The linear spring having even forcing pull/push

In summary, there are multiple ways to have a linear spring with even force across a range of displacement.
  • #1
abdulbadii
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TL;DR Summary
Need a matter or configuration of linear spring direction with even forcing pull/push
How do we have linear spring direction (mostly a spherical spring) to have pull/push force evenly across some points within a range?
Or is it possible to create spring material with anomaly property capable of performing so?
 
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  • #2
If you want a spring that provides a constant force over a range of displacement, there is more than one way to do it.

An air spring with a large accumulator will have almost constant force over a displacement range. The gas struts used in hatchback cars are one type of air spring.

Belleville springs can be designed for constant force over part of their displacement range. A quick search found this graph that shows this:
Belleville.jpg

It is possible to use a servomotor in torque mode to provide a constant force over a range of motion.

I believe that there are also complicated linkage arrangements that can do it, but have not looked for such.

And last, but not least, search constant force spring.
 
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  • #3
A clock spring does a pretty good job of constant force. The same approach is used in a "Product Pusher", as used in grocery stores to keep products at the front of a shelf.

At the site below, the outer end of the spring is attached to the rail. The inner end of the spring is not attached. As the vertical part is moved to the left, the spring is forced to straighten (unwind) with an almost constant force.

https://www.dgsretail.com/A0638/spring-loaded-shelf-pusher-black-2-5h-7-5w

Cheers,
Tom
 
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  • #4
abdulbadii said:
TL;DR Summary: Need a matter or configuration of linear spring direction with even forcing pull/push

How do we have linear spring direction (mostly a spherical spring) to have pull/push force evenly across some points within a range?
The Fusee modification of an old fashioned clock spring uses a cylinder with varying radius and a chain to provide very even torque over the whole week's worth of winding. We have a school clock (short pendulum) and its timekeeping is really pretty fair until the time it needs winding when it speeds up by about a minute. The light chain is pretty cool but I have heard of a pierce of gut used for the same purpose.
 

FAQ: The linear spring having even forcing pull/push

What is a linear spring with even forcing pull/push?

A linear spring with even forcing pull/push is a type of mechanical spring where the force applied to stretch or compress the spring is directly proportional to the displacement. This means that the spring follows Hooke's Law, which states that the force exerted by the spring is equal to a constant (k) times the displacement (x).

How does Hooke's Law apply to a linear spring?

Hooke's Law states that the force (F) exerted by a spring is directly proportional to the displacement (x) from its equilibrium position, mathematically expressed as F = kx, where k is the spring constant. For a linear spring, this relationship holds true, meaning that the spring behaves predictably under even forcing pull or push.

What determines the spring constant (k) in a linear spring?

The spring constant (k) is a measure of the stiffness of the spring. It is determined by the material properties of the spring, such as the modulus of elasticity, and the physical dimensions of the spring, including the wire diameter, coil diameter, and the number of coils. A higher spring constant indicates a stiffer spring that requires more force to achieve the same displacement.

What are the practical applications of linear springs with even forcing pull/push?

Linear springs with even forcing pull/push have a wide range of applications in various fields. They are commonly used in mechanical systems for vibration isolation, load balancing, and energy storage. Examples include automotive suspension systems, industrial machinery, and consumer products like mattresses and pens.

How do you calculate the potential energy stored in a linear spring?

The potential energy (U) stored in a linear spring is given by the formula U = 1/2 kx^2, where k is the spring constant and x is the displacement from the equilibrium position. This equation shows that the energy stored in the spring is proportional to the square of the displacement, meaning that doubling the displacement results in four times the stored energy.

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