Mindmap
Aerodynamics

Inhalt der Mindmap
Aerodynamics
Angular velocity
- Fluid element
- Is the average of the angular velocities of the lines at a 2D plane
- However at a real fluid, the equation is in 3D (Figure 1)
- At the beginning it would be a square, then it will be a diamond
- Is the average of the angular velocities of the lines at a 2D plane
- Fluid element
Circulation
- It exist in the flow, it simply means that the line integral in equation is finite
- It does not necessarily mean that the fluid elements are moving around in circles
- It exist in the flow, it simply means that the line integral in equation is finite
Vorticity
- Rotational flow
- ∇ X V ≠ 0
- Irrotational flow
- ∇ X V = 0
- It is known as ξ=2ω
- Fluid deformation because of the rate of change of the velocity
- Rotational flow
Velocity Potential
- The velocity can be defined by the gradient of a scalar field
- Cylindrical Coordinates
- Spherical COordinates
- 3D Flow
- The velocity can be defined by the gradient of a scalar field
Pathlines
- It is the movement line that will follow a particle
- Each particle is different
- It is the movement line that will follow a particle
Streamline
- It is a curve whose tangent at any point is in the direction of the velocity vector at that point
Stream Function
- It is a powerful tool
- Streamline can be derivaded
- dl x v = 0
- ψ(x,y) = C ► Constant
- Streamline can be derivaded
- For incompressible Flow
- Coordinates rectangular
- Coordinates polar
- Z axis ξ = - ∇^2 * ψ
- 0 = - ∇^2 * ψ
- It is a powerful tool
Laplace's equation
- Incompressible Flow
- (Dρ/ Dt) = 0
- ∇^2 * ϕ = 0
- Incompressible Flow
Steady Flow
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- Beschreibung
- Mindmap am Aerodynamics, erstellt von Brayan Bastidas am 09/03/2021.
- Erstellt von
- Brayan Bastidas
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