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Statistical Mechanics That Takes into Account Angular
Statistical Mechanics That Takes into Account Angular

... determining equations of this hypersurface are the equalities that fix the values of controllable motion integrals. A controllable motion integral is a phase function, the value of which does not vary with the motion of the system and can be measured. An isolated system universally has the Hamiltoni ...
5.3 Atomic Emission Spectra and the Quantum Mechanical Model
5.3 Atomic Emission Spectra and the Quantum Mechanical Model

5.3 Atomic Emission Spectra and the Quantum Mechanical Model
5.3 Atomic Emission Spectra and the Quantum Mechanical Model

... Quantum Mechanics How does quantum mechanics differ from classical mechanics? ...
Bose-Glass Phases of Ultracold Atoms due to Cavity Backaction Hessam Habibian,
Bose-Glass Phases of Ultracold Atoms due to Cavity Backaction Hessam Habibian,

... Bragg diffraction is a manifestation of the wave properties of light and provides a criterion for the existence of long-range order in the scattering medium [1]. Bragg diffraction of light by atoms in optical lattices was measured for various geometries and settings, from gratings of laser-cooled at ...
Continuous configuration time-dependent self
Continuous configuration time-dependent self

Two types of proton-electron atoms in a vacuum and an
Two types of proton-electron atoms in a vacuum and an

spin-dependent selection rules for dipole transitions
spin-dependent selection rules for dipole transitions

sachdev.physics.harvard.edu Lecture notes arXiv:1010.0682 arXiv
sachdev.physics.harvard.edu Lecture notes arXiv:1010.0682 arXiv

Chapter 4: Crystal Lattice Dynamics
Chapter 4: Crystal Lattice Dynamics

Microsoft Word - ANL_form6
Microsoft Word - ANL_form6

... triangular and Kagomé lattices, tri chain and ladder with two-, three-, four-, and six-site exchanges and to obtain the common thermal features in entanglement and magnetic properties in frustrated systems. It is expected by using Gibbs-Bogoliubov approach one can get that behavior of magnetization ...
Trionic optical potential for electrons in semiconductors ARTICLES *
Trionic optical potential for electrons in semiconductors ARTICLES *

... semiconductor confined systems are dominated at low temperature by bound electron–hole pairs known as excitons1 . In samples with a small excess of electrons, an exciton can capture another electron to form a charged exciton, or trion, which is the bound state of two electrons and a hole2,3 . In goo ...
Electromagnetic radiation and resonance
Electromagnetic radiation and resonance

On the wave function of relativistic electron moving in a uniform
On the wave function of relativistic electron moving in a uniform

Book of Abstracts
Book of Abstracts

... A Bose-Fermi mixture of Cs-133 and Li-6 atoms is an ideal system for the investigation of the heteronuclear Efimov scenario, since its large mass imbalance results in a drastically reduced scaling factor between consecutive three-body states. Additionally, the existence of two independent interactio ...
PDF ∗ , 88K - UCLA Chemistry and Biochemistry
PDF ∗ , 88K - UCLA Chemistry and Biochemistry

... Figure 1 the considered systems. The molecular wire is considerably longer than shown in the figure, while the cross-linker is of constant length, which we chose for demonstration purposes to contain 11 carbon atoms. To discuss the system quantitatively, yet in simple terms, we model the relevant el ...
Collision Induced Fragmentation of Molecules and Molecular Clusters Michael Gatchell
Collision Induced Fragmentation of Molecules and Molecular Clusters Michael Gatchell

... Evolution of these stable molecules is driven by the input of energy, exciting the molecules and overcoming reaction barriers. This can be studied in a number of different ways – through photoabsorbtion [20–25] or collisions with electrons [26], ions [27–34], or atoms [35, 36]. The stable structures ...
Quantum Spin Hall Effect in Silicene and Two
Quantum Spin Hall Effect in Silicene and Two

Symmetric matrices - Harvard Math Department
Symmetric matrices - Harvard Math Department

Hydrogen-like atoms and ions - solutions to the
Hydrogen-like atoms and ions - solutions to the

Recurrence spectroscopy of atoms in electric fields: Scattering in the...
Recurrence spectroscopy of atoms in electric fields: Scattering in the...

... have become good testing grounds for the connection between quantum and semiclassical mechanics. They are amenable to both theoretical calculations and experimental measurement @1–5#. Closed-orbit theory is a semiclassical theory which predicts the positions and amplitudes of peaks in the Fourier tr ...
pages 851-900 - Light and Matter
pages 851-900 - Light and Matter

... numbers of photons: four photons in figure i/3, for example. A wrong interpretation: photons interfering with each other One possible interpretation of wave-particle duality that occurred to physicists early in the game was that perhaps the interference effects came from photons interacting with eac ...
pdf - at www.arxiv.org.
pdf - at www.arxiv.org.

Integrated atom detector: Single atoms and photon statistics
Integrated atom detector: Single atoms and photon statistics

Evidence of Bose-Einstein Condensation in an Atomic
Evidence of Bose-Einstein Condensation in an Atomic

localization of light - University of Toronto Physics
localization of light - University of Toronto Physics

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Tight binding

In solid-state physics, the tight-binding model (or TB model) is an approach to the calculation of electronic band structure using an approximate set of wave functions based upon superposition of wave functions for isolated atoms located at each atomic site. The method is closely related to the LCAO method used in chemistry. Tight-binding models are applied to a wide variety of solids. The model gives good qualitative results in many cases and can be combined with other models that give better results where the tight-binding model fails. Though the tight-binding model is a one-electron model, the model also provides a basis for more advanced calculations like the calculation of surface states and application to various kinds of many-body problem and quasiparticle calculations.
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