Mean Diameter of Skirt Formula:
Definition: The mean diameter of skirt in a vessel is a critical dimension that depends on the vessel's size and design, calculated based on wind loads and structural stresses.
Purpose: This calculation ensures the skirt (the supporting structure at the base of a vessel) can withstand wind-induced bending moments while maintaining structural integrity.
The calculator uses the formula:
Where:
Explanation: The formula calculates the required diameter to distribute wind-induced bending stresses evenly across the skirt's cross-sectional area.
Details: Proper skirt diameter calculation ensures vessel stability under wind loads, prevents structural failure, and meets engineering design standards.
Tips: Enter the maximum wind moment, axial bending stress, and skirt thickness. All values must be positive numbers. Results include a ±5% tolerance margin.
Q1: How is maximum wind moment determined?
A: It's calculated based on wind speed, vessel height, shape factor, and local wind load standards (typically ASCE 7 or equivalent).
Q2: What's a typical axial bending stress value?
A: This depends on the material, but common values range from 80-150 MPa for carbon steel, with appropriate safety factors applied.
Q3: Why is skirt thickness important in this calculation?
A: Thicker skirts can support larger diameters as they provide more material to resist bending stresses.
Q4: Does this calculation include safety factors?
A: The ±5% tolerance accounts for minor variations, but engineers should apply appropriate safety factors based on local codes.
Q5: How does vessel height affect this calculation?
A: Taller vessels experience greater wind moments, which directly increase the required skirt diameter.