paper-with-me

Papers

FRInGe: Distribution-Space Integrated Gradients with Fisher--Rao Geometry

2026-05-07 · Gabriele Martino, Sebastian Tschiatschek arxiv

Gradient-based attribution methods are model-faithful and scalable, but Integrated Gradients (IG) can be brittle because explanations depend on heuristic baselines, straight-line paths, discretization, and saturation. We propose Fisher--Rao Integrated Gradients (FRInGe), which defines both the reference and interpolation schedule in predictive distribution space. FRInGe replaces input baselines with a maximum-entropy predictive reference and follows a Fisher-Rao geodesic on the probability simplex. The corresponding input-space trajectory is realized through the pullback Fisher metric and stabilized by KL and Euclidean trust regions; attributions are obtained by integrating input gradients along this trajectory. Across six ImageNet architectures, FRInGe most clearly improves calibration-oriented attribution metrics, especially MAS scores, while remaining competitive on perturbation AUC and infidelity.

📄 PDF Abstract BibTeX arXiv:2605.06404

Code (0)

등록된 구현이 없습니다.

Similar Papers 제목 키워드 기반

A Formalization of The Natural Gradient Method for General Similarity Measures

2019-02-24 · Anton Mallasto, Tom Dela Haije, Aasa Feragen

In optimization, the natural gradient method is well-known for likelihood maximization. The method uses the Kullback-Leibler divergence, corresponding infinitesimally to the Fisher-Rao metric, which is pulled back to the…

Directional Analysis of Stochastic Gradient Descent via von Mises-Fisher Distributions in Deep learning

2018-09-29 · ICLR 2019 5 · Cheolhyoung Lee, Kyunghyun Cho, Wanmo Kang

Although stochastic gradient descent (SGD) is a driving force behind the recent success of deep learning, our understanding of its dynamics in a high-dimensional parameter space is limited. In recent years, some research…

Randomized Advantage Transformation (RAT): Computing Natural Policy Gradients via Direct Backpropagation

2026-05-18 · Mingfei Sun arxiv

Natural policy gradients improve optimization by accounting for the geometry of distribution space, but their practical use is limited by the cost of estimating and inverting the Fisher matrix. We present Randomized Adva…

Fisher-Rao Gradient Flows of Linear Programs and State-Action Natural Policy Gradients

2024-03-28 · Johannes Müller, Semih Çaycı, Guido Montúfar

Kakade's natural policy gradient method has been studied extensively in recent years, showing linear convergence with and without regularization. We study another natural gradient method based on the Fisher information m…

Fisher-Orthogonal Projected Natural Gradient Descent for Continual Learning

2026-01-19 · Ishir Garg, Neel Kolhe, Andy Peng, Rohan Gopalam arxiv

Continual learning aims to enable neural networks to acquire new knowledge on sequential tasks. However, the key challenge in such settings is to learn new tasks without catastrophically forgetting previously learned tas…

Continual Learning