### Bracing System - Structural arrangement that ensures stability in Longitudinal Direction

What happens to a building when it is subjected to wind loads? Any building or structures, in general, must ensure stability in two directions (Lateral & Longitudinal) to safely transfer loads from the location of application to the ground. Considering a typical steel warehouse building something similar to the following image, when it is subjected to wind load along the lateral direction, stability is ensured by the portal frame action. Lateral Direction - Along width of the building Longitudinal Direction - Along Length of the building The column and the rafter connected using a rigid joint act as a portal to sustain the lateral loads that act on the building. So, the building is fine in the lateral direction. What if the wind blows in the longitudinal direction?  How longitudinal force gets transferred through the system? In the longitudinal direction, when the force acts on the gable ends of the building, the first component to interact with the load is the cladding materials (

### Why do we calculate STRESS, when we have FORCES?

In the structural analysis classroom of our engineering degree, we are taught how to determine the internal forces (Axial force, Bending Moment & Shear forces) for a structure based on the applied load by several analysis methods.

If we take a quick shift to the design classroom, a new parameter would be ruling the class called "STRESS".

I used to wonder, why we are concerned about "STRESS" when there are "INTERNAL FORCES"?

Whether the internal forces are not enough to design a member?

Let me explain this by asking a series of several other questions that pave the way to better understanding.

For our clarity, let me concentrate on "Shear Stress" alone.

Let’s begin with the first question:

what is a shear force?

Consider a beam with any pattern of loading and support condition, because of the applied load, it deforms. As a result, internal forces (shear force & bending moment) gets generated in the beam to maintain equilibrium.

Shear force is one of the internal forces. It acts parallel to the cross-section of the beam. If we take any section of the beam along its length, the vertical force that acts on the section to satisfy the equilibrium condition is called the Shear force.

To put it in a very simple way, “they are the tearing forces which act parallel to the cross-section of a member.” (see the attached image).

So far, you might have got certain level of understanding or visualization regarding the shear force.

Then arises the next question:

Whether it remains same throughout the length of the member?

Definitely not. It varies along the length of the member. That is the reason why we plot the shear force diagram. The following image shows the shear force diagram for a simply supported beam with a uniformly distributed load along its length.

Now, the time for the next question:

What are the factors that affect the shear force?

1. The load which acts on the beam.

2. The support condition.

3. The length of the beam.

You might have been aware of this earlier.

The reason for asking this question is not to know what are the factors that affect the shear force.

It is to think about the factors which are not considered, such as “Depth of the beam”, “Cross-sectional shape of the beam” and most importantly “Material” of the beam.

What do we infer from this?

The shear force will be the same for -

1. A beam with a rectangular cross-section and I section.

2. A beam that is 500 mm deep and 700 mm deep.

3. A beam that is made up of steel and wood.

So, there comes “STRESS”, which includes the factors that are neglected in the calculation of shear force.

Even though the shear force of a steel beam and wooden beam is the same, the shear stress of them varies. Steel beams have higher allowable stress than the wooden beam.

Stress is the value, that an engineer compares with different material properties and cross-sectional properties.

To answer the question, Why do we calculate stress?

“If we are about to design a beam or a member. We need stress value to compare with different cross-sectional shapes and different material properties to arrive at a feasible section.”

This is the reason why we calculate stress (in our case, the shear stress).

1. Amazing explanation

2. Examples are very clear

3. for a same c/s area and same loading with different two different materials, shear stress will be same. shear strength might vary! stress generated due to load is not dependent on material property

1. Yes Dear Sathiya.. But, my point is we use the stress value to compare with the shear strength (allowable stress), while designing a member.

As you read the post, I would have mentioned allowable stress.

4. 