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Structural regularity according to Eurocode 8
Structures with irregularities in plan or in elevation present special ductility demands in certain locations contrary to the general demand of uniform ductility distribution in normal buildings.
Criteria for regularity
A. Criteria for regularity in elevation
EC8(§4.2.3.3) considers as regular in elevation the buildings that satisfy all the following conditions:
- All lateral load resisting systems, such as cores, structural walls, or frames, shall run without interruption from their foundations to the top of the building or, if setbacks at different heights are present, to the top of the relevant zone of the building.
- Both the lateral stiffness and the mass of the individual storeys shall remain constant or reduce gradually, without abrupt changes, from the base to the top of a particular building.
- In framed buildings the ratio of the actual storey resistance to the resistance required by the analysis should not vary disproportionately between adjacent storeys.
- for gradual setbacks preserving axial symmetry, the setback at any floor shall be not greater than 20 % of the previous plan dimension in the direction of the setback.
- for a single setback within the lower 15 % of the total height of the main structural system, the setback shall be not greater than 50 % of the previous plan dimension (see Figure 1.c). In this case the structure of the base zone within the vertically projected perimeter of the upper storeys should be designed to resist at least 75% of the horizontal shear forces that would develop in that zone in a similar building without the base enlargement;
- if the setbacks do not preserve symmetry, in each face the sum of the setbacks at all storeys shall be not greater than 30 % of the plan dimension at the ground floor above the foundation or above the top of a rigid basement, and the individual setbacks shall be not greater than 10 % of the previous plan dimension (see Figure 1.d).
The irregularity in elevation is expected to have more severe effects in the design and in the seismic response of the building rather than the irregularity in plan. So:
- the static analysis with (equivalent) horizontal seismic loads is allowed to be applied only in buildings that are regular in elevation, and their basic period satisfies for the two main directions the equations: Τ≤ 2 sec and Τ≤ 4ΤC.
In buildings irregular in elevation, the behavior factor q is reduced 20% ο in comparison with buildings that are regular in elevation.
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)
Figure 1: Criteria of regularity in elevation for buildings with setbacks (EC8 §4.2.3.3)
B. Criteria of regularity in plan
EC8(§4.2.3.2) considers as regular in plan the buildings that satisfy all the following conditions:
- With respect to the lateral stiffness and mass distribution, the building structure shall be approximately symmetrical in plan with respect to two orthogonal axes
- The plan configuration shall be compact, i.e., each floor shall be delimited by a polygonal convex line. If in plan set-backs (re-entrant corners or edge recesses) exist, regularity in plan may still be considered as being satisfied, provided that these setbacks do not affect the floor in-plan stiffness and that, for each set-back, the area between the outline of the floor and a convex polygonal line enveloping the floor does not exceed 5 % of the floor area.
- The in-plan stiffness of the floors shall be sufficiently large in comparison with the lateral stiffness of the vertical structural elements.
- At each level and for each direction of analysis x and y, the structural eccentricity eo and the torsional radius r shall be in accordance with the two conditions below, which are expressed for the direction of analysis y (EC8 § 4.2.3.2(6)):
0.3rx ≥ ex and 0.3ry ≥ ey
rx ≥ ls and ry ≥ ls
where the radius of gyration of one floor in the two directions can be calculated from the polar moment of inertia of the floor mass in plan as:
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Figure 1.2: Design response spectrum according to EC8 (Spectrum Type 1, soft soils Type C, Elghazouli, 2009).
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