Forces on a cylindrical vacuum chamber

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Increasing the diameter of a cylindrical vacuum chamber raises the inward force on its ends due to the larger area. However, extending the chamber's length while maintaining the diameter does not necessarily increase the net inward force. Each segment of the chamber, conceptualized as hoops, exerts its own outward force that balances the pressure acting on it. The relationship between length and diameter is crucial, as a stubby cylinder relies more on its ends to support the force, while a taller cylinder requires the hoops to manage the pressure independently. Understanding the length-to-diameter ratio is essential for assessing engineering stress in vacuum chamber design.
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If a cylindrical vacuum chamber's diameter is increased, then the inward force on the two ends will increase because the area is increased.

However, if the length of the chamber is increased, while keeping diameter constant, will that increase the net inward force on the chamber?
Or does each little hoop (thinking of it as 2∏R*dL) provide its own outward force to balance out only the little pressure on the sliver of area above it?
 
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It is a length/ diameter ratio where that is applicable.
A short stubby cylinder would have the ends supporting most of the force on the hoop. A longer taller cylinder would have the hoop having to support the force on its own.
Where the l/d ratio deviates from one to the other for engineering stress purposes I guess you would have to research.
 
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