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Theoretical Errors in Contemporary Physics
Theoretical Errors in Contemporary Physics

From optimal state estimation to efficient quantum algorithms
From optimal state estimation to efficient quantum algorithms

Topic 13: Quantum and nuclear physics
Topic 13: Quantum and nuclear physics

... Back in the very early 1900s physicists thought that within a few years everything having to do with physics would be discovered and the “book of physics” would be complete. This “book of physics” has come to be known as classical physics and consists of particles and mechanics on the one hand, an ...
States of an Ensemble of Two-Level Atoms with Reduced Quantum
States of an Ensemble of Two-Level Atoms with Reduced Quantum

... e < 1, although we are primarily interested in metrological gain, m < 1. Spin noise has been modified by atomic collisions [19– 21] and by absorption of squeezed light [15] . In dilute atomic systems, quantum nondemolition (QND) measurements with light [10–13,17,18,22] have reduced the projection ...
DCMPMS - Department of Condensed Matter Physics and Materials
DCMPMS - Department of Condensed Matter Physics and Materials

Basic elements of quantum information technology
Basic elements of quantum information technology

Partial Observation of Quantum Turing Machine and Weaker Well
Partial Observation of Quantum Turing Machine and Weaker Well

q - at www.arxiv.org.
q - at www.arxiv.org.

Halperin.pdf
Halperin.pdf

PDF hosted at the Radboud Repository of the Radboud University
PDF hosted at the Radboud Repository of the Radboud University

... particle wave-functions o f electrons for different occupation numbers N . The wave functions o f the lowest two states (N = 1 and N = 2) are clearly S-like and their similarity suggests weak correlations in the N = 2 case. A slight elongation of the overall shape o f the N = 1, 2 states is discerni ...
Vinen1 - Indico
Vinen1 - Indico

Many-Body Localization
Many-Body Localization

the original file
the original file

... What the generalized uncertainty relation implies is if two operators do not have a similar basis, then both observables cannot be known with zero uncertainty. Since the position and momentum operators are incompatible (do not commute), there exists an uncertainty between the two. For example, the m ...
Quantum walk based search algorithms
Quantum walk based search algorithms

001 Introduction to Quantum Mechanics, Probability Amplitudes and
001 Introduction to Quantum Mechanics, Probability Amplitudes and

... out of attempts to understand things that are so small that they are always seriously not isolated. So an electron carries a charge. Consequently, it is always in contact with – it’s always interacting with the electromagnetic field. But the electromagnetic field is, it turns out, always quivering. ...
Lecture 2
Lecture 2

Polarizability and Collective Excitations in Semiconductor Quantum
Polarizability and Collective Excitations in Semiconductor Quantum

Section 7.5 Quantum Mechanics and the Atom
Section 7.5 Quantum Mechanics and the Atom

... world (apples and cars and trees and us) are called Newton’s Laws or Classical Physics – If something is travelling in a straight line – it will keep travelling that way unless a force acts on it – What goes up must come down – Things like this ...
What classicality? Decoherence and Bohr`s classical concepts
What classicality? Decoherence and Bohr`s classical concepts

e - Physlab
e - Physlab

Chern-Simons theory and Weyl quantization
Chern-Simons theory and Weyl quantization

... freely in the phase space R2. According to W. Heisenberg we pass from classical to quantum mechanics by replacing • phase space 7! Hilbert space • functions on the phase space 7! linear operators on the Hilbert space Hamilton’s equation turns into Schroedinger’s equation. ...
Statistics lecture (Powerpoint)
Statistics lecture (Powerpoint)

Locally critical quantum phase transitions in strongly
Locally critical quantum phase transitions in strongly

Gestalt Principles re-investigated within Heisenberg uncertainty
Gestalt Principles re-investigated within Heisenberg uncertainty

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EPR paradox

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