Probabilistic modeling of discrete structural response with application to composite plate penetration models
Anindya Bhaduri, Christopher S. Meyer, John W. Gillespie Jr., Bazle Z., Haque, Michael D. Shields, Lori Graham-Brady

TL;DR
This paper introduces an efficient probabilistic modeling approach for discrete structural responses, specifically applied to predict the ballistic penetration probability of composite plates under impact, using surrogate models and monotonicity assumptions.
Contribution
It develops a novel adaptive classification surrogate modeling method that leverages physics-based monotonicity to efficiently predict discrete structural responses.
Findings
Successfully predicts probabilistic penetration response of composite plates.
Provides a computational framework for ballistic limit velocity estimation.
Demonstrates efficiency improvements over traditional sampling methods.
Abstract
Discrete response of structures is often a key probabilistic quantity of interest. For example, one may need to identify the probability of a binary event, such as, whether a structure has buckled or not. In this study, an adaptive domain-based decomposition and classification method, combined with sparse grid sampling, is used to develop an efficient classification surrogate modeling algorithm for such discrete outputs. An assumption of monotonic behaviour of the output with respect to all model parameters, based on the physics of the problem, helps to reduce the number of model evaluations and makes the algorithm more efficient. As an application problem, this paper deals with the development of a computational framework for generation of probabilistic penetration response of S-2 glass/SC-15 epoxy composite plates under ballistic impact. This enables the computationally feasible…
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