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important concepts in fuid dynamics

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important concepts in fuid dynamics
pathlines
- Pathlines are the trajectories that individual fluid particles follow.
streamline
- a streamline is a curve whose tangent at any point is in the direction of the velocity vector at that point
- if the flow is unsteady, the velocity vectors are fluctuating with the time in both magnitude and direction
- a streamline is a curve whose tangent at any point is in the direction of the velocity vector at that point
are identical, however in a steady flow there is no distinction between pathalines and streamlines
angular velocity
- Angular velocity is a pseudovector, with its magnitude measuring the angular speed, the rate at which an object rotates or revolves,
- equation
- Angular velocity is a pseudovector, with its magnitude measuring the angular speed, the rate at which an object rotates or revolves,
vorticity
- is a vector field that gives a microscopic measure of the rotation at any point in the fluid.
- is defined by
- in a velocity field, the curl of the velocity is equal to the vorticity
- exist the rotational an irrotational flow, it depends of the conditions of velocity
- is defined by
- is a vector field that gives a microscopic measure of the rotation at any point in the fluid.
circulation
- the circulation si simply the negative of the line integral of velocity around a closed curve in the flow
- circulation is related to vorticity as follows
- the circulation si simply the negative of the line integral of velocity around a closed curve in the flow
stream function
- Stream functions are defined for two-dimensional flow and for three-dimensional axial symmetric flow. The stream function can be used to plot the streamlines of the flow and find the velocity.
- the equation for a stream line can be derived as
- Stream functions are defined for two-dimensional flow and for three-dimensional axial symmetric flow. The stream function can be used to plot the streamlines of the flow and find the velocity.
velocity potential
- the scalar quantity whose negative gradient equals the velocity in the case of irrotational flow of a fluid
- equation
- the scalar quantity whose negative gradient equals the velocity in the case of irrotational flow of a fluid
Laplace's equation.
- The Laplace equation is a mixed boundary problem which involves a boundary condition for the applied voltage on the electrode surface and a zero-flux condition in the direction normal to the electrode plane.
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- Mindmap am important concepts in fuid dynamics, erstellt von Juan Jose Parra Ome am 01/03/2022.
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- Juan Jose Parra Ome
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