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The Quantum Puzzle: Critique of Quantum Theory and
The Quantum Puzzle: Critique of Quantum Theory and

Shor`s Algorithm and the Quantum Fourier Transform
Shor`s Algorithm and the Quantum Fourier Transform

SELECTED TOPICS IN QUANTUM MECHANICS Pietro Menotti
SELECTED TOPICS IN QUANTUM MECHANICS Pietro Menotti

Von Neumann algebra automorphisms and time
Von Neumann algebra automorphisms and time

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Read PDF - Physics (APS)

Quantum computation and cryptography: an overview
Quantum computation and cryptography: an overview

... up to the limit of being distinguishable by him. In this ‘‘amplification’’ or ‘‘measurement’’ process, the quantum superposition (2) is ‘‘destroyed’’ and only one of the alternatives (e.g., j0i or j1i) survives the experience. This is the (standard but not free of controversy) so-called wave-functio ...
“Mind the gap” Solving optimization problems with a
“Mind the gap” Solving optimization problems with a

Sheaf Logic, Quantum Set Theory and The Interpretation of
Sheaf Logic, Quantum Set Theory and The Interpretation of

Statistical Mechanics: An overview
Statistical Mechanics: An overview

Lower Bounds on Matrix Rigidity via a Quantum
Lower Bounds on Matrix Rigidity via a Quantum

Nanowires for Quantum Optics - Leo Kouwenhoven
Nanowires for Quantum Optics - Leo Kouwenhoven

Laszlo and McTaggart
Laszlo and McTaggart

... when he proposed that science was a matter of res extensa, or extended stuff. ‘Mind’ stuff, as nonextended, non-localised, was not the subject of scientific enquiry. However much we have moved on since Galileo and Descartes, physics sticks to the primary qualities of extended stuff, and its very suc ...
THE DEFECT EFFECT ON THE ELECTRONIC CONDUCTANCE IN H. S. Ashour
THE DEFECT EFFECT ON THE ELECTRONIC CONDUCTANCE IN H. S. Ashour

... the position of the central element in the BTQW, and keeping the other elements and the spacing between the Dirac delta function potentials constant. First, we consider the position defect does not exceed ±5% of the Dirac delta function potential spacing constant. That is, when the central Dirac del ...
Identity Rule for Classical and Quantum Theories
Identity Rule for Classical and Quantum Theories

... (Pavičić & Megill, 1998b) have shown that join and negation in an orthomodular lattice can be obtained in the same for the classical and all five quantum implications. Starting from this result, they formulated a quantum implication algebra with a single primitive—and in this sense unique—implicat ...
Microcanonical distributions for quantum systems
Microcanonical distributions for quantum systems

Quantum Physics 2005 Notes-8 Three-dimensional Schrodinger Equation Notes 8
Quantum Physics 2005 Notes-8 Three-dimensional Schrodinger Equation Notes 8

... In chemistry, we designate the l=0 case as s, l=1 as p, l=2 as d, and l=3 as f. Note the ml does not affect the energy of a state because it does not appear in the radial equation. ...
A macroscopic violation of no-signaling in time inequalities? How to
A macroscopic violation of no-signaling in time inequalities? How to

Quantum Criticality: competing ground states in low
Quantum Criticality: competing ground states in low

... Quantum mechanics was originally developed by Schrödinger and Heisenberg as a theory of non-relativistic charged particles interacting via the Coulomb force, and successfully applied to a simple two-particle system like the hydrogen atom. However, among its most important applications has been the ...
5. Elements of quantum electromagnetism 5.1. Classical Maxwell
5. Elements of quantum electromagnetism 5.1. Classical Maxwell

Quantum telescopes
Quantum telescopes

... surfaces are needed to see fainter targets, much in the same way as the eye’s pupil enlarges at night in order to sense fainter objects. The second reason is somewhat less intuitive: larger telescopes allow us to see smaller details on astronomical targets. The fundamental reason for this goes beyon ...
Slides
Slides

indistinguishability - University of Oxford
indistinguishability - University of Oxford

... But whilst (2) gave the correct behaviour for Es in the high-frequency limit (Wien’s law), it departed sharply from the Planck distribution at low frequencies. Eq.(1) was empirically correct, not (2). The implication was that if light was made of particles labelled by frequency, they were particles ...
2 - arXiv
2 - arXiv

... standard approach of [2]. In [6] the so-called Schrieffer-Wolff formalism is generalized to Lindbladian dynamics; its basic form requires inversion of the nominal dynamics operator, which is not too practical and which we circumvent here for the derivation of the reduced slow master equation (15). T ...
Almost all pure quantum states are almost maximally entangled
Almost all pure quantum states are almost maximally entangled

An Introduction to the Mathematical Aspects of Quantum Mechanics:
An Introduction to the Mathematical Aspects of Quantum Mechanics:

... In classical physics the mathematical description of a phenomenon is somewhat clear. From the early days of modern science, the movement of a macroscopic body could be completely characterized by the specification of its position at a given instant of time. This process was easily achieved with the ...
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Copenhagen interpretation

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