MramJ
Civil/Environmental
- Aug 26, 2023
- 3
Hey everyone,
In the CFEM, there is an equation by Burland and Burbidge (1985) for foundations on normally consolidated coarse-grained soils:
\[ S = B^{0.75} \times \frac{1.6}{N_{60}^{1.4} \times q} \]
I believe that this equation is based on observed data, but there are a couple of things I'm not sure I understand:
1. The equation seems to suggest that as the foundation width \( B \) increases, the settlement \( S \) also increases. I understand that a larger stress bulb covers a larger volume of soil with a larger footing, but isn't the stress lower, assuming the same load on both smaller and larger footings? Isn't this similar to having wider tracks on heavy machinery to distribute loads and reduce settlement?
2. Taking the equation to an extreme, if we have a very small foundation width (close to zero) and a massive load, the equation suggests almost zero settlement. This seems unlikely in a real-world context.
I'm curious if there are specific limitations or conditions under which this equation should be applied that I might be missing. Maybe there's a range of values for \( B \) where this equation is most relevant?
Thank you
In the CFEM, there is an equation by Burland and Burbidge (1985) for foundations on normally consolidated coarse-grained soils:
\[ S = B^{0.75} \times \frac{1.6}{N_{60}^{1.4} \times q} \]
I believe that this equation is based on observed data, but there are a couple of things I'm not sure I understand:
1. The equation seems to suggest that as the foundation width \( B \) increases, the settlement \( S \) also increases. I understand that a larger stress bulb covers a larger volume of soil with a larger footing, but isn't the stress lower, assuming the same load on both smaller and larger footings? Isn't this similar to having wider tracks on heavy machinery to distribute loads and reduce settlement?
2. Taking the equation to an extreme, if we have a very small foundation width (close to zero) and a massive load, the equation suggests almost zero settlement. This seems unlikely in a real-world context.
I'm curious if there are specific limitations or conditions under which this equation should be applied that I might be missing. Maybe there's a range of values for \( B \) where this equation is most relevant?
Thank you