

Berry phases near degeneracies: Beyond the simplest
Berry phases near degeneracies: Beyond the simplest

Measuring Fractional Quantum Hall Effect
Measuring Fractional Quantum Hall Effect

... hereby forcing electrons to occupy states in the next higher Landau level. According to this picture RH would take on quantized values only at very precise values3 of the magnetic field, as given in equation (1.10). This would result in measurements showing the same linear dependence of RH on B as f ...
p-ADIC DIFFERENCE-DIFFERENCE LOTKA
p-ADIC DIFFERENCE-DIFFERENCE LOTKA

... the soliton equation as we do in real number space. In Proposition 5.3, we consider the p-adic valuation version of the p-adic equation. It is surprising that the formal structure of the equation is the same as the ultra-discrete difference-difference LotkaVolterra equation. We will compare the ultra- ...
Extrimes of Information Combining
Extrimes of Information Combining

...  Quantum Enumerators  Fidelity of Quantum ARQ Protocol • Quantum Codes of Finite Lengths • The asymptotical Case (the code length ...
slide
slide

... with the energy scale, Λ --> 0, on the basis of Wilsonian RG? Nothing special in the LO. q ...
2005-q-0024b-Postulates-of-quantum-mechanics
2005-q-0024b-Postulates-of-quantum-mechanics

... –  is called a wavefunction because its time evolution obeys an equation (Schrödinger’s equation) which has the form of a wave equation when S ranges over a space of positional states. ...
Matter–wave interference of particles selected from a molecular
Matter–wave interference of particles selected from a molecular

Sine function with a cosine attitude
Sine function with a cosine attitude

... However, for a large class of problems that model realistic physical systems, the Hamiltonian could be written as the sum of two components: H = H 0 + V . The “reference” Hamiltonian H0 is often simpler and carries a high degree of symmetry. It is treated analytically despite its infinite range. Th ...
Magnetic and Electric Flux Quanta: the Pion Mass
Magnetic and Electric Flux Quanta: the Pion Mass

... Here the fine structure constant emerges at the nine digit limit of experimental accuracy as a result of magnetic flux quantization in the photon. In some sense the fine structure constant can be considered to define the length of the wave packet relative to the wavelength. The energy of the photon ...
p Bogdan A. Bernevig JiangPing Hu
p Bogdan A. Bernevig JiangPing Hu

... combination of the components of a gauge field, Gij = ␭共␭2 − 13/ 4兲⑀ijlkl / k3, clearly reflecting a monopole structure in k space. The singularity at k → 0 exemplifies the confluence of the Kramers’ doublets at the ⌫ point where the band becomes fourfold degenerate, but the flux of the gauge field ...
An Extreme form of Superactivation for Quantum Zero-Error
An Extreme form of Superactivation for Quantum Zero-Error

Empty Waves in Bohmian Quantum Mechanics - Philsci
Empty Waves in Bohmian Quantum Mechanics - Philsci

... wavefunction is a real physical entity, from which objects like cats might, in principle, be made. 4. Branches and Worlds Even granting the reality of the wavefunction, though, it does not immediately follow that the empty branches in Bohm’s theory are worlds in the sense of the many-worlds theory. ...
The Family Problem: Extension of Standard Model with a
The Family Problem: Extension of Standard Model with a

... fields or, equivalently, “point-like” Dirac particles. In other words, a “point-like” particle in the quantum sense is defined through the quantized Dirac fields. Less than 10**(-18) cm. ...
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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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