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February 8, 2026Applied Mechanics0 citationsOpen Access

AI-Based Prediction of Numerical Earthquakes Using (Pseudo) Acoustic Emission

PKPiotr Klejment

Key Points

  • This research aims to utilize AI methods to predict the timing of numerical earthquakes based on particle dynamics.
  • Utilized the Discrete Element Method to simulate stick–slip cycles and numerical earthquakes.
  • Recorded parameters at 2000 time checkpoints related to particle state and average velocity.
  • Trained Random Forest and Deep Learning models on the dataset of particle parameters.
  • Applied SHapley Additive exPlanations to analyze the contribution of various parameters.
  • Achieved coefficients of determination (R2) between 0.81 and 0.96 for predictions of time to failure.
  • Successfully predicted the timing of complete sequences of numerical earthquakes using instantaneous particle statistics.

Abstract

The Discrete Element Method is widely used in applied mechanics, particularly in situations where material continuity breaks down (fracturing, crushing, friction, granular flow) and classical rheological models fail (phase transition between solid and granular). In this study, the Discrete Element Method was employed to simulate stick–slip cycles, i.e., numerical earthquakes. At 2000 selected, regularly spaced time checkpoints, parameters describing the average state of all particles forming the numerical fault were recorded. These parameters were related to the average velocity of the particles and were treated as the numerical equivalent of (pseudo) Acoustic Emission. The collected datasets were used to train the Random Forest and Deep Learning models that successfully predicted the time to failure. SHapley Additive exPlanations (SHAP) was used to quantify the contribution of individual physical parameters of the particles to the prediction results. The main novelty of this study was the prediction of time to failure for entire event sequences. Using only instantaneous particle velocity statistics and without using information about the history of previous events, coefficients of determination in the range R2 = 0.81–0.96 were obtained.

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Cite This Study

Piotr Klejment (2026) studied this question.

synapsesocial.com/papers/6988291e0fc35cd7a88493aahttps://doi.org/10.3390/applmech7010015
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