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Nonlinear effects make the behavior of the fluid complicated and render it almost unpredictable.
Eight rheological models were proposed in order to describe the viscoplastic behavior of the fluid.
Quantification of fractures along with the behavior of the fluid flow through them, at different scales, becomes quite important.
The equation accounts for the effect of the nonideal behavior of the fluid phases on the reversible open-circuit voltage.
Fluid velocity plots clearly reveal that the additional resonant modes can be attributed to the compressible behavior of the fluid.
In reservoir simulation, it is crucial to have a physical model of the reservoir fluid that can give the properties and behavior of the fluid at different conditions.
Similar(24)
A reduction model is developed to describe the nonlinear dynamics behavior of the fluid-conveying FG cylindrical shell.
A method to predict the nonlinear dynamic behavior of the fluid-conveying functionally graded (FG) cylindrical shell is presented in this paper.
In order to design and operate current and future CCS system and processes, accurate predictions of the behavior of the fluids involved is necessary.
To predict the behavior of the fluids in a reservoir, the properties should be measured on samples taken from the reservoir.
To simulate the behavior of the fluids within the microchannel, two partial differential equations were used as follows: (i) Navier Stokes equation (ii) Convection-diffusion equation .
More suggestions(19)
role of the fluid
pattern of the fluid
behavior of the hydraulic
behavior of the oil
behavior of the solution
performance of the fluid
behavior of the windshield
behavior of the fluidized
behavior of the uncertain
behavior of the dynamic
behavior of the oils
behavior of the equilibrium
behavior of the plate
behavior of the government
behavior of the inequality
behavior of the trend
behavior of the entity
behavior of the material
behavior of the reflection
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