Linear Non Gaussian Acyclic Model

Linear Non-Gaussian Acyclic Models (LiNGAMs) aim to infer causal relationships from observational data by leveraging the assumption that causal influences are linear and noise is non-Gaussian. Current research focuses on extending LiNGAMs to handle latent confounders and high-dimensional data, employing techniques like independent component analysis (ICA), shortest path problem formulations, and functional data analysis to improve identifiability and estimation accuracy. These advancements are significant for causal discovery in various fields, enabling more robust inference of causal structures from complex datasets where traditional methods struggle. The development of efficient algorithms and theoretical guarantees for LiNGAMs under various conditions is a key driver of ongoing research.

Papers