Flow Visualisation Flashcards
What is flow visualisation?
Visualizations that trace/makes the patterns of flow/vectors visible.
What is a flow dataset?
A spatial dataset of vectors (vector field inside a flow domain)
When are flows unsteady?
A flows is unsteady if it varies according to the time dimension (4D)
What is computational fluid dynamics?
- CFD is predicting flow behavior quantitatively.
- Data is the result of a simulation of flow through or around an object of interest.
What are some examples of objectives/goals in flow visualisation?
- Finding eddy currents
- Analyzing how flows interfere with objects
- Determining forces that apply over time over an area
What is the challenge of flow visualisation?
To effectively visualise both magnitude and direction simultaneously
List the flow visualisation techniques:
- Arrows visualisation
- Tufts
- Advection techniques
- Image-Based Flow visualisation
- Path Lines, Streak lines and Time lines
- Spot noise
- Line integral Convolution
- Vector field topology
What are the two flow field representations?
- Lagrangian
- Eulerian
What is the Lagrangian flow field representation?
Sensors move along the flowW
What is the Eulerian flow field representation?
Sensors at a fixed location
What is direct flow visualisation?
Direct mapping of flow visualisation to mapping space
What are some Eulerian methods?
- Glyphs
- Arrows
- Tufts
What is the arrow method (Eulerian) good for?
2D flow visualisations. It has easy to understand encoding
What is the arrow method not good for (Eulerian)?
- 3D flow visualisations where the magnitude or velocity changes rapidly
- Arrows can overlap or obstruct each other
- Perspective Ambiguity
What are glyps (Eulerian method)?
Typically Arrows with more information such as:
- Curvature
- Rotation
More information per voxel
What are tufts (Eulerian method)?
Adding light and rigid materials attached to a model. Tufts follow the flow (Cannot be visualized virtually in 3D)
What is Eulerian Particle Progression (advection)?
- At every step k
- Interpolate the flow direction V(P(k)) at location P(k)
- Add change in V(P(k)) to P(k)