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Euler equations
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121	TOWARD THE FINITE-TIME BLOWUP OF THE 3D AXISYMMETRIC EULER EQUATIONS: A NUMERICAL INVESTIGATION∗ GUO LUO† ‡ AND THOMAS Y. HOU† Abstract. Whether the 3D incompressible Euler equations can develop a singularity in Add to Reading List Source URL: users.cms.caltech.edu Language: English - Date: 2014-09-03 13:18:10 Partial differential equations Multivariable calculus Navier–Stokes equations Vorticity Siméon Denis Poisson Finite difference method Euler equations Spectral theory of ordinary differential equations Calculus Mathematical analysis Mathematics
122	J. Fluid Mech[removed]), vol. 426, pp. 327–345. c 2001 Cambridge University Press Printed in the United Kingdom Add to Reading List Source URL: piercelab.caltech.edu Language: English - Date: 2010-09-08 02:56:22 Multivariable calculus Fourier analysis Partial differential equation Dirac delta function Differential equation Sinc function Euler equations Differential operator Spectral theory of ordinary differential equations Mathematical analysis Calculus Mathematics
123	The Maximum principle for Beltrami color flow Lorina Dascal and Nir Sochen Department of Applied Mathematics University of Tel-Aviv, Ramat-Aviv, Tel-Aviv 69978, Israel {lorina,sochen}@post.tau.ac.il Add to Reading List Source URL: www.math.tau.ac.il Language: English - Date: 2004-12-26 09:00:38 Sobolev spaces Partial differential equations Ordinary differential equations Calculus of variations Euler–Lagrange equation Sobolev inequality Elliptic boundary value problem Itō diffusion Calculus Mathematical analysis Mathematics
124	CrossMark_Color_flat+click Add to Reading List Source URL: users.cms.caltech.edu Language: English - Date: 2014-08-26 13:53:43 Physics Aerodynamics Partial differential equations Vorticity Navier–Stokes equations Euler equations Hydrodynamical helicity Calculus Fluid dynamics Fluid mechanics
125	CMI Profile Interview with Research Fellow Terence Tao Terence Tao (b. 1975), a native of Adelaide, Australia, graduated from Flinders University at the age of 16 with a B.Sc. in Mathematics. He received his Ph.D. from Add to Reading List Source URL: www2.maths.ox.ac.uk Language: English - Date: 2007-09-24 19:17:49 Partial differential equations Nonlinear system Differential equation Navier–Stokes equations Kakeya set Millennium Prize Problems Euler equations Geometry Number theory Mathematics Calculus Mathematical analysis
126	Self-dual variational calculus in PDE and mass transport 1. Classical convex variational problems and their Euler-Lagrange equations 2. Self-dual Lagrangians and monotone vector fields 3. Self-dual variational calculus f Add to Reading List Source URL: www.fields.utoronto.ca - Date: 2014-06-01 14:57:41
127	Atmospheric Dynamical Core* and Seamless Weather-Climate Modeling * A “dynamical core” is a numerical representation of the 3D Euler equations on the sphere with a finite degree of freedom Presented by Add to Reading List Source URL: www.gfdl.noaa.gov Language: English Wind Atmospheric dynamics Fluid dynamics Physical oceanography Geophysical fluid dynamics Geophysical Fluid Dynamics Laboratory MEMO Model Tornado Climate model Atmospheric sciences Meteorology Geophysics
128	201 TUGboat, Volume[removed]), No. 2 tor), names of monopoles (E for electric, M for magnetic); Add to Reading List Source URL: tug.org Language: English - Date: 2011-10-16 20:57:55 Ordinary differential equations Greek letters used in mathematics science and engineering Euler–Lagrange equation Quantum field theory Spectral theory of ordinary differential equations Beta code Physics Calculus Mathematical analysis
129	The Euler Equation and the Gibbs-Duhem Equation Stephen R. Addison February 25, 2003 This document was included in the TEX-showcase. This paragraph was added by Gerben Wierda to display how TEX4ht displays the formatting Add to Reading List Source URL: www.tug.org Language: English - Date: 2014-06-14 12:58:09 Thermodynamics Linear algebra Ordinary differential equations Differential equations Homogeneous function Gibbs–Duhem equation Thermodynamic potential Thermodynamic equations Calculus Mathematical analysis Mathematics
130	THEODORE Y. WU LECTURE in Aerospace Graduate Aerospace Laboratories of the California Institute of Technology Blow-up or No Blow-up? Fluid Dynamic Perspective of the Clay Millennium Problem Whether the 3D incompressible Add to Reading List Source URL: galcit.caltech.edu Language: English - Date: 2014-09-29 14:19:13 Aerodynamics Navier–Stokes equations Vorticity Vortex Euler equations Nonlinear system Computational fluid dynamics Coolfluid Fluid mechanics Fluid dynamics Physics

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