Bwnarrow3
Structural
- Dec 5, 2016
- 6
Hi,
I am currently designing a foundation for a substation breaker, which is basically a rectangular tank with cylindrical bushings on top of it. When developing wind loads on the tank portion specifically, we currently consider the breaker a solid sign, with the legs supporting it above the ground, and develop the Cf according to "solid sign" criteria.
My question relates to the quartering wind case. Would the Cf value be different because it now acts on the tank along the diagonal? Figure 6-21 in ASCE 7-05 notes a few Cf values for tanks, but it mentions in the commentary that these are specifically for rooftop structures, which is not applicable to this scenario. Figure 6-20 appears to include loads that are both normal and oblique to the sign for case B (and case C), but this isn't explicitly mentioned in the notes below the figure.
Would the Cf be the same as the normal case but instead the wind pressure adjusted for each orthogonal direction by multiplying by sin(45) & cos(45)? Would you anticipate this resulting in a larger base shear than a normal wind case?
Thanks,
I am currently designing a foundation for a substation breaker, which is basically a rectangular tank with cylindrical bushings on top of it. When developing wind loads on the tank portion specifically, we currently consider the breaker a solid sign, with the legs supporting it above the ground, and develop the Cf according to "solid sign" criteria.
My question relates to the quartering wind case. Would the Cf value be different because it now acts on the tank along the diagonal? Figure 6-21 in ASCE 7-05 notes a few Cf values for tanks, but it mentions in the commentary that these are specifically for rooftop structures, which is not applicable to this scenario. Figure 6-20 appears to include loads that are both normal and oblique to the sign for case B (and case C), but this isn't explicitly mentioned in the notes below the figure.
Would the Cf be the same as the normal case but instead the wind pressure adjusted for each orthogonal direction by multiplying by sin(45) & cos(45)? Would you anticipate this resulting in a larger base shear than a normal wind case?
Thanks,