A nonlinear model of AC-field-induced parametric waves on a water surface

IEEE Transactions on Industry Applications

Volumn 38, Issue 2, 2002, Pages 379-388

  Robinson, James A ^b   Bergougnou, Maurice A ^c   Castle, G S Peter ^a,c   Inculet, Ion I ^a,c  

^a IEEE   (Canada)

^b Trojan Technologies Inc   (Canada)

^c UNIVERSITY OF WESTERN ONTARIO   (Canada)

Author keywords

AC field; Mathieu equation; Nonlinear model; Parametric wave; Water surface

Indexed keywords

MATHIEU EQUATIONS; PARAMETRIC WAVES;

CAPILLARITY; CONDUCTIVE MATERIALS; DAMPING; ELECTRIC EXCITATION; ELECTRIC FIELD EFFECTS; ELECTROHYDRODYNAMICS; FREQUENCIES; MATHEMATICAL MODELS; NONLINEAR EQUATIONS; WATER;

SURFACE WAVES;

EID: 0036505695     PISSN: 00939994     EISSN: None     Source Type: Journal    
DOI: 10.1109/28.993159     Document Type: Conference Paper

References (19)

1. A new type of ozone generator using Taylor cones on water surfaces
2. On the forms and states assumed by fluids in contact with vibrating elastic surfaces
3. The stability of the plane free surface of a liquid in vertical periodic motion
4. Parametric instability of a fluid surface in an alternating electric field
5. Breakdown of air over a water surface stressed by a perpendicular alternating electric field, in the presence of a dielectric barrier
6. The electric field at a water surface stressed by an ac voltage
7. Stability of a horizontal fluid interface in a periodic vertical electric field
8. Interfacial parametric electrohydrodynamics of insulating dielectric liquids
9. Parametric instability of the interface between two fluids
10. Parametric excitation of surface waves
11. Nonlinear electrohydrodynamics of free surfaces
12. Nonlinear gravity and capillary-gravity waves
13. EIectrocapillary instability in annular geometry
14. Influence of bounded geometry on electrocapillary instability