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A Quantum Mechanical Supertask
A Quantum Mechanical Supertask

Dimers on the triangular kagome lattice "
Dimers on the triangular kagome lattice "

Theoretical Statistical Physics
Theoretical Statistical Physics

Modified Schrödinger equation, its analysis and experimental
Modified Schrödinger equation, its analysis and experimental

Velocity Profiles for Circular Sections and Flow in
Velocity Profiles for Circular Sections and Flow in

Improper Schrodinger Equation and Dirac Equation
Improper Schrodinger Equation and Dirac Equation

Lecture 4. Sturm-Liouville eigenvalue problems
Lecture 4. Sturm-Liouville eigenvalue problems

... for arbitrary n ∈ R and A ∈ C. Since the equation is linear with real-coefficients, we may obtain real-valued solutions by taking the real or imaginary parts of any complex-valued solution, and we consider complex-valued solutions for convenience. The solution in (4.8) has modulus |u(x, t)| = |A|e|k ...
Solitons riding on solitons and the quantum Newton`s cradle
Solitons riding on solitons and the quantum Newton`s cradle

pptx - University of Washington
pptx - University of Washington

What quantum mechanics describes is - Philsci
What quantum mechanics describes is - Philsci

... presuppositions about the relation between physical motion and mathematical point set. They are the basic conceptions and correspondence rules needed before we discuss the discontinuous motion of particles in continuous space-time. (1). Time and space in which the particle moves are both continuous. ...
Equation of state for solid neon from quantum theory
Equation of state for solid neon from quantum theory

... 200 GPa and 1000 K, respectively,5–10 the simulation of the corresponding isotherms involve a fit to empirical expressions such as the Birch-Murnaghan11 or Vinet12 EOSs for experimental data,13,14 which are not capable to reproduce the whole pressure-volume range. On the theoretical side, equations ...
dirac-weyl-fock equation along a chronological field
dirac-weyl-fock equation along a chronological field

cosmological perturbation theory - The Institute of Mathematical
cosmological perturbation theory - The Institute of Mathematical

Monte Carlo Studies of Particle Diffusion on a
Monte Carlo Studies of Particle Diffusion on a

Document
Document

... The parameter A is actually very small for the majority of crystals. However, crystals exist for which A ~ 1. For example, A= 0.6 for Ne, A= 2. 7 for He\ and A= 3.1 for He 3 • In addition, crystals exist in which the condition of smallness of the amplitude of the zeropoint vibrations may be violated ...
Creation and Destruction Operators and Coherent States
Creation and Destruction Operators and Coherent States

... which is the correct answer for the oscillator. This general method can be applied to other smooth potentials, but it is only exact for the oscillator. We will not pause to study the function W (x) further. The relation of W to the action S is basically that one trades the time t for the energy E, b ...
Time-dependent density equation and perturbation th
Time-dependent density equation and perturbation th

Chapter 7
Chapter 7

Viscous normal stress on a slip surface
Viscous normal stress on a slip surface

... and using patterned surface charge to induce more complicated multidirectional electroosmotic flows for a three-dimensional channel with infinite transverse span (Stroock et al. 2000, 2001). In Stroock et al. (2000), the external electric field is applied along the longitudinal direction of the chan ...
DHANALAKSHMI COLLEGE OF ENGINEERING, CHENNAI
DHANALAKSHMI COLLEGE OF ENGINEERING, CHENNAI

a soap film apparatus to study two- dime sio al hydrody amic phe
a soap film apparatus to study two- dime sio al hydrody amic phe

Ground-state properties of the attractive one
Ground-state properties of the attractive one

Factoring via Strong Lattice Reduction Algorithms 1 Introduction
Factoring via Strong Lattice Reduction Algorithms 1 Introduction

Chapter 2 Wave Mechanics and the Schrödinger equation
Chapter 2 Wave Mechanics and the Schrödinger equation

Chapter 2
Chapter 2

... Our goal is to discover what fundamental properties of the stress will allow us to rewrite the integral balance (2.3.5) as a differential balance, i.e. one for a infinitesimally small parcel of fluid. The key difficulty of preceding directly is that as the volume of that parcel becomes smaller and s ...
< 1 ... 8 9 10 11 12 13 14 15 16 ... 48 >

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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