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Matrix theory / Bifurcation theory / Partial differential equations / Eigenvalue algorithm / Eigenvalues and eigenvectors / Hopf bifurcation / Navier–Stokes equations / Stability theory / Matrix / Algebra / Mathematics / Linear algebra


#508 Understanding the 8 : 1 cavity problem via scalable stability analysis algorithms Andrew G. Salinger a,Ł , Richard B. Lehoucq b , Roger P. Pawlowski a , John N. Shadid a b
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Document Date: 2001-12-20 15:48:41


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City

Philadelphia / Albuquerque / Berlin / /

Company

Sandia National Labs / Sandia National Laboratories / CICERO/GALAYAA B.V. / Hutchinson SA / Walker HF. / Elsevier Science Ltd. / Franca LP / Intel / Salinger AG / Ð CO / /

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Facility

LOCA library / Stanford University / /

IndustryTerm

energy @u / bifurcation tracking algorithms / bifurcation tracking algorithm / stability analysis tools / spurious pressure solutions / Steady state solutions / nonlinear systems / discontinuity capturing operator / Linear stability analysis algorithms / stability analysis algorithms / thermal energy transfer / unstructured finite element reacting flow solutions / linear systems / steady state solution / energy / /

Organization

MIT / Stanford University / Division of Applied Mechanics / /

Person

John N. Shadid / Roger P. Pawlowski / Shakib F. Finite / Richard B. Lehoucq / Andrew G. Salinger / /

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Position

ΦRT / @T RT / rΦ/RT / Corresponding author / /

ProgrammingLanguage

J / DC / K / /

ProvinceOrState

New Mexico / /

PublishedMedium

Lecture Notes in Computer Science / /

SportsLeague

Stanford University / /

Technology

stability analysis algorithms / Hopf bifurcation tracking algorithm / Linear stability analysis algorithms / 24 333 Mhz Pentium processors / bifurcation tracking algorithms / 24 processors / fluid dynamics / Hopf tracking algorithm / Bifurcation analysis algorithm / USA Abstract Stability analysis algorithms / form An Newton algorithm / Conclusions Stability analysis algorithms / CVD / tracked directly using a Hopf tracking algorithm / /

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