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Classical Ideal Gas
Classical Ideal Gas

... The purpose of this note is to remind one how to calculate the entropy S and chemical potential µ of a classical ideal gas. First consider a monatomic ideal gas consisting of N identical atoms of mass m each having ν = 3 translational degrees of freedom and obeying the ideal gas ...
Probing the Orbital Energy of an Electron in an Atom
Probing the Orbital Energy of an Electron in an Atom

11-2 Vector Cross Product
11-2 Vector Cross Product

... 11-3 Angular Momentum of a Particle Conceptual Example 11-7: A particle’s angular momentum. What is the angular momentum of a particle of mass m moving with speed v in a circle of radius r in a counterclockwise direction? ...
Lecture 4
Lecture 4

... Alice and Bob receive particles prepared by Charlie  This means:  There is shared classical information, which determines the value for all measurements performed by Alice and Bob  Remark: given a realistic theory with hidden parameters such a list exists For the rest of the protocol/game Alice a ...
Symmetry and Supersymmetry - UCLA Department of Mathematics
Symmetry and Supersymmetry - UCLA Department of Mathematics

Quantum Transport and its Classical Limit
Quantum Transport and its Classical Limit

... • |Smj;nk|2 describes what fraction of the flux of electrons entering in lead k, channel n, leaves sample through lead j, channel m. • Probability that an electron entering in lead k, channel n, leaves sample through lead j, channel m is |Smj;nk|2 vnk/vmj. ...
Entropic Dynamics: A hybrid-contextual theory of Quantum Mechanics
Entropic Dynamics: A hybrid-contextual theory of Quantum Mechanics

Lecture 3: Quantum simulation algorithms
Lecture 3: Quantum simulation algorithms

Quantum Field Theory - damtp
Quantum Field Theory - damtp

Potential Step: Griffiths Problem 2.33 Prelude: Note that the time
Potential Step: Griffiths Problem 2.33 Prelude: Note that the time

... Prelude: Note that the time-independent Schrödinger equation in one dimension can be written as d2 ψ 2m = − 2 ( E − V (x) ) ψ(x) . ...
Quantum phase transitions in Kitaev spin models
Quantum phase transitions in Kitaev spin models

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On model theory, non-commutative geometry and physics

SAND Quantum Theory of What
SAND Quantum Theory of What

Lecture 5: Harmonic oscillator, Morse Oscillator, 1D Rigid Rotor
Lecture 5: Harmonic oscillator, Morse Oscillator, 1D Rigid Rotor

Electrons in Atoms
Electrons in Atoms

Chapter 2 (Lecture 2-3) Old Quantum Theory The Postulates of Bohr
Chapter 2 (Lecture 2-3) Old Quantum Theory The Postulates of Bohr

... Let us consider a particle of mass m in a box in the shape of a rectangular parallelepiped with edges a, b, and c, the particle being under the influence of no forces except during collision with the walls of the box, from which it rebounds elastically. The linear momenta will then be constants of t ...
Spin Angular Momentum and the Dirac Equation
Spin Angular Momentum and the Dirac Equation

Entanglement and Bell theorem
Entanglement and Bell theorem

... • A source must emit pairs of discrete-state systems, which can be detected with high efficiency. • QM must predict strong correlations of the relevant observables of each pair, and the pairs must have high QM purity. • Analyzers must have extremely high fidelity to allow transmittance of desired st ...
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A I AI =

Filling of Electronic States - usual filling sequence: 1s 2s
Filling of Electronic States - usual filling sequence: 1s 2s

Some Aspects of Islamic Cosmology and the current state of
Some Aspects of Islamic Cosmology and the current state of

... (physical reality) is simply a construction of the mind. Given that all our knowledge is in fact a creation of the mind (imagination) it has been difficult to refute this - to get from our ideas of things to the real thing in itself . Realism: Atomism is an example of near realism. Mathematical real ...
Quantum Mechanics - s3.amazonaws.com
Quantum Mechanics - s3.amazonaws.com

Galilei covariance and Einstein`s equivalence principle in quantum
Galilei covariance and Einstein`s equivalence principle in quantum

“Location” of Electrons in the Quantum Mechanical Model
“Location” of Electrons in the Quantum Mechanical Model

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Symmetry in quantum mechanics

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