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Slajd 1 - Faculty of Physics University of Warsaw
Slajd 1 - Faculty of Physics University of Warsaw

... S. Huelga, et al. Phys. Rev. Lett 79, 3865 (1997), B. M. Escher, R. L. de Matos Filho, L. Davidovich Nature Phys. 7, 406–411 (2011), D. Ulam-Orgikh and M. Kitagawa, Phys. Rev. A 64, 052106 (2001). ...
Chapter 7 Quantum Field Theory on Curved Spacetimes
Chapter 7 Quantum Field Theory on Curved Spacetimes

... On one hand, a particle is a local object detected by a local apparatus, such as a photoelectric detector or a high-energy-experiment bubble chamber. On the other hand, the n-particles states of quantum fiels theory, namely the eigenstates of the particle-number operator in Fock space, have a non-l ...


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Dave Bacon on Quantum Error Correction. Slides in PPT.
Dave Bacon on Quantum Error Correction. Slides in PPT.

... There are distinct PHYSICAL and DYNAMICAL reasons why robust classical computation is possible. not all physical systems are equally good for computation: there exist systems whose PHYSICS guarantees their ability to enact robust classical computation. What is the phase of matter corresponding to th ...
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... momentum of a photon may be comparable to the momentum of a particle.  The photon as a wave can ...
Does quantum field theory exist? Final Lecture
Does quantum field theory exist? Final Lecture

... around them. I suppose that is conceivable, but nature has not been that accommodating in the past. Rather, the history of physics has been otherwise; nature has caused us to rethink the fundamental principles we use to understand nature in order to explain the paradoxes that nature presents. I will ...
p 2 ! πλ=
p 2 ! πλ=

... Back to Quantum Mechanics Unified scheme of Mechanics based upon notions of Planck’s quantum theory (E = hν) and utilizing de Broglie’s ideas of the wave like nature of matter. It is a revision of the “laws of mechanics” design to extend the subject into the realm of atomic and nuclear ...
Holonomic quantum computation with neutral atoms
Holonomic quantum computation with neutral atoms

... [1] is a dynamical one: in order to manipulate the quantum state of systems encoding information, local interactions between low dimensional subsystems (qubits) are switched on and off in such a way to enact a sequence of quantum gates. On the other hand, ever since the discovery of the Berry’s phase ...
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Developing a new physics for atoms

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Problem set 2

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Chapter 1 Statistical Mechanics of Quantum Dots Chapter 2 Artificial

... dynamical properties of quantum dots. These closed systems which consist of a substantial but finite number of electrons usually demonstrate behavior that is called quantum chaos.' This behavior can be caused by disorder, the geometry of a quantum dot, or interactions between electrons. The phenomen ...
On the Quantum Aspects of Geophysics
On the Quantum Aspects of Geophysics

... is small, as well, due to the fact that the probability of observing this fast particle at x ≈ 0 is small. As x becomes larger the wavelength and the amplitude of the particle’s wave gets larger, as well, due to the fact that the velocity of the particle decreases with x. At x = L, the wave has its ...
Quantum Hilbert Hotel - APS Journals
Quantum Hilbert Hotel - APS Journals

... an analogous protocol on the orbital angular momentum (OAM) eigenstates of light, where we coherently multiply any linear superposition by a fixed integer (in our case, by three). In the Supplemental Material [3] we describe further details of the experiment and we show that the square well protocol ...
Atomic Physics
Atomic Physics

... Should have 3 quantum numbers. !Coulomb potential (electron-proton interaction) is spherically symmetric. x, y, z not as useful as r, !, # ! Modified H-atom should have 3 quantum numbers ...
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Lecture 4

... H 3kT T •  This is Curie’s Law and C is Curie’s constant ...
Simple Harmonic Oscillator
Simple Harmonic Oscillator

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QM_2_particles_ver2

Quantum Mechanics
Quantum Mechanics

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Classical and Quantum Gases
Classical and Quantum Gases

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• Quantum physics explains the energy levels of atoms with
• Quantum physics explains the energy levels of atoms with

... The electron oscillates around its classical orbit. Need an integer number of oscillations per orbit. That leads to discrete frequencies, i.e., discrete energy levels according to Planck. The lowest level is stable simply because there is no lower level available to the electron. ...
lecture 7
lecture 7

... • We want to obtain the energy of the hydrogen atom system. We will do this the same way as we got it for the particle-in-a-box: by performing the “energy operation” on the wavefunction which describes the H atom system. ...
PHYS3111, 3d year Quantum Mechanics General Info
PHYS3111, 3d year Quantum Mechanics General Info

... For the third tutorial I recommend problems 26,27,32. Problem 29 is in assignment, so it is excluded from the tutorial. I would like to comment on the 3 following topics (i) Operators (ii) Dirac notations (iii) Solution of time dependent Schrodinger Eq. These are 2nd year quantum mechanics topics, b ...
The Schrödinger equation
The Schrödinger equation

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