Calculate wind load using fluid impulse and momentum.

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SUMMARY

The discussion focuses on calculating wind load using fluid impulse and momentum principles, specifically applying equations for force derived from fluid mechanics. The key equations presented are ƩFx = ρQ(Vx1-Vx2) and ƩFy = ρQ(Vy1-Vy2). It is established that compressibility can be neglected for air at velocities below 0.3 Mach (~100 m/s), allowing for the use of stagnation pressure, defined as (1/2)ρ*velocity², to estimate wind loads on structures. The conversation also explores the implications of wind direction and structure orientation on force calculations, particularly for large microwave antenna dishes.

PREREQUISITES
  • Fluid mechanics principles, particularly impulse and momentum
  • Understanding of stagnation pressure calculations
  • Basic knowledge of compressible versus incompressible fluids
  • Familiarity with wind load calculations in structural engineering
NEXT STEPS
  • Research the application of stagnation pressure in wind load calculations for various structures
  • Explore the effects of compressibility on wind load at different velocities
  • Study the impact of angle of attack on wind load for non-normal surfaces
  • Investigate specific wind load standards for telecommunications structures, such as microwave antenna dishes
USEFUL FOR

Structural engineers, fluid mechanics students, and professionals involved in the design and analysis of wind loads on telecommunications structures, particularly those working with large microwave antenna dishes.

FrankJ777
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I recently took a crash course that included some topics in fluid mechanics. I learned that you can use the concept of impulse and momentum the calculate the force of fluid, for instance a jet of water on a turbine blade. The equations used are:

ƩFx = ρQ(Vx1-Vx2)
ƩFy = ρQ(Vy1-Vy2)

I realize that as a gas air is compressible, but I was wondering if I could calculate wind loading on a wall using the same concept, but maybe with a factor of compressibility factored in. If I treat air as an incompressible fluid, will I get a wind load that is reasonably close to the actual wind load?

Thanks
 
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Compressibility can be neglected if the velocity of the gas is less than 0.3 Mach (~100 m/s)

To calculate the force on a flat surface from the impingement of an air stream, the stagnation pressure can be used. Stagnation Pressure = (1/2)rho*velocity^2
 
Would using the stagnation pressure approach only apply where the wind speed goes to zero, like up against a large vertical building? What if the face of the structure isn't normal to the wind, but at some angle that allows it to reflect off at a different direction. Then could one, use the momentum/impulse concepts.

By the way, my interest is estimating the wind loads on large microwave antenna dishes attached to communications towers. The face of the dishes are generally round and covered with a tarp, so i think they should represent uncomplicated structures.
 

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