Deterministic Seismic Hazard Analysis (DSHA)
Also known as: DSHA, Scenario Earthquake Analysis, Maximum Credible Earthquake Analysis, Deterministic Ground-Motion Estimation
Deterministic Seismic Hazard Analysis (DSHA) estimates the ground motion a site would experience from a specific, postulated earthquake scenario rather than from the full probabilistic aggregation of all possible earthquakes. The analyst identifies the seismic sources capable of affecting the site, assigns each a maximum magnitude and a closest distance, and then asks what shaking the most demanding of these scenarios would produce. Leon Reiter's 1990 text codified the four-step DSHA procedure that remains the textbook reference, situating it alongside the probabilistic framework that Cornell introduced in 1968. The output is typically a single design ground motion or response spectrum, often computed at the median or median-plus-one-standard-deviation level. DSHA answers the question 'what is the worst shaking a credible earthquake could deliver here?' rather than 'how often is a given shaking level exceeded?'. It remains central to critical-facility design, scenario emergency planning, and as a deterministic cap on probabilistic results.
Key highlights
- Produces a transparent design motion tied to a named earthquake (fault, magnitude, distance) that regulators and the public can readily understand.
- Requires no recurrence-rate estimates, making it usable where seismic catalogues are too short to support reliable activity rates.
- Provides a defensible worst-case basis for critical facilities where the consequences of failure dominate any frequency consideration.
- Serves as a deterministic cap that bounds probabilistic results in low-seismicity regions where rare large events can otherwise inflate the hazard.
Intuition
This section is available to Pro members. Upgrade to Pro
How it works
This section is available to Pro members. Upgrade to Pro
When to use it
Use DSHA when you need a transparent, scenario-based design ground motion tied to a specific, physically interpretable earthquake — typically for critical facilities (nuclear plants, large dams, LNG terminals), for emergency-response scenario planning, or as a deterministic cap that prevents probabilistic results from implying unrealistically large motions in low-seismicity regions. It is well suited where a single dominant fault controls the hazard and where the consequences of failure are so severe that occurrence frequency is secondary to credible worst-case demand. DSHA is less appropriate when many sources of differing activity contribute and you need to weigh them by likelihood, when you must specify hazard at a defined annual exceedance probability for code compliance, or when communicating cumulative risk over a structure's lifetime; those tasks call for probabilistic seismic hazard analysis. In practice the two are complementary, and most modern site studies run both, reconciling the deterministic scenario with the probabilistic uniform-hazard spectrum.
Strengths & limitations
- Produces a transparent design motion tied to a named earthquake (fault, magnitude, distance) that regulators and the public can readily understand.
- Requires no recurrence-rate estimates, making it usable where seismic catalogues are too short to support reliable activity rates.
- Provides a defensible worst-case basis for critical facilities where the consequences of failure dominate any frequency consideration.
- Serves as a deterministic cap that bounds probabilistic results in low-seismicity regions where rare large events can otherwise inflate the hazard.
- Discards all information about how likely each scenario is, treating very rare and relatively frequent earthquakes identically.
- Cannot express hazard at a defined annual exceedance probability, so it does not directly support probability-based code requirements or risk calculations.
- Results are sensitive to subjective choices of maximum magnitude, closest distance, and the percentile (epsilon) of the ground-motion distribution.
- When many sources contribute comparably, choosing a single controlling scenario can understate the aggregate hazard relative to a probabilistic treatment.
Common pitfalls
This section is available to Pro members. Upgrade to Pro
Applications
This section is available to Pro members. Upgrade to Pro
Frequently asked
How does DSHA differ from probabilistic seismic hazard analysis (PSHA)?
DSHA fixes one or a few worst-case earthquake scenarios and computes the resulting ground motion, ignoring how often those events occur. PSHA, following Cornell's 1968 formulation, integrates over all possible magnitudes, distances, and recurrence rates to produce the annual frequency with which any ground-motion level is exceeded. DSHA answers 'how bad could it get from a credible event?'; PSHA answers 'how often is a given level exceeded?'. The two are complementary, and modern site studies typically run both, using the deterministic scenario as a transparent, bounding design basis and the probabilistic result for risk-consistent code compliance.
What does 'controlling earthquake' mean and how is it chosen?
The controlling earthquake is the source scenario that produces the largest ground motion at the site once each source is reduced to its maximum magnitude at its closest credible distance. As Reiter explains, the analyst evaluates every source's worst-case magnitude-distance pair through a ground-motion prediction equation and keeps the one yielding the greatest motion. Importantly, the controlling scenario can differ by spectral period — a large distant rupture may dominate long periods while a nearby moderate event dominates short periods — so practitioners often envelope several scenarios rather than rely on a single one.
Why is DSHA often evaluated at median-plus-one-standard-deviation?
Ground-motion prediction equations give the median motion for a magnitude and distance plus a log-normal scatter term with standard deviation sigma. Because DSHA does not encode frequency, it embeds conservatism by choosing a high percentile of this scatter: evaluating at the median (epsilon zero) gives a typical motion, while median-plus-one-sigma (epsilon one) gives roughly the 84th percentile. Critical-facility practice commonly adopts the 84th-percentile level so that the design accounts for the substantial event-to-event variability in shaking, not merely the average expected motion for the controlling scenario.
Sources
- 1.Reiter, L. (1990). Earthquake Hazard Analysis: Issues and Insights. New York: Columbia University Press.ISBN 9780231065344
- 2.Cornell, C. A. (1968). Engineering Seismic Risk Analysis. Bulletin of the Seismological Society of America, 58(5), 1583-1606.
You have read it. What now?
Cite this page
ScholarGate. (2026, June 23). Deterministic Seismic Hazard Analysis. ScholarGate. https://scholargate.app/disaster-studies/deterministic-seismic-hazard-analysis