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Slide 1
Slide 1

... GHZ and Bell’s theorem In 1935, after failing for years to defeat the uncertainty principle, Einstein argued that quantum mechanics is incomplete. Note that [x, ˆp] ≠ 0, but [x2–x1, pˆ 2+pˆ 1] = [x2, pˆ 2] – [x1, pˆ1] = 0. That means we can measure the distance between two particles and their total ...
INTRODUCTION TO QUANTUM SUPERCONDUCTING CIRCUITS
INTRODUCTION TO QUANTUM SUPERCONDUCTING CIRCUITS

... + Kirchhoff equations for circuits are equivalent to Maxwell's equation Define flux and charge for one element Flux and charge are conjugate variables How do we understand it? 2 choices flux is position, charge is position Connections between elements Example of harmonic oscillator Always in the cor ...
APS March Meeting 2015
APS March Meeting 2015

Louis de Broglie, the Father of Wave Mechanics
Louis de Broglie, the Father of Wave Mechanics

Perturbation Theory for Quasidegenerate System in Quantum
Perturbation Theory for Quasidegenerate System in Quantum

Communicating quantum processes
Communicating quantum processes

... desirable to specify changes of basis, and measurements with respect to different bases, more abstractly; this is a challenge for a general theory of quantum data. Finally Bob measures x and y to obtain a two-bit classical value which is the same as n. The complete system is parameterized on the ent ...
PDF Version - Physics (APS)
PDF Version - Physics (APS)

... mass of the entire resonator directly improves the force sensitivity, by ensuring that even the smallest forces will impart relatively large mechanical displacements in the resonator. Last, the trampoline geometry guarantees that there is a fundamental vibration mode whose resonance frequency is wel ...
Field theory of the spinning electron: About the new non
Field theory of the spinning electron: About the new non

1 On the derivation of wave function reduction from Schrödinger`s
1 On the derivation of wave function reduction from Schrödinger`s

... He asserted that the “emergence of objects” from quantum grounds through self-organization should be taken for granted, rather than using formally basic elementary quantum mechanic for highly complex systems in a rather vague way. These questions are also significant for the assumptions of no-go the ...
An Introduction to the Mathematical Aspects of Quantum Mechanics:
An Introduction to the Mathematical Aspects of Quantum Mechanics:

Hwa-Tung Nieh
Hwa-Tung Nieh

... 1. d=2+1 and AdS4 geometry 2. For c3 = c4 = 0 mean field results 3. Gauge field A is U(1) and  is a scalar 4. The dual CFT (quiver SU(N) gauge theory) is known for some ƒ 5. By tuning ƒ we can reproduce different phase transitions ...
1. Wave Packet and Heisenberg Uncertainty Relations En
1. Wave Packet and Heisenberg Uncertainty Relations En

... What is a rough estimate of the lifetime τ of the low-lying excited states? A τ ∼ 10−15 s , B: τ ∼ 10−12 s , C: τ ∼ 10−3 s , D: τ ∼ 10−6 s , E: τ ∼ 10−9 s . Solution: E The dipole moment must be on the scale of the atom, d ∼ a0 . The lifetime is proportional to the inverse spontaneous transition rat ...
if on the Internet, Press  on your browser to
if on the Internet, Press on your browser to

... Quantum Theory just seems too weird to believe. Particles can be in more than one place at a time. And they don't exist until you measure them. Spookier still, they can even stay in touch when they are separated by great distances. Einstein thought this was all a bit much, believing it to be evidenc ...
Non-classical computing - Mathematical and Computer Sciences
Non-classical computing - Mathematical and Computer Sciences

Testing Heisenberg`s Uncertainty Principle with
Testing Heisenberg`s Uncertainty Principle with

Quantum Wires and Quantum Point Contacts
Quantum Wires and Quantum Point Contacts

... Such an equilibrium is achieved only at the distances larger than the electron mean free path. Thus, the dissipation takes place in the leads close to the contacts. What we have calculated is the total resistance of the device, which can be understood as an intrinsic contact resistance. Quantum wire ...
PPT - Fernando Brandao
PPT - Fernando Brandao

... G. The pair (P(V), G) is a Markov Network if, and only if, the probability P can be expressed as P(V) = eH(V)/Z where ...
Comment on "Spin-Gradient-Driven Light Amplification in a Quantum Plasma"
Comment on "Spin-Gradient-Driven Light Amplification in a Quantum Plasma"

... the other hand, when T ≫ TF and Maxwell-Boltzmann statistics apply, quantum spin effects are negligible, being a small perturbation [of O(µB B/T ) ≪ 1] to the standard Vlasov kinetics (as also stated in [2]). At high temperatures, Larmor moments µL = T /B dominate over spin moments (µL ≫ µB ). Also, ...
Exact Solutions for Non-Hermitian Dirac
Exact Solutions for Non-Hermitian Dirac

Ch.4-Electron Arrangement in Atoms
Ch.4-Electron Arrangement in Atoms

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Book of Abstracts

... prospects for carrying out such an observation will be discussed. ...
6.1 Nondegenerate Perturbation Theory
6.1 Nondegenerate Perturbation Theory

The Superposition Principle in Quantum Mechanics
The Superposition Principle in Quantum Mechanics

... being purely operational and applicable even if there is no underlying Hilbert space structure. Being about superposition of states, it is like no other superposition principle in either physics or mathematics. Examples of the latter are superposition of sound waves, of electromagnetic waves, of vec ...
Methods of Theoretical Physics I (Physics 811)
Methods of Theoretical Physics I (Physics 811)

Chapter 12: Symmetries in Physics: Isospin and the Eightfold Way
Chapter 12: Symmetries in Physics: Isospin and the Eightfold Way

... This (approximate) degeneracy led into the idea of the existence of an (approximate) symmetry obeyed by the underlying nuclear interactions, namely, that the proton and the neutron behave identically under the so-called strong interactions and that their difference is solely in their charge content. ...
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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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