Chord-rotation hand calculation
Posted: 06 Dec 2022, 14:55
Hello,
i was trying to reproduce by hand the calculation of the ultimate chord-rotation capacity of RC elements (beams and columns) by NTC2018, that is equation 8.7.2.1.
Following costant and timestep properties in the Detailed Calculations(Annex) tab of the Printāout Options module of Seismobuild for Example 1, i noticed two things:
1)in the Detailed Calculations Annex, the Area of trasversal reinforcement "As" is calculated as the area of a single stirup bar, even though it is written as "As = Astir*ns", with "ns = No of stirups". Please, check it
2)The ultimate chord-rotation capacities differ for a factor of 21.54% for beams which "actual" cross sections are not rectangular (following the properties and intermediate results of the Annex). What i mean is: trying to simply multiply all the numbers found in the annex (as equations 8.7.2.1) for these class of beams, the ultimate chord rotation found in the annex is always bigger of 21.54%.
The ultimate chord-rotation capacity i calculated for other elements, as columns or rectangular beams, matches perfectly (following the annex).
Is there a coefficient that has not been put in the annex that multiplies the whole ultimated chord rotation capacity in these cases? Why is there such a difference?
Thank you
i was trying to reproduce by hand the calculation of the ultimate chord-rotation capacity of RC elements (beams and columns) by NTC2018, that is equation 8.7.2.1.
Following costant and timestep properties in the Detailed Calculations(Annex) tab of the Printāout Options module of Seismobuild for Example 1, i noticed two things:
1)in the Detailed Calculations Annex, the Area of trasversal reinforcement "As" is calculated as the area of a single stirup bar, even though it is written as "As = Astir*ns", with "ns = No of stirups". Please, check it
2)The ultimate chord-rotation capacities differ for a factor of 21.54% for beams which "actual" cross sections are not rectangular (following the properties and intermediate results of the Annex). What i mean is: trying to simply multiply all the numbers found in the annex (as equations 8.7.2.1) for these class of beams, the ultimate chord rotation found in the annex is always bigger of 21.54%.
The ultimate chord-rotation capacity i calculated for other elements, as columns or rectangular beams, matches perfectly (following the annex).
Is there a coefficient that has not been put in the annex that multiplies the whole ultimated chord rotation capacity in these cases? Why is there such a difference?
Thank you