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Mode interactions in an enclosed swirling flow: A double Hopf bifurcation between azimuthal wavenumbers 0 and 2
F. Marques,
Juan Lopez
, J. Shen
Mathematical and Statistical Sciences, School of (SoMSS)
Research output
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Article
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peer-review
50
Scopus citations
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Dive into the research topics of 'Mode interactions in an enclosed swirling flow: A double Hopf bifurcation between azimuthal wavenumbers 0 and 2'. Together they form a unique fingerprint.
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Keyphrases
Parameter Space
100%
Endwall
100%
Wave number
100%
Rotating Wave
100%
Mode Interaction
100%
Swirling Flow
100%
Hopf Point
100%
Double Hopf
100%
Double Hopf Bifurcation
100%
3D Structure
50%
Three-dimensional (3D)
50%
Multiple Solutions
50%
Sidewall
50%
Navier-Stokes Solver
50%
Large Region
50%
Ekman Layer
50%
Limit Cycle
50%
Wedge Shape
50%
2-torus
50%
Two-periodic Solution
50%
Wave Solutions
50%
Engineering
Parameter Space
100%
Azimuthal
100%
Hopf Bifurcation
100%
Swirling Flow
100%
Axisymmetric
50%
Dimensional Structure
50%
Limit Cycle
50%
Side Wall
50%
Ekman Layer
50%
Mathematics
Parameter Space
100%
Hopf Bifurcation
100%
Limit Cycle
50%
Periodic Solution
50%
Multiple Solution
50%
Shaped Region
50%
Dimensional Structure
50%