Indiscriminate Disruption of Conditional Inference on Multivariate Gaussians
William N. Caballero, Matthew LaRosa, Alexander Fisher, Vahid Tarokh

TL;DR
This paper investigates how an adversary can disrupt conditional inference in multivariate Gaussian models, revealing vulnerabilities and attack strategies across various real-world applications.
Contribution
It introduces a novel framework for adversarial attacks on Gaussian inference, analyzing white- and grey-box scenarios with structural solution insights.
Findings
Attacks can significantly impair inference accuracy.
White-box and grey-box attack behaviors differ under uncertainty.
The methods are applicable to diverse real-world problems.
Abstract
The multivariate Gaussian distribution underpins myriad operations-research, decision-analytic, and machine-learning models (e.g., Bayesian optimization, Gaussian influence diagrams, and variational autoencoders). However, despite recent advances in adversarial machine learning (AML), inference for Gaussian models in the presence of an adversary is notably understudied. Therefore, we consider a self-interested attacker who wishes to disrupt a decisionmaker's conditional inference and subsequent actions by corrupting a set of evidentiary variables. To avoid detection, the attacker also desires the attack to appear plausible wherein plausibility is determined by the density of the corrupted evidence. We consider white- and grey-box settings such that the attacker has complete and incomplete knowledge about the decisionmaker's underlying multivariate Gaussian distribution, respectively.…
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Taxonomy
TopicsGaussian Processes and Bayesian Inference · Neural Networks and Applications · Time Series Analysis and Forecasting
MethodsSparse Evolutionary Training
