TN-SHAP-G: Graph-Structured Tensor Network Surrogates for Shapley Values and Interactions
Farzaneh Heidari, Guillaume Rabusseau
摘要
Shapley values are a widely used tool for attributing importance and interactions among input variables in black-box models, but their computation involves a function defined over an exponentially large space of subsets. We propose TN-SHAP-G, a framework that exploits structure in graph-structured inputs to compute Shapley values and higher-order interaction indices efficiently. Given a predictor and a fixed masking scheme, TN-SHAP-G learns a compact, graph-aligned multilinear surrogate that approximates the masked-input behavior, represented as a tensor network whose topology mirrors the input graph. Once trained from a small number of oracle queries, the surrogate enables deterministic recovery of first- and higher-order Shapley indices via the multilinear extension, without additional model queries or Monte Carlo variance. Experiments on molecular benchmarks show that the learned factorization closely matches exact Shapley values on small graphs and scales efficiently to larger graphs where sampling-based methods become infeasible.
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- Do Transformers Really Perform Badly for Graph Representation?Chengxuan Ying, Tianle Cai, Shengjie Luo, Shuxin Zheng 等NeurIPS 2021 · 被引用 1,632 次
- Parameterized Explainer for Graph Neural NetworkDongsheng Luo, Wei Cheng, Dongkuan Xu, Wenchao Yu 等NeurIPS 2020 · 被引用 888 次
- The Many Shapley Values for Model ExplanationMukund Sundararajan, Amir NajmiICML 2020 · 被引用 799 次
- Evaluating Attribution for Graph Neural NetworksBenjamín Sánchez-Lengeling, Jennifer N. Wei, Brian K. Lee, Emily Reif 等NeurIPS 2020 · 被引用 159 次
- SHAP-IQ: Unified Approximation of any-order Shapley InteractionsFabian Fumagalli, Maximilian Muschalik, Patrick Kolpaczki, Eyke Hüllermeier 等NeurIPS 2023 · 被引用 80 次
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