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Derivation of viscous correction terms for the isothermal quantum
Derivation of viscous correction terms for the isothermal quantum

Properties of the Von Neumann entropy
Properties of the Von Neumann entropy

... message in the typical subspace of its Hilbert space, and throw away the orthogonal component. Consider a quantum message ρn = ρ⊗ρ⊗· · ·⊗ρ, P where ρ = x px|ϕxihϕx|. In the orthonormal basis that diagonalizes ρ, the message can be seen as a classical source in which each letter is chosen from ρ’s ei ...
Introduction to Quantum Information - cond
Introduction to Quantum Information - cond

Universal turning point behavior for Gaussian
Universal turning point behavior for Gaussian

... 具⌬␾2典共t兲 is assumed to be dominated by the t4 term, then the ␶ ⬀ 兩T2兩 / ␴ dependence in the autocorrelation estimate 共5兲 is recovered. Delocalization in the classical limit is again demonstrated to be slow relative to the orbital period, as a consequence of the large ratio 兩T2兩 / 兩T1兩. Equation 共10兲 ...
Quantum mechanics – an introduction
Quantum mechanics – an introduction

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An alternative quantization procedure for the Hydrogen atom
An alternative quantization procedure for the Hydrogen atom

Breakdown of the static approximation in itinerant - HAL
Breakdown of the static approximation in itinerant - HAL

Bohr Model, Quantum Mechanical Model
Bohr Model, Quantum Mechanical Model

Chapter 11 Observables and Measurements in Quantum Mechanics
Chapter 11 Observables and Measurements in Quantum Mechanics

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Quantum and Classical Correlations in Quantum Brownian Motion
Quantum and Classical Correlations in Quantum Brownian Motion

Symmetry and Integrability of Nonsinglet Sectors in MQM
Symmetry and Integrability of Nonsinglet Sectors in MQM

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Krishnendu-Sengupta

... Reproduction of the phase diagram with remarkable accuracy in d=3: much better than standard mean-field or strong coupling expansion (of the same order) in d=2 and 3. Allows for straightforward generalization for treatment of dynamics ...
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Miguel Lorente - International Society for the Advanced Study of

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Early Quantum Theory Powerpoint

... It is assumed that in low density gases, the spectrum is from individual atoms Hydrogen is the simplest atom, and shows a regular pattern to its spectral lines JJ Balmer – showed that four lines in the visible spectrum of hydrogen have wavelength that fit the formula ...
Unit 4 review sheet
Unit 4 review sheet

... 34. Draw orbital diagrams for each of the elements in problem 12. 35. Draw Lewis electron dot diagrams for the elements in problem 12. 36. Heisenberg stated that, at the same time, it was impossible to know what two things about the electron? 37. How many quantum numbers are there? 38. What letter d ...
Counting Quanta with Occam`s Razor
Counting Quanta with Occam`s Razor

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Honors Convocation Address.pdf

... that selects one of the potentialities to create reality. According to his strongly held realism, measurement should be passive and reveal a pre-existing reality. Einstein therefore concluded that the inability of quantum theory to predict the outcome of a measurement was because it was incomplete a ...
How the Quantum Universe Became Classical
How the Quantum Universe Became Classical

... theory every invented. It applies to and explains essentially all atomic phenomena and its predictions, some of which are remarkably precise, have been exceptionally well verified by experiment. Indeed, there is not one shred of experimental evidence to suggest that the basic structure of quantum th ...
Quantum communication: Approaching the quantum limit
Quantum communication: Approaching the quantum limit

... quantum limit of performance. Before describing their strategy in more detail, let us first consider why the problem of verifying the contents of a single box is so non-trivial. Suppose that a logical ‘1’ is represented by a light pulse with a non-zero amplitude, whereas a logical ‘0’ is transmitted ...
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... developed into a global brain capable of making assessments, judgements, and recommendations based on information gleaned from all available sources. The goal would be to help bring the greatest good to the greatest number, in the most efficient manner, to this and future generations.3 Entities seek ...
Berry phase correction to electron density of states in solids
Berry phase correction to electron density of states in solids

... fields has provided a powerful theoretical framework to account for various properties of metals, semiconductors and insulators [1]. In recent years, it has become increasingly clear that essential modification of the semiclassical dynamics is necessary for a proper understanding of a number of phen ...
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Title Building an electron dimer molecule with light Author Massimo

... semiconducting crystal nanostructure---a quantum dot. Their peculiar quantum state, which is known as an ‘electron molecule’ being very similar to that of a diatomic molecule, has been measured for the first time by a team involving scientists from CNRNANO (NEST and S3 centers in Pisa and Modena, re ...
Lecture 2 - Department of Applied Physics
Lecture 2 - Department of Applied Physics

... If you play bridge long enough you will eventually be dealt any grand-slam hand, not once but several times. A similar thing is true for mechanical systems governed by Newton's laws, as the French mathematician Henri Poincare (18541912) showed with his recurrence theorem in 1890: if the system has a ...
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1 Classical mechanics vs. quantum mechanics - Assets

Homework4 - Purdue Engineering
Homework4 - Purdue Engineering

... In class you saw how the simple particle in a box problem uses some of the elementary results of quantum mechanics to arrive at a simple expression for the eigenstates of a confined particle. The box where the particle was confined was rectangular in shape with infinite potential barriers. Now assum ...
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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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