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Driven Bose-Hubbard model with a parametrically modulated
Driven Bose-Hubbard model with a parametrically modulated

Normal typicality and von Neumann`s quantum ergodic theorem
Normal typicality and von Neumann`s quantum ergodic theorem

On the conundrum of deriving exact solutions from approximate
On the conundrum of deriving exact solutions from approximate

... beyond second-order vanish [54]. Since fmn(t) is linear in these variables, the same is true for the cumulants in Eq. (37) and, consequently, only the terms with ‘ = 1, 2 contribute to this expansion. Evaluating the expansion coefficients explicitly, one finds that they are identical to those of the se ...
Analysis of the projected Coupled Cluster Method in Electronic
Analysis of the projected Coupled Cluster Method in Electronic

Density Functional Theory for Systems with Electronic Edges
Density Functional Theory for Systems with Electronic Edges

Document
Document

Angular Momentum and Central Forces
Angular Momentum and Central Forces

... A new operator L2 is introduced because, this operator commutes with each individual components of L, however the components of L does not commute with each other. L2 is given by, L =L +L +L When a measurement is made, we can find the total angular momentum and only one other component at a time. Fo ...
chapter 9 - KFUPM Faculty List
chapter 9 - KFUPM Faculty List

Introduction to quantum mechanics, Part II
Introduction to quantum mechanics, Part II

Full Text - University of Arizona
Full Text - University of Arizona

... The interference pattern of a set of intersecting laser beams can create a stable periodic potential for neutral atoms through the AC Stark shift (light shift), which can trap, and thereby organize atoms in an ordered, crystal-like structure. Historically, interest in these "optical lattices" grew o ...
Dumitrache_Carabineanu 125
Dumitrache_Carabineanu 125

Geometric entanglement in topologically ordered states
Geometric entanglement in topologically ordered states

Probability Current and Current Operators in Quantum Mechanics 1
Probability Current and Current Operators in Quantum Mechanics 1

Statistical Physics
Statistical Physics

Energy cascade and the four-fifths law in superfluid turbulence
Energy cascade and the four-fifths law in superfluid turbulence

Low-energy fixed points of random Heisenberg models Y.-C. Lin R. Me´lin
Low-energy fixed points of random Heisenberg models Y.-C. Lin R. Me´lin

Particle Creation in Inflationary Spacetime
Particle Creation in Inflationary Spacetime

... Quantum mechanics combined with relativity violates the preservation of the number of particles in a system[2]. At very small scales particle anti-particle pairs can pop into existence. At any point in space, even empty space, these particle pairs can appear and disappear. In quantum mechanics we ha ...
Scenario of strongly non-equilibrated Bose
Scenario of strongly non-equilibrated Bose

Realization of an Optomechanical Interface
Realization of an Optomechanical Interface

... increasing lattice laser power, and measure !m =2 ¼ 244 kHz at P ¼ 76 mW. We attribute this to reduced tensile stress due to thermal expansion of the membrane, which is locally heated by the lattice laser [25]. The mechanical quality factor Q ¼ !m =m ¼ !m =2 of the fundamental mode is determined ...
An Introduction to Density Functional Theory
An Introduction to Density Functional Theory

Cloaking of Matter Waves
Cloaking of Matter Waves

... shell is eliminated if a nonlinear radial scaling function gr is chosen such that g0 rjrr2  1, i.e. mr2  m0 and V2  0 at the outer shell of the cloak. Equations. (10) shows that mr2 approaches infinity at the inner shell of the cloak. This would not be possible in a realistic cloaking design ...
Mechanism for clogging of micro-channels
Mechanism for clogging of micro-channels

Position-Momentum Duality and Fractional Quantum Hall
Position-Momentum Duality and Fractional Quantum Hall

... stems from exact diagonalization (ED) of small clusters for C = 1 [17–30] and C > 1 [31–35], mutatis-mutandis mappings of the Hilbert space of flat Chern bands to the lowest Landau level (LLL) [15, 36–40] or vice versa [16], and approximate long-wavelength projected density algebra [41–48]. The latt ...
Th tical lifetime eore Positronium:  A
Th tical lifetime eore Positronium: A

coneangle - Robert W. Gray
coneangle - Robert W. Gray

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Lattice Boltzmann methods

Lattice Boltzmann methods (LBM) (or Thermal Lattice Boltzmann methods (TLBM)) is a class of computational fluid dynamics (CFD) methods for fluid simulation. Instead of solving the Navier–Stokes equations, the discrete Boltzmann equation is solved to simulate the flow of a Newtonian fluid with collision models such as Bhatnagar-Gross-Krook (BGK). By simulating streaming and collision processes across a limited number of particles, the intrinsic particle interactions evince a microcosm of viscous flow behavior applicable across the greater mass.
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