Compression buckling of column

In summary: Scientist XIn summary, the buckling length for the major axis of the column in this scenario is determined to be 3.5m, while for the minor axis it would be 10m due to it being a cantilever with no restraint on top. The moment connection on the top of the column may affect the buckling length, but it is still important to consider the full length of the column for stability analysis.
  • #1
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Homework Statement
For the minor axis , the buckling length shall be 2*5 = 10m , right ?? (because in minor axis, it's cantilever , nothing to restrain the column on top) . However, the program detect the buckling length as 5.0m.
Relevant Equations
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Hi, all. The top beam is subjected to uniformly distributed load. FYI, the column is 5m in length. As you can see, the major axis of column is connected to the beam with moment connection on top. However, in the minor axis of column, there's nothing to connecting them.For the major axis, the buckling length shall be 0.7*5 = 3.5m (K = 0.7 for bottom pinned, top fixed condition) ,For the minor axis , the buckling length shall be 2*5 = 10m , right ?? (because in minor axis, it's cantilever , nothing to restrain the column on top) . However, the program detect the buckling length as 5.0m.So, my question, for the minor axis, is it considered as cantilever ? Or since in the major axis, it's already gt the moment connection, in minor axis of connection, there's really doesn't matter whether the minor axis of column in restrained or not...
 

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  • #2


Hi there,

Thank you for bringing up this question. I can provide some insight into the buckling length for the minor axis of the column in this scenario.

Firstly, it is important to note that the buckling length is the distance at which a column will buckle under a certain load. It is a critical factor in determining the stability of a structure.

In the case of the minor axis of the column, it is correct that the buckling length would be considered as 10m, as it is a cantilever with no restraint on top. This means that the column is free to rotate and will experience a higher bending moment, resulting in a longer buckling length.

However, the moment connection on the top of the column in the major axis does play a role in the stability of the structure. It provides additional support and stiffness to the column, which can reduce the buckling length. This is why the program may detect the buckling length as 5.0m, as it takes into account the moment connection on the top.

In conclusion, for the minor axis, it is considered as a cantilever with a buckling length of 10m. The moment connection on the top of the column may play a role in reducing the buckling length, but it is still important to consider the full length of the column for stability analysis.

I hope this helps to clarify your question. Let me know if you have any further doubts or concerns.

 

What is compression buckling of column?

Compression buckling of column is a phenomenon in which a slender structural element, such as a column, fails due to compressive forces. It occurs when the applied compressive load exceeds the critical buckling load, causing the column to bend and ultimately collapse.

What factors contribute to compression buckling of column?

There are several factors that can contribute to compression buckling of column, including the material properties of the column (such as its modulus of elasticity and yield strength), the length of the column, and the type of end support conditions.

How is the critical buckling load calculated?

The critical buckling load can be calculated using the Euler buckling formula, which takes into account the material properties and dimensions of the column, as well as the end support conditions. It is important to note that this formula assumes the column is perfectly straight and has a uniform cross-section.

What are some methods for preventing compression buckling of column?

There are several methods for preventing compression buckling of column, including increasing the column's cross-sectional area, using stronger materials, and providing proper bracing or support to the column. Additionally, columns can be designed with a lower slenderness ratio (length divided by width) to decrease the likelihood of buckling.

What are the real-world applications of compression buckling of column?

Compression buckling of column is an important concept in structural engineering and is relevant to many real-world applications, such as building design, bridge construction, and aerospace engineering. Understanding the behavior of columns under compressive loads is crucial for ensuring the safety and stability of these structures.

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