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Axial flow in an eroding Euler hairpin in ℝ
3
: does it prevent blow-up?
Stephen Childress
, Andrew D. Gilbert
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peer-review
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Dive into the research topics of 'Axial flow in an eroding Euler hairpin in ℝ
3
: does it prevent blow-up?'. Together they form a unique fingerprint.
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Keyphrases
In(III)
100%
Hairpin
100%
Blowing
100%
Axial Flow
100%
Leonhard Euler
100%
Dipole
80%
Vorticity
80%
Self-similarity
40%
Vortex Tube
40%
Quasi-two-dimensional
40%
Time Prior
20%
Flow Alteration
20%
Infinite Length
20%
Equations of Motion
20%
Hairpin Structure
20%
Vortex Dipole
20%
Finite Time Blow-up
20%
Dipole Structure
20%
Euler Flow
20%
Large Spatial Scale
20%
Stagnation Point
20%
Blow-up in Finite Time
20%
Circulation Loss
20%
Propagation Speed
20%
Vorticity Structures
20%
Local Dipole
20%
Two-dimensional Geometry
20%
Engineering
Axial Flow
100%
Vorticity
100%
Vortex
60%
Similarities
40%
Two Dimensional
40%
Finite Time
40%
Spatial Scale
20%
Dimensional Geometry
20%
Initial Condition
20%
Infinite Length
20%
Rear Stagnation Point
20%
Propagation Speed
20%
Loss of Circulation
20%
Mathematics
Finite Time
100%
Self-Similarity
100%
Initial Condition
50%
Spatial Scale
50%
Physics
Vorticity
100%
Axial Flow
100%
Equation of Motion
20%
Stagnation Point
20%
Euler Flow
20%
Shedding
20%
Earth and Planetary Sciences
Axial Flow
100%
Stagnation Point
20%
Shedding
20%
Euler Flow
20%
Coupled Flow
20%
Equation of Motion
20%