Keinan Alon, Sandbank Ben, Hilgetag Claus C, Meilijson Isaac, Ruppin Eytan
School of Computer Sciences, Tel-Aviv University, Tel-Aviv, Israel.
Neural Comput. 2004 Sep;16(9):1887-915. doi: 10.1162/0899766041336387.
This letter presents the multi-perturbation Shapley value analysis (MSA), an axiomatic, scalable, and rigorous method for deducing causal function localization from multiple perturbations data. The MSA, based on fundamental concepts from game theory, accurately quantifies the contributions of network elements and their interactions, overcoming several shortcomings of previous function localization approaches. Its successful operation is demonstrated in both the analysis of a neurophysiological model and of reversible deactivation data. The MSA has a wide range of potential applications, including the analysis of reversible deactivation experiments, neuronal laser ablations, and transcranial magnetic stimulation "virtual lesions," as well as in providing insight into the inner workings of computational models of neurophysiological systems.
本文介绍了多扰动夏普利值分析(MSA),这是一种从多个扰动数据中推导因果功能定位的公理、可扩展且严谨的方法。基于博弈论的基本概念,MSA准确地量化了网络元素及其相互作用的贡献,克服了先前功能定位方法的几个缺点。其在神经生理模型分析和可逆失活数据的分析中均得到了成功验证。MSA具有广泛的潜在应用,包括可逆失活实验分析、神经元激光消融、经颅磁刺激“虚拟损伤”,以及深入了解神经生理系统计算模型的内部运作。