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BCS
BCS

Terahertz-radiation-induced magnetic quantum ratchet effect in
Terahertz-radiation-induced magnetic quantum ratchet effect in

Quantum-Electrodynamics and the Magnetic Moment of the
Quantum-Electrodynamics and the Magnetic Moment of the

... self-energy of a free electron, which arises from the virtual emission and absorption of light quanta. The electromagnetic self-energy of a free electron can be ascribed to an electromagnetic mass, which must be added to the mechanical mass of the electron. Indeed, the only meaningful statements of ...
QUANTROPY 1. Introduction There is a famous analogy between
QUANTROPY 1. Introduction There is a famous analogy between

... where the potential energy V depends only on the system’s position, while the kinetic energy K also depends on its velocity. Often, though not always, the kinetic energy has a minimum at velocity zero. In classical mechanics this lets us minimize energy in a two-step way. First we minimize K by sett ...
What is quantum unique ergodicity?
What is quantum unique ergodicity?

Development of electrostatically controlled quantum Hall
Development of electrostatically controlled quantum Hall

... electron gas (2DEG) is quantized into Landau levels (LL), which are further split due to the presence of spin and electron-electron interactions[7]. Polarization of a 2DEG and, more importantly, of the top filled energy level, depends on the number of occupied energy levels ν = n/nφ (the filling fac ...
Deriving new operator identities by alternately using normally
Deriving new operator identities by alternately using normally

Towards Fully Quantum Mechanical 3D Device Simulations
Towards Fully Quantum Mechanical 3D Device Simulations

... in the well region than the classical Thomas-Fermi (drift-diffusion) solution which is a physically plausible result. This leads to a larger potential drop across the well region which in turn results in a higher current density J . The classical drift-diffusion solution gives J = 2.2 × 104 A/cm2 wh ...
lecture notes, page 2
lecture notes, page 2

The fractional quantum Hall effect in wide quantum wells
The fractional quantum Hall effect in wide quantum wells

... statistics its quasi-particle excitations are predicted to obey. Pairing of composite fermions into a p-wave superconductor is presently considered the most likely scenario for the appearance of this incompressible state. The 5/2-state is usually studied in heterostructures with a single heterointer ...
koutofn
koutofn

... • An extremely useful inequality in computer science (analysis of Boolean functions, hardness of approximation, learning theory, communication complexity, percolation, etc.) • Recently used by [LeeNaor04] to prove a lower bound on the distortion of embeddings into 1 spaces Amazingly, the same inequ ...
QUANTUM DOTS - Electrical and Computer Engineering
QUANTUM DOTS - Electrical and Computer Engineering

... TWO ELECTRONS, EACH FREE TO TUNNEL TO ANY SITE IN THE CELL, THESE ELECTRONS WILL TRY TO OCCUPY THE FURTHEST POSSIBLE SITE WITH RESPECT TO EACH OTHER DUE TO MUTUALELECTROSTATIC REPULSION. THEREFORE, TWO DISTINGUISHABLE CELL STATES EXIST. 2) SHOWS THE TWO POSSIBLE MINIMUM ENERGY STATES OF A QUANTUM-DO ...
class slides for Chapter 39
class slides for Chapter 39

Objective Test (2) on Quantum Numbers MM: 30 Time : 45 min
Objective Test (2) on Quantum Numbers MM: 30 Time : 45 min

Quantum Computation - University of Denver
Quantum Computation - University of Denver

ppt
ppt

... Perimeter Institute ...
PDF
PDF

... In order to optimize the signal, the laser Rabi frequency ⍀L is chosen to be such that ⍀L␶L = ␲, so that all the populations of state 兩1典 are excited to state 兩2典 at the end of the pulse. For the cycling transition (1-2) and a pulse focused to an area of 25 ␮m2, the power needed for achieving this R ...
A quantum mechanical model of adaptive mutation
A quantum mechanical model of adaptive mutation

... in non-growing cells to cause a transition mutation C “ T. Subsequent transcription and translation of the mutant form of the gene will result in expression of the mutant phenotype. The Lowdin two-step model for generation of a mutations is initiated by a quantum tunnelling process of an H-bonded pr ...
UNIT 7 ATOMIC AND NUCLEAR PHYSICS
UNIT 7 ATOMIC AND NUCLEAR PHYSICS

Physics in a Strong Magnetic Field
Physics in a Strong Magnetic Field

Thermal effects on sudden changes and freezing
Thermal effects on sudden changes and freezing

... ground stateP j0i, is computed by a simple relation: dN  N  2 N k1 kk  1. For example, in the case of N  2 excitations the Hamiltonian H s in Eq. (1) is decomposed in a state-basis of dimension 1  d2 , i.e., it is a 19 × 19 matrix; for six excitations, H s is represented by a 231 × 231 matri ...
Adiabatic=Quantum.Ah.. - Duke Computer Science
Adiabatic=Quantum.Ah.. - Duke Computer Science

Rank-one and Quantum XOR games
Rank-one and Quantum XOR games

Regular Structures
Regular Structures

... • Generalizing this to a set of k spin- 1/2 particles we find that there are now 2 k basis states (quantum mechanical vectors that span a Hilbert space) corresponding say to the 2 k possible bitstrings of length k. • For example, |25> = |11001> = | | is one such state for k=5. • The dimensional ...
Chapter 3 Wave Properties of Particles Overview
Chapter 3 Wave Properties of Particles Overview

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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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