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Einstein`s Unknown Insight and the Problem of Quantizing Chaos
Einstein`s Unknown Insight and the Problem of Quantizing Chaos

... Inspection of the orbit reveals that the momentum vector has exactly two possible values at each point in the allowed region. They correspond to the opposite values of the radial momentum that occur when the orbit passes through the point heading outward or inward. A different initial condition for ...
Superconductivity Dome around a Quantum Critical Point
Superconductivity Dome around a Quantum Critical Point

Path Integrals in Quantum Mechanics
Path Integrals in Quantum Mechanics

Read PDF - Physics (APS) - American Physical Society
Read PDF - Physics (APS) - American Physical Society

... energy is obtained by minimizing l0 þ , for integral l0 . This will supply appropriate c~ . If  is not an integer c l0 ð; tÞ will be a moving lump, and time-translation symmetry will have been spontaneously broken. If  is half an odd integer, then its T~ symmetry is spontaneously broken too. Thi ...
The Nature of the Atom The Nature of the Atom
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... yields a quantity which depends on the quantum numbers n, `, m . • Lets focus on the simplest case: n = 1, ` = 0, m = 0, the so-called ground state. |Ψ|2 represents the probability to find the electron at a given position. The curve peaks at the Bohr radius, r = a0 . • In contrast to Bohr’s theory, ...
1 Complex Numbers in Quantum Mechanics
1 Complex Numbers in Quantum Mechanics

... well-defined momentum enters a crystal and then leaves again, there can be maxima and minima observed between electron waves arriving at a given point via different paths. Amplitudes may add constructively or destructively. We have said already that to even describe waves for material particles, we ne ...
Indistinguishable Particles in Quantum Mechanics: An Introduction
Indistinguishable Particles in Quantum Mechanics: An Introduction

... not present any model for this extra degree of freedom of the electrons. A few months later, Goudsmit and Uhlenbeck introduced the idea of an intrinsic angular momentum of 12 h̄ for the electron, finding not only a definite explanation for the anomalous Zeeman effect, but also establishing since the ...
A (very) brief tour of quantum mechanics, computation, and category
A (very) brief tour of quantum mechanics, computation, and category

Handout
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... which is equivalent to kω − ρk = 2. Theorem 4. Let A be a ∗-algebra. Then the following are equivalent. 1. A is nonabelian. 2. A has non-uniquely decomposable mixtures. 3. There are states ω, ρ of A such that 0 < p(ω/ρ) < 1. Sketch of proof. The proof of (1) ⇒ (2) is in the CBH paper. The proof of ( ...
CHAPTER 11: Through the Looking Glass
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... physics described Nature as “schizophrenic.” Newtonian mechanics dealt with particles. Maxwellian electromagnetics dealt with waves. But particles and waves are mutually exclusive. Whereas particles are localized in space, waves are distributed throughout space. Two particles cannot occupy the same ...
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Excitation of high angular momentum Rydberg states

Buletin Stiintific - UPB - Seria A - numar 3 - 2009
Buletin Stiintific - UPB - Seria A - numar 3 - 2009

... Based on the measurement of the propagation losses, optical insertion and return losses of optical fibers using nondestructive methods several experimental results are presented and analysed from metrology point of view in this paper. Using the Optical Transmission Method the attenuation of the opti ...
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Quantum Numbers
Quantum Numbers

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... deserves to be more widely known [26]. It is non-local despite the fact that the additional variables are points in space, i.e. highly localised. But the dynamics of these point-particles is non-local: be acting here one can instantaneously influence the trajectories of point-particles there, at a d ...
quantum brownian motion and the third law of thermodynamics
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... guarantees that states of thermal equilibrium exist which can be characterized by a temperature T . The first law provides a balance among the various contributions that make up the internal energy of a system while the second law introduces the concept of thermodynamic entropy S, which notably is e ...
Issues in Inflationary and Cyclic Cosmology
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... “the (true) quantum perspective” Inflation is dominantly a quantum process… in which (classical) inflation amplifies rare quantum fluctuations… resulting in a peculiar kind of disorder ...
The qubits and the equations of physics
The qubits and the equations of physics

... Where, the carrier position becomes correlated with qubit state. The probabilities are ...
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... The problem reduces to finding the period of the function f (x) = a x mod m, and the aforementioned period-finding quantum algorithm in the black-box model can be used to solve it in polynomial-time A circuit computing the function f is substituted into the black-box ... ...
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Computational Quantum Chemistry

... Often much more accurate and reliable. Computations can be vastly more timeconsuming. ...
Next Frontier in Physics—Space as a Complex Tension Field
Next Frontier in Physics—Space as a Complex Tension Field

An Introduction to the Standard Model of Particle Physics
An Introduction to the Standard Model of Particle Physics

... A full appreciation of the success and significance of the Standard Model requires an intima knowledge of particle physics that goes far beyond what is usually taught in undergraduate course and cannot be conveyed in a short introduction. However, we attempt to give an overview of th intellectual ac ...
Reflection Symmetry and Energy-Level Ordering in Frustrated Spin
Reflection Symmetry and Energy-Level Ordering in Frustrated Spin

... The quantum fluctuations destroy Néel state and the ground state (GS) of quantum system has more complicated structure. However, for bipartite spin systems, the quantum GS inherits some properties of its classical counterpart. Lieb & Mattis [J. Math. Phys. 3, 749 (1962)] proved that The quantum GS o ...
Quantum Computing Lecture 1 What is Quantum Computing?
Quantum Computing Lecture 1 What is Quantum Computing?

... Fact: An operator is diagonalisable if, and only if, it is normal. Unitary operators are normal and therefore diagonalisable. A is said to be Hermitian if A = A† Unitary operators are norm-preserving and invertible. A normal operator is Hermitian if, and only if, it has real ...
Six easy roads to the Planck scale
Six easy roads to the Planck scale

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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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