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Applying a second-kind boundary integral equation for surface tractions in Stokes flow
Eric E. Keaveny, Michael J. Shelley
Mathematics
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Dive into the research topics of 'Applying a second-kind boundary integral equation for surface tractions in Stokes flow'. Together they form a unique fingerprint.
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Mathematics
Stokes Flow
85%
Boundary Integral Equations
77%
Cross section
73%
Aspect Ratio
61%
Helix
61%
Integral Equations
57%
Completion
44%
Viscous Dissipation
36%
Trapezoidal Rule
31%
Condition number
25%
Rigid Body
25%
Quadrature
24%
Collocation Method
24%
Summation
23%
Integral Operator
22%
Fluid
19%
Higher Order
17%
Singularity
17%
Numerical Solution
17%
Formulation
15%
Design
15%
Theorem
9%
Physics & Astronomy
Stokes flow
96%
traction
84%
integral equations
66%
aspect ratio
44%
cross sections
43%
propulsive efficiency
42%
reciprocal theorems
39%
slender bodies
36%
prolate spheroids
34%
translating
30%
collocation
29%
rigid structures
28%
quadratures
25%
dissipation
19%
operators
17%
formulations
17%
fluids
14%
Engineering & Materials Science
Boundary integral equations
100%
Integral equations
78%
Aspect ratio
45%
Fluids
15%