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Grand Unified Models and Cosmology
Grand Unified Models and Cosmology

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Search for a possible variation of the fine structure constant
Search for a possible variation of the fine structure constant

Quantum Probability - Institut Camille Jordan
Quantum Probability - Institut Camille Jordan

The Fourier transform of e
The Fourier transform of e

Entropy and Quantum Gravity arXiv:1504.00882v2 [gr
Entropy and Quantum Gravity arXiv:1504.00882v2 [gr

Randomness in (Quantum) Information Processing
Randomness in (Quantum) Information Processing

Localized shocks Please share
Localized shocks Please share

Resistivity induced by a rough surface of thin gold films deposited on
Resistivity induced by a rough surface of thin gold films deposited on

Schwinger-Dyson operator of Yang-Mills matrix models with ghosts and derivations of the graded shuffle algebra
Schwinger-Dyson operator of Yang-Mills matrix models with ghosts and derivations of the graded shuffle algebra

Background Material
Background Material

... Chapter 1 to be related to the values of x at which the spherical Bessel functions jL(x) vanish, are not the same as in atoms, again because the radial potentials differ. However, the angular shapes of the spherical box problem are the same as in atomic structure because, in both cases, the potentia ...
document
document

... Straightforward Solution • Must sum of all the elements of a vector besides grabbing one element at a time from a vector register and putting it in the scalar unit? • e.g., shift all elements left 32 elements or collapse into a compact vector all elements not masked • In T0, the vector extract inst ...
Interacting Quantum Observables: Categorical Algebra and
Interacting Quantum Observables: Categorical Algebra and

... A related issue is that of axiomatizing quantum theory. Despite its obvious correctness, as a language to describe quantum theory, the Hilbert space formalism seems somewhat ad hoc from a conceptual perspective. The first to acknowledge this was von Neumann himself, who for this reason denounced his ...
The Thomas-Fermi Theory of Atoms, Molecules and
The Thomas-Fermi Theory of Atoms, Molecules and

Quantum Mechanical Addition of Angular Momenta and Spin
Quantum Mechanical Addition of Angular Momenta and Spin

The Little Book of String Theory (Science Essentials)
The Little Book of String Theory (Science Essentials)

221A Lecture Notes on Spin
221A Lecture Notes on Spin

A semi-classical picture of quantum scattering
A semi-classical picture of quantum scattering

... estimated by Ct\^o\ for small t, the assumption is satisfied for some T+ > 0 and T- > 0 when ^+ or equivalently ^- is compactly supported in R^ \ {0}. If we forget the Uj and the corresponding positions Xj, for j / 0, the validity of (1.6) for any ^+,^- G L 2 ^), essentially depends on the global sh ...
A Topos for Algebraic Quantum Theory
A Topos for Algebraic Quantum Theory

Angular Momentum and Central Forces
Angular Momentum and Central Forces

Exact quantum query complexity
Exact quantum query complexity

Parameterization and orbital angular momentum of anisotropic
Parameterization and orbital angular momentum of anisotropic

... In the present paper we investigate some aspects of anisotropic dislocations with emphasis on the derivation of angular momentum. We concentrate on linear solutions of the Laplace equation. Such dislocations are dominant in speckle fields and were parameterized in previous studies.15,16 However, tho ...
Fractionally charged impurity states of a fractional quantum Hall system
Fractionally charged impurity states of a fractional quantum Hall system

UNRAVELING OPEN QUANTUM SYSTEMS: CLASSICAL
UNRAVELING OPEN QUANTUM SYSTEMS: CLASSICAL

... Quantum Stochastic Flows and Semigroups extend classical Stochastic Analysis beyond commutativity. This extension is not only an abstract mathematical construction but it is deeply inspired from the theory of Open Quantum Systems in Physics. As a result, subtle questions about time scales and renorm ...
Quantum Mechanics - Home Page for Richard Fitzpatrick
Quantum Mechanics - Home Page for Richard Fitzpatrick

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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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