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The quantum states of muons in fluorides
The quantum states of muons in fluorides

... µ is the position of the muon, µi is the ordered magnetic moment of the For  delocalized  polarized  spin  density,  there  could  be   th Pr ion and n̂i (= (rµ − ri )/ | rµ − ri |) is the unit vector from the muon to a  Fermi  contact  interac=on.   he Pr ion at site ri . Th ...
Optomechanics in the Quantum Regime
Optomechanics in the Quantum Regime

Brownian functionals in Physics and Computer Science
Brownian functionals in Physics and Computer Science

... the diffusion equation. Thus the two approaches, one by solving a partial differential equation usually referred to as the Fokker–Planck approach and the other using the path integral method are completely equivalent. One may argue that once the basic propagator is known, the Brownian motion is well ...
A. Košmrlj , and D. R. Nelson,  Response of thermalized ribbons to pulling and bending , arXiv:1508.01528
A. Košmrlj , and D. R. Nelson,  Response of thermalized ribbons to pulling and bending , arXiv:1508.01528

Elements of Quantum Gases: Thermodynamic and Collisional
Elements of Quantum Gases: Thermodynamic and Collisional

Technical Roadmap for Fault-Tolerant Quantum Computing
Technical Roadmap for Fault-Tolerant Quantum Computing

Biological Autonomy
Biological Autonomy

Atomic Quantum Metrology with Narrowband Entangled and Squeezed States of Light DISSERTATION
Atomic Quantum Metrology with Narrowband Entangled and Squeezed States of Light DISSERTATION

... error or quantum noise will be N . Photons in a laser beam and rain drops follow the same behavior as they are both governed by the statistics of random √ independent events: the Poisson distribution. The N -limit is generally called shot-noise limit and in quantum physics also standard quantum√limi ...
Mirror symmetry and T -duality in the complement of
Mirror symmetry and T -duality in the complement of

How do you divide your (two dimensional) time? .1in SLE, CLE, the
How do you divide your (two dimensional) time? .1in SLE, CLE, the

Embedding Quantum Simulators Roberto Di Candia
Embedding Quantum Simulators Roberto Di Candia

Double-Soft Limits of Gluons and Gravitons
Double-Soft Limits of Gluons and Gravitons

... These results should be of use for establishing the algebraic structure of potential hidden symmetries in the quantum gravity and Yang-Mills S-matrix. This, however, is left for future work. As a final application of our work, we use supersymmetric recursion relations [20,24] in N = 4 super Yang-Mil ...
Quantum Mechanics for Pedestrians 1: Fundamentals
Quantum Mechanics for Pedestrians 1: Fundamentals

23 - Electronic Colloquium on Computational Complexity
23 - Electronic Colloquium on Computational Complexity

Fractional Fourier–Kravchuk transform
Fractional Fourier–Kravchuk transform

Physics meets philosophy at the Planck scale: Contemporary
Physics meets philosophy at the Planck scale: Contemporary

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No Slide Title - Webcast

1 Imaginary Time Path Integral
1 Imaginary Time Path Integral

... which is the correct result. Physically this is the partition function for a harmonic oscillator surrounded by a heat bath. Use of Imaginary Time Path Integrals Imaginary time path integrals are practically useful in problems in condensed matter physics and particle physics. Numerical techniques inv ...
4, 2710 (2013)
4, 2710 (2013)

... concept for understanding exotic phenomena in many different systems18–23. A natural question to ask is whether MFs can also exist in an FF or LO superconductor or superfluid? In this article, we propose that FF superconductors/superfluids may support MFs if they possess two crucial elements: gapped b ...
Little Higgs dark matter and its collider signals
Little Higgs dark matter and its collider signals

Chapter 5 ANGULAR MOMENTUM AND ROTATIONS
Chapter 5 ANGULAR MOMENTUM AND ROTATIONS

Bohr`s Complementarity and Kant`s Epistemology
Bohr`s Complementarity and Kant`s Epistemology

PHYS - University of New Brunswick
PHYS - University of New Brunswick

... replace First Year Physics i.e. PHYS 1061, 1062 , 1091 , 1092 (or equivalently PHYS 1071, 1072, ...
Anatomy of quantum chaotic eigenstates
Anatomy of quantum chaotic eigenstates

Optical Properties of Semiconductor Quantum Dots
Optical Properties of Semiconductor Quantum Dots

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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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