Definitions
from The American Heritage® Dictionary of the English Language, 5th Edition.
- adjective Having no viscosity.
- adjective Physics & Chemistry Of or relating to a fluid with no viscosity.
from The Century Dictionary.
- Not viscid or viscous; without viscosity.
from Wiktionary, Creative Commons Attribution/Share-Alike License.
- adjective not
viscid
Etymologies
Sorry, no etymologies found.
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Examples
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The discussions remind me of the massless beams, frictionless planes, and inviscid/incompressible flows that dot the physics and engineering pedagogy: very useful to a point, and wildly inaccurate past that point.
Roll Over, Ricardo, Arnold Kling | EconLog | Library of Economics and Liberty 2009
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Now the unforced viscous, incompressible NS equations are not the equations that describe the climate, but the body of work does indicate that there is a vast mathematical difference between the inviscid and viscous cases, and the impact of using an incorrect kind or size of viscosity in an attempt to compute the continuum solution with the correct kind and size of kinematic viscosity.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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I consider the inviscid Navier-Stokes Eulerian equations as the basic
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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It is my recollection that the Lorenz equations were derived from the inviscid atmospheric equations using just the interaction of the lowest 3 spectral modes.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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I ran inviscid tests of a hydrostatic and nonhydrostatic model at fine resolutions.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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The main point of the original thread (#1) was that the basic inviscid system (essentially the inviscid compressible Navier-Stokes equations with only gravitational and Coriolis forces included) numerically approximated in all weather prediction and climate models has mathematical problems in the continuum system that prevent any meaningful numerical convergence.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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I seem to recall that Ed used an approximation of the inviscid system.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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The original equations that Ed Lorenz derived were an extremely simplified version of the interaction of several spectral modes of the inviscid equations of motion and could hardly be called an accurate approximation of the full system of equations.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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Except for the very smallest turbulent scales, the continuum system to all intent and purposes is inviscid.
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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Thus numerical methods cannot converge to the correct continuum solution in either of these (almost) inviscid, unforced cases let alone with inaccurate forcing terms (parameterizations).
Exponential Growth in Physical Systems #2 « Climate Audit 2007
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