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Probabilistic hazard analysis of rainfall-induced landslides at a specific slope considering rainfall uncertainty and soil spatial variability

  • Xin Liu
  • , Yu Wang*
  • *Corresponding author for this work

Research output: Journal Publications and Reviews › RGC 21 - Publication in refereed journal › peer-review

Abstract

A key index for assessing landslide risk quantitatively is annual slope failure probability, PFA , induced by rainfalls at a specific slope. Although PFA is expected to be significantly influenced by both spatial variability of soil properties and rainfall uncertainty, previous studies seldom estimate PFA  with simultaneous consideration of both soil spatial variability and rainfall uncertainty. Most previous studies focused on the effect of soil spatial variability and ignored rainfall uncertainty, and the estimated slope failure probability is not associated with a reference time period (e.g., a year for PFA). This study aims to assess PFA  considering both soil spatial variability and rainfall uncertainty by developing a fully Monte Carlo simulation (MCS)-based method. To bypass the high-dimensional integration in estimation of PFA  and high computational costs of MCS, a semi-analytical method is further developed for enhancing computational efficiency in estimating a small failure probability. Results show that the semi-analytical and fully MCS-based methods produce consistent PFA . Using the proposed semi-analytical method, a small number (e.g., 30) of random samples is sufficient for estimating a small failure probability (e.g., 10−4) accurately. When the variability of soil properties is negligible, PFA  is dominated by rainfall uncertainty and converges to a constant failure probability. © 2023 Elsevier Ltd.
Original languageEnglish
Article number105706
JournalComputers and Geotechnics
Volume162
Online published7 Aug 2023
DOIs
Publication statusPublished - Oct 2023

Research Keywords

  • Rainfall-induced landslides
  • Landslide risk assessment
  • Slope reliability
  • Spatial variability
  • Monte Carlo simulation

RGC Funding Information

  • RGC-funded

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