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Author: John Singleton and Rajesh Bhaskaran, Cornell University

{color:#ff0000}{*}Problem Specification{*}{color}
[1. Pre-Analysis & Start-up|FLUENT - Flat Plate Boundary Layer - Pre-Analysis & Start-Up]
[2. Geometry|FLUENT - Flat Plate Boundary Layer - Geometry]
[3. Mesh|FLUENT - Flat Plate Boundary Layer - Mesh]
[4. Setup (Physics)|FLUENT - Flat Plate Boundary Layer - Setup (Physics)]
[5. Solution|FLUENT - Flat Plate Boundary Layer Step 5 *New]
[6. Results|FLUENT - Flat Plate Boundary Layer Step 6 *New]
[7. Verification and Validation|FLUENT - Flat Plate Boundary Layer Step 7]
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h2. Problem Specification

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Consider a fluid flowing across a flat plate, as illustrated above. Obtain the velocity and pressure distribution when the Reynolds number based on the plate length is 10,000. This Reynolds number is obtained by using the following settings. The plate length is 1 m. The incoming fluid is flowing in the x-direction with a velocity of 1 m/s. The density of the fluid is 1 kg/m^3 and the viscosity is 1 x 10 \^(-4) kg/(m-s). Note that these values are not necessarily physical. They have been picked to yield the desired Reynolds number.

Check your results by comparing the velocity and pressure distribution with classical boundary layer theory.
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[Go to Step 1: Pre-Analysis and Start-up|FLUENT - Flat Plate Boundary Layer - Pre-Analysis & Start-Up]\\

[See and rate the complete Learning Module|FLUENT - Laminar Pipe Flow]

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