Understanding Axial Members in Structural Statics - Learn the Basics

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SUMMARY

This discussion focuses on the concept of axial members in structural statics, specifically defining them as 2-force members where forces act along the length of the member. It is established that a member is axial if the forces only act at its ends, and this can be visually assessed in structures composed of beams, joints, and supports. Members that are entirely axial are classified as trusses, while those with non-axial members are termed frames or machines. The discussion also highlights the importance of structural analysis chapters in textbooks for further understanding.

PREREQUISITES
  • Understanding of basic structural statics concepts
  • Familiarity with 2-force member theory
  • Knowledge of structural analysis terminology
  • Ability to interpret structural diagrams
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  • Study the principles of 2-force members in structural analysis
  • Learn about the classification of structures: trusses, frames, and machines
  • Review textbooks on structural analysis for detailed chapters on axial members
  • Explore practical examples of axial and non-axial members in engineering structures
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Structural engineers, civil engineering students, and anyone interested in understanding the mechanics of axial members in structural statics.

TSN79
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Hi! Just discovered this forum, and it's like the best ever! Anyway, I do have a question. In statics I hear about an "axial member" of a structure. This means that the force in this member works along the rod or wire or whatever, so that the direction of the force need not to be determined. What I'm now wondering about, is when this is the case and when it is not. How can I tell? Is it usually obvious just by looking at the structure? :confused:
 
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TSN79 said:
Hi! Just discovered this forum, and it's like the best ever!

Damn straight!

Anyway, I do have a question. In statics I hear about an "axial member" of a structure. This means that the force in this member works along the rod or wire or whatever, so that the direction of the force need not to be determined.

Yes, a member is axial if it is a 2-force member. That means that the system of forces acting on the member can be reduced to 2 forces acting at distinct points. To see if a system of forces is equivalent to the 2 forces, just sum the forces and the moments about any point and see if they are the same.


What I'm now wondering about, is when this is the case and when it is not. How can I tell? Is it usually obvious just by looking at the structure? :confused:

In general, you would have to try to reduce the system of forces on each member to 2 forces. But if you are looking at a structure composed entirely of beams, joints, and supports then you should be able to determine by inspection whether the members are axial. For instance, if member A is connected to member B in the middle of member B (as opposed to one of the ends), then member A cannot be a 2-force member (and hence it cannot be an axial member). In that case, the two components of the reaction force must be treated as independent variables.

You can find detailed discussions of this very issue in the chapter(s) on structural analysis. Structures whose members are all axial are called trusses and structures that have at least one non-axial member are called frames or machines. (Frame if the structure is intended to be static, machine if intended to move).
 
Thanks! So would it be correct to say that a member is azial if forces only act on the members ends? Where is this chapter on structural analysis you mentioned?
 
TSN79 said:
So would it be correct to say that a member is azial if forces only act on the members ends?

Yes.

Where is this chapter on structural analysis you mentioned?

It varies from book to book, of course. Look in the index for "truss", "frame", "machine", and you'll be taken to the appropriate chapter(s).

What book are you using, by the way? I might have it, then I can tell you for certain which chapters it is.
 
It's a Norwegian book so I kinda doubt you've ever seen it, but thanks for your help anyway Tom!
 

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