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Local bifurcation of electrohydrodynamic waves on a conducting fluid
Zhi Lin, Yi Zhu, Zhan Wang
Department of Mathematical Sciences
Research output
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Contribution to journal
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Article
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peer-review
16
Citations (SciVal)
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Dive into the research topics of 'Local bifurcation of electrohydrodynamic waves on a conducting fluid'. Together they form a unique fingerprint.
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Mathematics
Electrohydrodynamics
100%
Local Bifurcations
75%
Solitary Waves
67%
Fluid
48%
Stokes
44%
Hamiltonian Formulation
28%
Symmetric Solution
25%
Perpendicular
24%
Surface Tension
24%
Electric Field
23%
Bifurcation Diagram
22%
Free Surface
22%
Gravity
22%
Numerical Techniques
21%
Incompressible Fluid
19%
Euler Equations
19%
Simplify
18%
Dirichlet
18%
Branch
18%
Profile
17%
Bifurcation
16%
Numerical Results
13%
Range of data
12%
Operator
9%
Engineering & Materials Science
Solitons
88%
Electrohydrodynamics
85%
Fluids
40%
Euler equations
25%
Hamiltonians
24%
Surface tension
22%
Electric fields
19%
Mathematical operators
19%
Gravitation
18%
Physics & Astronomy
conducting fluids
79%
electrohydrodynamics
78%
solitary waves
50%
incompressible fluids
24%
interfacial tension
18%
diagrams
16%
gravitation
15%
operators
14%
formulations
14%
electric fields
12%
profiles
11%
Chemical Compounds
Electrohydrodynamics
90%
Wave
58%
Hamiltonian
11%
Gravity
11%
Electric Field
9%
Force
7%
Surface
3%