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Title
On the nature of initial-boundary value solutions for dispersive equations
Abstract
If the initial and boundary data for a partial differential equation (PDE) do not obey an infinite set of compatibility conditions, singularities will arise in its solutions. For dissipative equations, these singularities are well localized in both time and space, and an effective numerical remedy is available for accurate computation of initial transients. This study analyzes the nature of similar corner discrepancies for dispersive equations, such as ut-uxxx= 0 and iut-uxxx= 0.
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document
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https://n2t.org/ark:/85065/d7r49sc6
codeSpace
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eng
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geoscientificInformation
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title
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publication
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2016-01-01T00:00:00Z
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publication
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2004-01-01T00:00:00Z
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Copyright 2003 Society for Industrial and Applied Mathematics Read More: http://epubs.siam.org/doi/abs/10.1137/S0036139902415853
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None
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OpenSky Support
organisation name
UCAR/NCAR - Library
full postal address
PO Box 3000
Boulder
80307-3000
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opensky@ucar.edu
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http://opensky.ucar.edu/
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OpenSky Support
organisation name
UCAR/NCAR - Library
full postal address
PO Box 3000
Boulder
80307-3000
email address
opensky@ucar.edu
web address
http://opensky.ucar.edu/
name:
homepage
responsible party role
pointOfContact
Metadata date
2025-07-17T17:08:47.989259
Metadata language
eng; USA