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Studying capillary discharged plasma is helpful in understanding the principle of laser production and finding the best experimental parameters.
Also, the small pore spaces in the same rock could allow water to exist despite low atmospheric pressure due to capillary action.
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Evidently the film thickens with increasing capillary number owing t o the attendant increase in deformation.
Consider the steady movement of a fluid meniscus displacing air or its own vapour in a circular capillary.
In the model (1.2) of the capillary relation, all these intermediate processes occur with constant saturation and can be represented by vertical straight lines.
Subsequent expression is restricted to smaller vessels and capillaries and is reduced in most adult tissues.
This convergent ripple may be considered as a perturbation of the conical flow on a relatively small (capillary) lengthscale.
These include gravity, kinetic energy, surface tension of water, capillary action, air currents, and differential pressure.
A rather dynamic plasma channel is formed under the compression by a magnetic piston in the fast capillary discharge channel.
The created plasma is confined by the capillary wall, electrode material and flow in a specified chamber through a hollow electrode.
The result of homogenization is the system of equations (1.3 a) and (1.3 b) coupled with a homogenized capillary relation.
In the present problem it is convenient to treat the capillary waves in a frame of reference in which they are stationary.
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