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Nonabelions in the fractional quantum hall effect
Nonabelions in the fractional quantum hall effect

... try to distinguish "particle-like" from "collective" excitations, the latter having Bose statistics and being typically related to fluctuations of conserved quantities such as charge and spin, thus being neutral and having spin zero or one. The other excitations have either non-trivial charge, spin ...
Computing with Atoms and Molecules
Computing with Atoms and Molecules

Phys. Rev. Lett
Phys. Rev. Lett

Fermionization of Spin Systems
Fermionization of Spin Systems

3 Principles of Structure and Symmetry
3 Principles of Structure and Symmetry

... The equations (3.12), (3.13) and (3.16) now allow us to construct a 3-dimensional depiction of the wave functions for n = 1, 2 and 3. Let’s begin with the spherical s-orbitals. 1s has no radial zero points, 2s has one, and 3s has two. We will depict a cross-section of the orbitals (for example z = 0 ...
quantum transport phenomena of two
quantum transport phenomena of two

... arsenide (AlGaAs) material system which provides a very high quality two-dimensional transport channel and has been widely used in artificial nanostructures [28]. These systems opened a new research area, namely, the physics of the electronic properties of twodimensional structures. In order to unde ...
Chapter 9 Angular Momentum Quantum Mechanical Angular
Chapter 9 Angular Momentum Quantum Mechanical Angular

“Mind the gap” Solving optimization problems with a
“Mind the gap” Solving optimization problems with a

ןב תטיסרבינוא - בגנב ןוירוג
ןב תטיסרבינוא - בגנב ןוירוג

Longitudinal and Transverse Zeeman Ladders in the
Longitudinal and Transverse Zeeman Ladders in the

Problems in nucleon structure study
Problems in nucleon structure study

... • Nucleon is an SU(3) color gauge system, atom is an U(1) em gauge system. To study the internal structure of atom and nucleon, the mass(energy)-momentum, spin, orbital angular momentum distribution among the constituents are fundamental problems. • Our experience on the atomic, molecular, nuclear i ...
Outline of section 5
Outline of section 5

L z
L z

... The vector model This is a useful semi-classical model of the quantum results. Imagine L precesses around the z-axis. Hence the magnitude of L and the z-component Lz are constant while the x and y components can take a range of values and average to zero, just like the quantum eigenfunctions. A giv ...
The Quantum Hall Effect: Novel Excitations and Broken Symmetries
The Quantum Hall Effect: Novel Excitations and Broken Symmetries

... In the so-called integer quantum Hall effect (IQHE) discovered by von Klitzing in 1980, the quantum number ν is a simple integer with a precision of about 10−10 and an absolute accuracy of about 10−8 (both being limited by our ability to do resistance metrology). In 1982, Tsui, Störmer and Gossard ...
1. QUARK MODEL
1. QUARK MODEL

Physics Overview
Physics Overview

... This is the scale of the weak interaction, in modern language, the Higgs vacuum expectation value (~246 GeV). We expect to fine a Higgs boson and “New Physics” associated to the electroweak symmetry breaking. The answer to the question “what is the physics behind the electroweak symmetry breaking?” ...
Berry Phase effects on quantum transport
Berry Phase effects on quantum transport

example: on the Bloch sphere: this is a rotation around the equator
example: on the Bloch sphere: this is a rotation around the equator

Slides
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... total gluon angular momentum J’ into gauge invariant spin and orbital part. ...
QCD Factorization for Semi-Inclusive DIS
QCD Factorization for Semi-Inclusive DIS

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Introduction to magnetism

Monte Carlo Simulations of Quantum Spin Models - cond
Monte Carlo Simulations of Quantum Spin Models - cond

States and Operators in the Spacetime Algebra
States and Operators in the Spacetime Algebra

... In Section 3 the Dirac algebra is studied using the full, relativistic STA. The STA form of the Dirac equation is derived and a table of Dirac spinor bilinear covariants in STA form is presented. In Section 4 a similar approach is presented for the Weyl representation, and it is shown how the 2-spin ...
Theoretical Physics T2 Quantum Mechanics
Theoretical Physics T2 Quantum Mechanics

Observation of a Discrete Time Crystal
Observation of a Discrete Time Crystal

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Spin (physics)

In quantum mechanics and particle physics, spin is an intrinsic form of angular momentum carried by elementary particles, composite particles (hadrons), and atomic nuclei.Spin is one of two types of angular momentum in quantum mechanics, the other being orbital angular momentum. The orbital angular momentum operator is the quantum-mechanical counterpart to the classical notion of angular momentum: it arises when a particle executes a rotating or twisting trajectory (such as when an electron orbits a nucleus). The existence of spin angular momentum is inferred from experiments, such as the Stern–Gerlach experiment, in which particles are observed to possess angular momentum that cannot be accounted for by orbital angular momentum alone.In some ways, spin is like a vector quantity; it has a definite magnitude, and it has a ""direction"" (but quantization makes this ""direction"" different from the direction of an ordinary vector). All elementary particles of a given kind have the same magnitude of spin angular momentum, which is indicated by assigning the particle a spin quantum number.The SI unit of spin is the joule-second, just as with classical angular momentum. In practice, however, it is written as a multiple of the reduced Planck constant ħ, usually in natural units, where the ħ is omitted, resulting in a unitless number. Spin quantum numbers are unitless numbers by definition.When combined with the spin-statistics theorem, the spin of electrons results in the Pauli exclusion principle, which in turn underlies the periodic table of chemical elements.Wolfgang Pauli was the first to propose the concept of spin, but he did not name it. In 1925, Ralph Kronig, George Uhlenbeck and Samuel Goudsmit at Leiden University suggested a physical interpretation of particles spinning around their own axis. The mathematical theory was worked out in depth by Pauli in 1927. When Paul Dirac derived his relativistic quantum mechanics in 1928, electron spin was an essential part of it.
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