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National Institute for Theoretical Physics
National Institute for Theoretical Physics

StandardModel
StandardModel

Equidistant spectra of anharmonic oscillators
Equidistant spectra of anharmonic oscillators

A PRELIMINARY DESIGN FOR A SMALL
A PRELIMINARY DESIGN FOR A SMALL

... shaped electrode in resonance with an oscillating electric field. As can be seen in figure 1, the particles gain energy on each cycle, resulting in a larger orbital radius. The advantage of a cyclotron is its compact size and the low voltages used. The motivation is to produce a low energy particle ...
Elements of Quantum Mechanics and the H Atom
Elements of Quantum Mechanics and the H Atom

Advanced Chemical Physics
Advanced Chemical Physics

... of particles. He proposed that with any moving body there is associated a wave and that the momentum of the particle and the wavelength are related by: p=h/. It can be shown that as a result of this relation one obtains also the Heisenberg uncertainty principle: p  x ≥h. ...
Computing with Atoms and Molecules
Computing with Atoms and Molecules

... quasi-molecule and their motions are best viewed in terms of so-called normal modes. For example, for a trap containing two ions, the normal modes in the horizontal direction are the center-of-mass mode where the ions oscillate back and forth in unison and the “stretch” mode where they oscillate in ...
Distribution of Atomic Ionization Potentials
Distribution of Atomic Ionization Potentials

DY 61.1–61.8 - DPG
DY 61.1–61.8 - DPG

... production tolerances. Therefore we have generalized the perturbation theory for microdisk cavities to treat such asymmetric deformations. This allows us to describe interesting non-Hermitian phenomena like copropagation of optical modes in the (counter-)clockwise direction inside the cavity. The de ...
Dynamics of Quantum Many Body Systems Far From Thermal
Dynamics of Quantum Many Body Systems Far From Thermal

... We start the discussion from a very general and qualitative definition of what thermal equilibrium is. We could say that a macroscopic system is said to be in thermal equilibrium when • its state (physical properties) is defined in terms of a unique set of intensive and extensive variables which do ...
UNIVERSAL QUANTUM COMPUTING: ANTICIPATORY …
UNIVERSAL QUANTUM COMPUTING: ANTICIPATORY …

... Components of the applied harmonic oscillator - classical, quantum, relativistic, transactional and incursive required to achieve coherent control of the cumulative resonance coupling hierarchy to produce harmonic nodes of destructive and constructive interference in the ...
The Quantum Error Correcting Criteria
The Quantum Error Correcting Criteria

Quantum motion of electrons in topologically distorted crystals
Quantum motion of electrons in topologically distorted crystals

Quantum-assisted biomolecular modelling
Quantum-assisted biomolecular modelling

... van der Waals interactions and hydrogen bonds. In molecular recognition, these interactions occur owing to shape and chemical complementarity of the reactants in a highly specific manner, in much the same way as a key fits a particular lock. An example is the interaction between the human immunodeficie ...
Quantum vacuum in de Sitter spacetime
Quantum vacuum in de Sitter spacetime

... In dS spacetime, the decay of the VEVs at large separations between the plates is power law (monotonical or oscillating), independently of the field mass This is quite remarkable and clearly in contrast with the corresponding features of the same problem in a Minkowski bulk. The interaction forces b ...
Magnetic Torque Anomaly in the Quantum Limit of Weyl Semimetals
Magnetic Torque Anomaly in the Quantum Limit of Weyl Semimetals

Preferred Basis in a Measurement Process
Preferred Basis in a Measurement Process

Recent progress in the theory of Anderson localization
Recent progress in the theory of Anderson localization

... 1D random-hopping model = random XY chain (via Jordan-Wigner tr.) real-space RG: integrating out a bonding (singlet) state on the strongest bond random-singlet phase ...
Discussion and Applications of Single and Entangled Photon Sources
Discussion and Applications of Single and Entangled Photon Sources

High Performance Quantum Computing
High Performance Quantum Computing

... Solves NP-complete spin glass problem with up to 512 variables H = ∑ J ij si s j + ∑ hi si + const. ij ...
Speculations on the Union of Science and Religion
Speculations on the Union of Science and Religion

a simple explanation of search technique in quantum framework
a simple explanation of search technique in quantum framework

Introduction to the Fractional Quantum Hall Effect
Introduction to the Fractional Quantum Hall Effect

CHAPTER 2: PARTICLE IN A CENTRAL POTENTIAL. THE
CHAPTER 2: PARTICLE IN A CENTRAL POTENTIAL. THE

... B. MOTION OF THE CENTER OF MASS AND RELATIVE MOTION FOR A SYSTEM OF TWO INTERACTING PARTICLES ...
Review. Geometry and physics
Review. Geometry and physics

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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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