CFD - Introduction Flashcards

1
Q

Analytical Method

A

Obtain exact solutions of approximate equations (exist only for a few cases under certain assumptions).

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2
Q

Experimental Investigations

A

Full-Scale Testing:

Expensive, sometimes impossible, measurement uncertainties.

Small-Scale Model:

Simplified and difficult to extrapolate results, measurement uncertainties.

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3
Q

Numerical Solution

A

Obtain approximate solutions of exact equations.

Exist for almost any degree of complexity.

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4
Q

Applications of CFD

A
  1. Aerodynamics of aircraft and vehicles
  2. Hydrodynamics of ships
  3. Biomedical Engineering (Blood flows, pulmonary flows)
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5
Q

Principle of CFD

A

CFD employs numerical techniques to build algebraic equations to represent the original governing differential equations, then solves them on a grid.

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6
Q

Pre-Processing

A
  • Define the problem (fluid properties, governing equations, boundary conditions)
  • Define the computational domain
  • Generate a grid (or mesh) of cells (or control volumes of elements)
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7
Q

Solving

A
  • Discretisation of equations
  • Solve equations simultaneously and iteratively
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8
Q

Post-Processing

A
  • Demonstrate, inspect and visualise results.

Quantities: forces, pressure distribution, heat transfer coefficients etc.

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9
Q

Round-Off Error

A

Due to the finite word size of the computer (bits) - inevitable but small

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10
Q

Truncation Error

A

Due to approximations in the numerical method, it will go to zero as the grid is refined

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11
Q

Solution Dispersion

A

Local Oscillations

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12
Q

Solution Dissipation

A

False Diffusion

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13
Q

CFD solutions are only as good as…

A

The boundary conditions used, and the physical models used.

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