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Impellers and baffles are modelled by introducing source and sink terms in the appropriate momentum equations.
An averaged fluid particle velocity is derived using the continuity equation and the surface pressure is derived using an appropriate momentum equation.
The functionals are verified by yielding, upon minimization, the appropriate diffusion reaction, momentum, continuity and energy equations as their Euler Lagrange equations.
Using a boundary collocation technique, the appropriate energy and momentum equations are solved in the quasi-steady situation and the interaction effects among the droplets are calculated for various cases.
In the limit of small Reynolds and Peclet numbers, the appropriate energy and momentum equations are solved for each system and the particle velocities for an applied force, torque, and temperature gradient are derived individually in closed forms.
With strong mean reversion one would sell on an extraordinary uptick while with momentum the appropriate action would be to buy on such upticks.
Therefore, calculation of this dipole momentum will provide the appropriate facility for obtaining answers to the scattering problems [49, 50].
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