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AD26188191
AD26188191

Exploring dynamical phase transitions and prethermalization with
Exploring dynamical phase transitions and prethermalization with

Get PDF - OSA Publishing
Get PDF - OSA Publishing

Angular Momentum 23.1 Classical Description
Angular Momentum 23.1 Classical Description

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Closed Timelike Curves Make Quantum and

Theoretical aspects of Solid State Physics
Theoretical aspects of Solid State Physics

ICHEP15 - CERN Indico
ICHEP15 - CERN Indico

... there is no missing momentum (and that the visible particles are massless). – Proposes an interesting multi-stage method for ...
THE WIGHTMAN AXIOMS AND THE MASS GAP FOR STRONG
THE WIGHTMAN AXIOMS AND THE MASS GAP FOR STRONG

Harris: Dispersive optomechanics: a new approach to
Harris: Dispersive optomechanics: a new approach to

... • decrease in ω0 due to negative “optical spring” • decrease in T due to “optical damping” ...
Quantum Teleportation Between Discrete and Continuous
Quantum Teleportation Between Discrete and Continuous

... To verify the teleportation and measure its fidelity, we subject the teleported state in mode D to optical homodyne tomography. The output state reconstruction and its comparison with the input state requires the phase ϕ, θC , θD to be known at each moment in time. The values of θC and θD are evalua ...
1 Transport of Dirac Surface States
1 Transport of Dirac Surface States

Slide 1
Slide 1

... Radiological interpretations? Sometimes… Spectroscopy? Absolutely… Spectroscopic imaging? Yes indeed… X-nuclei? Why not! ...
One Complexity Theorist`s View of Quantum Computing
One Complexity Theorist`s View of Quantum Computing

... matrix is too big to write down in polynomial-time. Since ca and cb are polynomial in the input length, the matrix T has finite dimension exponential in the input length. Observation 2.1 has a simple generalization: Observation 2.2 For any two configurations ca and cb , T r (ca , cb ) is the number ...
Phase Transitions - Helmut Katzgraber
Phase Transitions - Helmut Katzgraber

... This implies that for the limit N → ∞ the energy difference goes to minus infinity which means that the building of a domain wall is energetically more favourable. More and more domain walls are built and we will not observe a state with all spins up (or down). Thus there is on phase transition in o ...
The Emergence and Interpretation of Probability
The Emergence and Interpretation of Probability

Probability in Bohmian Mechanics[1]
Probability in Bohmian Mechanics[1]

Probability in the Many-Worlds Interpretation of Quantum Mechanics
Probability in the Many-Worlds Interpretation of Quantum Mechanics

Degeneracy in one-dimensional quantum mechanics
Degeneracy in one-dimensional quantum mechanics

... by singular potentials to define degeneracy in onedimensional quantum mechanics [7]. In general, degeneracy could be allowed if the potential is singular at a node of the wave-functions. Potential (5) was studied by Goldman and Krivchenkov [12]. They showed that the energy spectrum of this potential ...
Toward the Unification of Physics and Number Theory
Toward the Unification of Physics and Number Theory

A limit relation for quantum entropy, and channel capacity per unit cost
A limit relation for quantum entropy, and channel capacity per unit cost

Spinless composite fermions in an ultrahigh
Spinless composite fermions in an ultrahigh

... DOI: 10.1103/PhysRevB.91.241303 ...
Quantum theory without measurement or state reduction problems
Quantum theory without measurement or state reduction problems

Thermal effects on sudden changes and freezing
Thermal effects on sudden changes and freezing

... if initially we have a BD state. Hence, it is of great interest to study the phenomena of sudden transition and freezing of the correlations for more general (realistic) dissipation models, such as our system under the MME approach. Recently, Pinto et al. in [12] discussed the sensitivity of the sud ...
Observation of even denominator fractional quantum Hall effect in
Observation of even denominator fractional quantum Hall effect in

5 Years Integrated M.Sc Applied Physics
5 Years Integrated M.Sc Applied Physics

... Infinitesimal contact transformation. Hamiltonian Jacobi Method, Solution of harmonic oscillator problem by Hamilton Jacobi Method. Particle Falling Freely, Hamilton Jacobi equation for Hamilton Characteristic function. Unit-IV Poisson Bracket-Definition Invariance of poission bracket with respect t ...
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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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