asixth
Structural
- Feb 27, 2008
- 1,333
How are others treating Base Stiffness when designing portal frames for drift. I know BS5950 Part 1 Clause 5.1.2.4 reads:
"In the analysis of all frames, the same base stiffness about the axis under consideration should be used for all calculations. In the absence of detailed knowledge of the foundation stiffness the following should be assumed.
a) Where the column is rigidly connected to a suitable foundation the stiffness of the base should be taken as equal to the stiffness of the column, except as in 5.7.3.1.
b) Where the column is nominally connected to the foundation, a base stiffness of 10% of the column stiffness may be assumed.
c) Where an actual pin or rocker is provided the base stiffness should be taken as zero."
I cannot find a similar clause written in AS4100. This opens the theory up to a few questions.
1. "In the absence of detailed knowledge of the foundation stiffness" implies that soil-structure interaction should be modelled wherever possible. But I have never been supplied with a geotechnical report that adequatley descibes what properties should be used to model soil-structure interaction.
2. A full-moment fixity should never be modelled at the support, but 4*E*I/L should be used as a rotational spring stiffness instead. This can greatly redistibute moments. For example, I have a 6 meter high 460UB column which forms part of a portal frame and experiences a base shear of 10kN. When no rotation is allowed at the base, the base moment transferred to the footing is 38.8kN-m and the total drift is 5.7mm. When modelling a rotational stiffness at the base of 39,500kN-m/rad, the base moment is reduced to 33.0kN-m and the drift increases to 10.0mm as footing rotates 0.00084 radians. This increases the drift by close to 200%.
3. I have also heard that under service winds (25yr return), pin connections can be assumed to have a rotational stiffness of 0.2*4*E*I/L provided the baseplate has a minimum of 4-anchor bolts and it can be proven that the foundation can resist this moment. For the example I described above, this reduces the base moment to 20.6kN-m and increases the drift to 15.9mm.
Basically, the question that I am asking is "what procedures are others following to calculate drift for moment frames".
Apologies for the length of the post. All input is welcome.
"In the analysis of all frames, the same base stiffness about the axis under consideration should be used for all calculations. In the absence of detailed knowledge of the foundation stiffness the following should be assumed.
a) Where the column is rigidly connected to a suitable foundation the stiffness of the base should be taken as equal to the stiffness of the column, except as in 5.7.3.1.
b) Where the column is nominally connected to the foundation, a base stiffness of 10% of the column stiffness may be assumed.
c) Where an actual pin or rocker is provided the base stiffness should be taken as zero."
I cannot find a similar clause written in AS4100. This opens the theory up to a few questions.
1. "In the absence of detailed knowledge of the foundation stiffness" implies that soil-structure interaction should be modelled wherever possible. But I have never been supplied with a geotechnical report that adequatley descibes what properties should be used to model soil-structure interaction.
2. A full-moment fixity should never be modelled at the support, but 4*E*I/L should be used as a rotational spring stiffness instead. This can greatly redistibute moments. For example, I have a 6 meter high 460UB column which forms part of a portal frame and experiences a base shear of 10kN. When no rotation is allowed at the base, the base moment transferred to the footing is 38.8kN-m and the total drift is 5.7mm. When modelling a rotational stiffness at the base of 39,500kN-m/rad, the base moment is reduced to 33.0kN-m and the drift increases to 10.0mm as footing rotates 0.00084 radians. This increases the drift by close to 200%.
3. I have also heard that under service winds (25yr return), pin connections can be assumed to have a rotational stiffness of 0.2*4*E*I/L provided the baseplate has a minimum of 4-anchor bolts and it can be proven that the foundation can resist this moment. For the example I described above, this reduces the base moment to 20.6kN-m and increases the drift to 15.9mm.
Basically, the question that I am asking is "what procedures are others following to calculate drift for moment frames".
Apologies for the length of the post. All input is welcome.