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Compactness and Symmetry in Quantum Logic 1 Introduction
Compactness and Symmetry in Quantum Logic 1 Introduction

Poincaré group
Poincaré group

An Explanatory Model for Life Forward Movement in Wholebody
An Explanatory Model for Life Forward Movement in Wholebody

... inner directed movements, as a right match for our situation and organism, supported by our awareness of inner and outer space. For example, when I take the time to notice the whole context of the foot inside its physical space, with its connections to the whole environment, the foot begins to exper ...
Entanglement Criteria for Continuous
Entanglement Criteria for Continuous

Quantum mechanical computers | SpringerLink
Quantum mechanical computers | SpringerLink

Evolving Quantum circuits - Portland State University
Evolving Quantum circuits - Portland State University

... [6,7,18,42,45]. This result is different from binary reversible logic, where the minimum universal gate is 3*3 [19,44] (all quantum gates are reversible and reversible gates have the same number of inputs and outputs and are one-to-one mappings, k*k gate has k inputs and k outputs). An interesting q ...
Clustering of Particles in Turbulent Flows
Clustering of Particles in Turbulent Flows

... Particles move in a less dense fluid with velocity field Particles do not affect the velocity field, or interact (until they make contact). The equation of motion is assumed to be ...
Lamb shift in radical-ion pairs produces a singlet
Lamb shift in radical-ion pairs produces a singlet

Some Notes on Field Theory
Some Notes on Field Theory

Exponential algorithmic speedup by quantum walk Andrew M. Childs, Richard Cleve, Enrico Deotto,
Exponential algorithmic speedup by quantum walk Andrew M. Childs, Richard Cleve, Enrico Deotto,

... a sequence of unitary operators that are either the oracle or act on a few qubits at a time. We address the general implementation issue in Section III B. In order to implement the quantum walk on a general graph, we must also be given a consistent coloring of the edges of the graph. In other words, ...
Nonclassical States of Cold Atomic Ensembles and of Light Fields
Nonclassical States of Cold Atomic Ensembles and of Light Fields

... atom, it can be expedient to instead use long-lived collective spin excitations of an atomic ensemble. The ensemble can then be viewed as a “macro-atom" whose excitations are quantized spin waves (magnons), such that transitions between its energy levels (magnon number states) correspond to highly d ...
Many-Body Physics I (Quantum Statistics)
Many-Body Physics I (Quantum Statistics)

... singularities, imagine that they are not allowed to be at the same point due to a hard-core repulsion. Then the configuration space is R2d with a d-dimensional “plane” ~x1 = ~x2 removed (and modded out by Z2 ). If you project this space along the “plane,” it reduces to Rd with the origin removed, Rd ...
QUANTUM SPIN LIQUIDS: QUEST FOR THE ODD PARTICLE
QUANTUM SPIN LIQUIDS: QUEST FOR THE ODD PARTICLE

... well-understood and perhaps more interesting class is that of Gapless Spin Liquids. Some of these spin liquids are characterized by a gap to spinful excitations but have gapless “dimer resonances” which survive down to the lowest energy. Such gapless dimer fluctuations turn out to be simply describa ...
Asymptotic Safety in Quantum Gravity and Diffeomorphic Non
Asymptotic Safety in Quantum Gravity and Diffeomorphic Non

Locating the quantum critical point of the Bose
Locating the quantum critical point of the Bose

20040929114512301
20040929114512301

PDF only - at www.arxiv.org.
PDF only - at www.arxiv.org.

... spin α WM despite the intermediate β and γ VMs. Weak values, as emerging upon summation and proper normalization, thus seem to be unaffected by uncertainty relations, in contrast to the individual WM outcomes which seem almost random. Even more striking is the fact that all WMs equally agree with t ...
Quantum Antiferromagnetism and high TC Superconductivity
Quantum Antiferromagnetism and high TC Superconductivity

1AMQ, Part II Quantum Mechanics
1AMQ, Part II Quantum Mechanics

... The three spatial dimensions (r,,) lead to 3 quantum numbers, which relate to • How far the orbital is from the nucleus (n) • How fast the orbit is (ie. angular momentum) (l) • Then angle of the orbit in space (ml). The quantum numbers and their allowed ...
Density Functional Theory
Density Functional Theory

Wave or Particle
Wave or Particle

Probability, Expectation Value and Uncertainty
Probability, Expectation Value and Uncertainty

Holographic Metals and the Fractionalized Fermi
Holographic Metals and the Fractionalized Fermi

CAUSALITY AND DISPERSION RELATIONS
CAUSALITY AND DISPERSION RELATIONS

Many Body Quantum Mechanics
Many Body Quantum Mechanics

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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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