Non-dimensional numbers [Fluid Mechanics #5]
In this lecture we continue our consideration of dimensionality by studying Non-dimensional Numbers. These are widely used throughout Fluid Mechanics to define flow regime, let us know what we can exclude in analysis, and help us scale problems. The non-dimensional numbers today are all some Force compared to Inertia: (1) Euler number compares pressure and inertia, common for aerodynamics; (2) Reynolds number compares viscosity and inertia, commonly used for defining laminar and turbulence; (3) Froude number compares weight and inertia, which is most popular in large ship flows; (4) Weber number compares surface tension and inertia, for things like bubbles and droplets; and (5) the Mach number compares gas compression and inertia for supersonic high-speed aerodynamics.
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Buckingham Pi theorem [Fluid Mechanics #6]
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Nondimensional numbers and Similarity [Aerodynamics #4]

Open Channel 1b - Froude number

Reynolds Number - Numberphile

Understanding Laminar and Turbulent Flow

Mach Number and Introduction to Compressible flow

Introductory Fluid Mechanics L15 p1 - Common Dimensionless Groups

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DIMENSIONLESS NUMBERS - What They Really Mean? (CZE Subtitles)

Drag forces and the Reynolds number: intuitive understanding

Fluid Mechanics: Dimensional Analysis (23 of 34)

Mach number explained.
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Common assumptions in fluid mechanics [Fluid Mechanics #3b]

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Prandtl Number Intuition | Understanding Dimensionless Numbers
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Similitude [Fluid Mechanics #7]

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Understanding Viscosity

