Seismic Analysis (ASCE 7-22)
US structural engineers determining seismic design category, spectral accelerations, base shear, and story forces to ASCE 7-22, the current edition under IBC 2024. Results feed directly into shear wall and diaphragm design downstream. For projects under IBC 2021 or earlier, use the ASCE 7-16 version instead.
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What it calculates
Calculate seismic design forces and equivalent lateral loads to ASCE 7-22 for US buildings. Determines seismic design category, spectral accelerations, base shear, and story forces for equivalent lateral force procedure.
Code standards
- ASCE 7-22
How it calculates
The Seismic Analysis (ASCE 7-22) calculator determines seismic design forces for US buildings using the Equivalent Lateral Force (ELF) procedure per ASCE 7-22 Chapter 12. It converts spectral acceleration parameters from the 2018 USGS National Seismic Hazard Model into a seismic base shear and distributes that force to each building story.
Site-adjusted spectral accelerations (ASCE 7-22, Cl. 11.4)
Starting from the mapped short-period acceleration (S_s) and long-period acceleration (S_1) from ASCE 7-22 Figure 22-1, the calculator applies site coefficients F_a and F_v to obtain the maximum considered earthquake (MCE_R) spectral accelerations:
S_MS = F_a × S_s (site-adjusted short period) S_M1 = F_v × S_1 (site-adjusted long period)
Design spectral accelerations are two-thirds of the MCE_R values:
S_DS = 2/3 × S_MS S_D1 = 2/3 × S_M1
Note: ASCE 7-22 removed the Supplement 3 S_M1 amplification that applied to Site Class D in ASCE 7-16 when S_1 exceeded 0.2. The 2022 edition instead incorporates updated site amplification factors derived from the 2018 NSHM.
Seismic design category (SDC)
SDC is determined from ASCE 7-22 Tables 11.6-1 and 11.6-2 as the more severe of the category based on S_DS and S_D1, considering the building's Risk Category. Both tables are always evaluated.
Seismic base shear (ASCE 7-22, Cl. 12.8)
The seismic response coefficient C_s is calculated from S_DS, the response modification coefficient R, and the importance factor I_e. It is checked against the S_D1-based upper bound for long-period buildings and a minimum floor. Base shear:
V = C_s × W_total
Where W_total is the effective seismic weight. The fundamental period T is either computed as the approximate period T_a = C_t × h_n^x per ASCE 7-22 Table 12.8-2, or entered as a custom value, subject to the C_u upper bound.
Vertical distribution of seismic forces
The base shear is distributed to each story level using the vertical distribution exponent k (1.0 for T ≤ 0.5 s, 2.0 for T ≥ 2.5 s, interpolated between):
F_x = C_vx × V, where C_vx = w_x × h_x^k / sum(w_i × h_i^k)
The lateral load at each story and the cumulative shear are tabulated and can be exported for diaphragm and lateral system design.
Assumptions
The building is assumed to have no torsional irregularities. No height limit increases or structural system modifications are considered. The simplified design procedure per Cl. 12.14 is not used. Site Class F requires a site-specific response analysis and is not supported.
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Frequently asked questions
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