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Jeffery's paradox for the rotation of a single ‘stick–slip’ cylinder
Michael Siegel
, Ehud Yariv
Center for Applied Mathematics and Statistics
Mathematical Sciences
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Dive into the research topics of 'Jeffery's paradox for the rotation of a single ‘stick–slip’ cylinder'. Together they form a unique fingerprint.
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Engineering
Fluid Dynamics
100%
Boundary Condition
100%
Boundary Value
100%
Viscous Flow
100%
Two Dimensional
100%
Assuming
100%
Complex Variable
100%
Real Part
100%
Imaginary Part
100%
Fluid Velocity
100%
Flow Problem
100%
Interface Slip
100%
Single Cylinder
100%
Plane Region
100%
Keyphrases
Stick-slip
100%
Hilbert Problem
66%
Stokes Flow
66%
Fluid Dynamics
33%
Viscous Flow
33%
Superhydrophobic Surface
33%
Complex Variable Method
33%
Analytic Expression
33%
Fluid Velocity
33%
Flow Problems
33%
Real Part
33%
Two-dimensional Fluids
33%
Mixed Boundary Value Problem
33%
Slip Interface
33%
Semi-analytic
33%
Counter-rotation
33%
Single Cylinder
33%
Rigid Cylinder
33%
Vanish at Infinity
33%
Mathematics
Stoke Flow
100%
Hilbert Problem
100%
Boundary Condition
50%
Boundary Value Problems
50%
Complex Variable
50%
Analytic Function
50%
Analytic Expression
50%
Fluid Velocity
50%
Real Part
50%
Vanish at Infinity
50%