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Vortex states of a disordered quantum Hall bilayer P. R. Eastham,
Vortex states of a disordered quantum Hall bilayer P. R. Eastham,

... resistivity,4,5 which can be understood as excitonic superfluidity, and a zero-bias tunneling anomaly,6,7 which can be interpreted as a Josephson effect. However, the analogy is incomplete because neither the counterflow resistivity nor the width of the tunneling anomaly8 appears to vanish at finite ...
Spectrum analysis with quantum dynamical systems
Spectrum analysis with quantum dynamical systems

... error. While there exist many theoretical studies of quantum parameter estimation for thermometry (see, for example, Refs. [7–11]), their application to more complex dynamical systems with broadband measurements such as optomechanics remains unclear. In this work, we propose a theoretical framework ...
Quantum mechanical modeling of the CNOT (XOR) gate
Quantum mechanical modeling of the CNOT (XOR) gate

... 5. The symmetry considerations Here we pose the question of the symmetry group of the interaction eq. (27). A bit of care is required with this regard: whilst the states {|ii} of both the qubits can physically be virtually arbitrary (e.g., the ”ground”, |gi, and ”excited”, |ei) states, all the consi ...
A MINUS SIGN THAT USED TO ANNOY ME BUT
A MINUS SIGN THAT USED TO ANNOY ME BUT

Quantum Brownian motion and the Third Law of thermodynamics
Quantum Brownian motion and the Third Law of thermodynamics

Direct Characterization of Quantum Dynamics
Direct Characterization of Quantum Dynamics

... An additional feature of DCQD is that all the required ensemble measurements, for measuring the expectation values of the stabilizer and normalizer operators, can also be performed in a temporal sequence on the same pair of qubits with only one Bell-state generation. This is because at the end of ea ...
A fully self-consistent treatment of collective
A fully self-consistent treatment of collective

Imaging and Tuning Molecular Levels at the Surface of a Gated
Imaging and Tuning Molecular Levels at the Surface of a Gated

Mathematical structure of magnons in quantum
Mathematical structure of magnons in quantum

... In general, for all temperatures, the magnetization ω(σ 3 ) plays the role of the quantization parameter (a Planck constant) (see (7)) for the field of magnons. All quantum character of the magnons vanishes if one chooses the magnetic field h and/or the interaction constants (D(q)) and/or the temper ...
Quantum Critical Systems from ADS/CFT
Quantum Critical Systems from ADS/CFT

Physics from Computer Science — a position statement —
Physics from Computer Science — a position statement —

Cosmology
Cosmology

COSMOLOGY, PHILOSOPHY AND PHYSICS -ALEXIS KARPOUZOS
COSMOLOGY, PHILOSOPHY AND PHYSICS -ALEXIS KARPOUZOS

Tailored RF Magnetic Field Distribution along the Bore of a 7
Tailored RF Magnetic Field Distribution along the Bore of a 7

... proposed an adaptive RF antenna system (cf. Figure 2) consisting of multiple stripline-like composite right/left-handed (CRLH) metamaterial ring antennas that perfectly conforms to the inner surface of the MRI bore. [7-9]. Owing to their dispersion engineering capabilities, such CRLH metamaterial ri ...
Phase Distribution of the Output of Jaynes
Phase Distribution of the Output of Jaynes

... The squeezed displaced Fock states (SDFS’s) have been introduced and studied in [1]. These states generalize squeezed coherent states, squeezed number states, and displaced Fock states [2]. They exhibit both number squeezing in the strong sense and the quadrature squeezing. One of the most fundament ...
Anderson localization
Anderson localization

The Electron and the Holographic Mass Solution
The Electron and the Holographic Mass Solution

... This solution, as well as being significantly accurate, gives us insight into the physical and mechanical dynamics of the granular Planck scale vacuum structure of spacetime and its role in the source of angular momentum, mass and charge. The definition clearly demonstrates that the differential an ...
On the role of entanglement in quantum information
On the role of entanglement in quantum information

... attempt to gain some knowledge about it. Actually, a measurement performed on the quantum system in which the key is encoded in general perturbs it and the perturbation can be detected by the legitimate users. The security of the key distribution process is then guaranteed by the laws of quantum mec ...
Comparison of electromagnetically induced
Comparison of electromagnetically induced

... either the plasma 共p兲 or lattice 共l兲, which are found following the procedure presented in Ref. 22. We arrive at the noninteracting 共atomic兲 model by taking the limit where all Coulomb elements and population scattering rates are set to zero. The results presented here use a dot density of Ndot = 5 ...
Quantum Hall effect and the topological number in graphene
Quantum Hall effect and the topological number in graphene

The Limits of Quantum Computers
The Limits of Quantum Computers

... Informally: Can predict approximate expectation values of most measurements on an n-qubit state, after a number of sample measurements that increases only linearly with n By contrast, traditional quantum state tomography requires ~4n measurements Record so far: n=8 Prohibitive for much larger n ...
Intense-field ionization of helium
Intense-field ionization of helium

A Note on the Switching Adiabatic Theorem
A Note on the Switching Adiabatic Theorem

... (a) H(t) is a smooth family of self–adjoint, bounded operators, and (b) the time derivative Ḣ(t) is compactly supported in the interval [0, τ ]. One can think of such a family as a switching system, i.e., a system that coincides with H(t) = HI in the past (t ≤ 0), and switches to the system H(t) = ...
CBO_Paper3_ConsciousnessandQuantumMechanics
CBO_Paper3_ConsciousnessandQuantumMechanics

Quantum States and Propositions
Quantum States and Propositions

... • Predictive about measurement results • Retrodictive about state preparations ...
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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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