paper-with-me

Papers

Derivative-Free Diffusion Manifold-Constrained Gradient for Unified XAI

2024-11-22 · CVPR 2025 1 · Won Jun Kim, Hyungjin Chung, JaeMin Kim, Sangmin Lee, Byeongsu Sim, Jong Chul Ye

Gradient-based methods are a prototypical family of explainability techniques, especially for image-based models. Nonetheless, they have several shortcomings in that they (1) require white-box access to models, (2) are vulnerable to adversarial attacks, and (3) produce attributions that lie off the image manifold, leading to explanations that are not actually faithful to the model and do not align well with human perception. To overcome these challenges, we introduce Derivative-Free Diffusion Manifold-Constrainted Gradients (FreeMCG), a novel method that serves as an improved basis for explainability of a given neural network than the traditional gradient. Specifically, by leveraging ensemble Kalman filters and diffusion models, we derive a derivative-free approximation of the model's gradient projected onto the data manifold, requiring access only to the model's outputs. We demonstrate the effectiveness of FreeMCG by applying it to both counterfactual generation and feature attribution, which have traditionally been treated as distinct tasks. Through comprehensive evaluation on both tasks, counterfactual explanation and feature attribution, we show that our method yields state-of-the-art results while preserving the essential properties expected of XAI tools.

📄 PDF Abstract BibTeX arXiv:2411.15265

Code (1)

openxaiproject/pnpxai pytorch

Tasks

counterfactualCounterfactual Explanation

Methods 이 논문이 사용한 방법론

Diffusion Diffusion models generate samples by gradually removing noise from a signal, and their training objective can be expressed as a reweighted variational lower-bound…
ALIGN In the ALIGN method, visual and language representations are jointly trained from noisy image alt-text data. The image and text encoders are learned via contrastive loss…

Similar Papers 제목 키워드 기반

A diffusion-map-based algorithm for gradient computation on manifolds and applications

2021-08-16 · Alvaro Almeida Gomez, Antônio J. Silva Neto, Jorge P. Zubelli

We recover the Riemannian gradient of a given function defined on interior points of a Riemannian submanifold in the Euclidean space based on a sample of function evaluations at points in the submanifold. This approach i…

Cryogenic Electron Microscopy (cryo-EM)

BOOOM: Loss-Function-Agnostic Black-Box Optimization over Orthonormal Manifolds for Machine Learning and Statistical Inference

2026-04-23 · Beomchang Kim, Subhrajyoty Roy, Priyam Das arxiv

Optimization over the Stiefel manifold $\mathrm{St}(p,d)$, the set of $p \times d$ column-orthonormal matrices, is fundamental in statistics, machine learning, and scientific computing, yet remains challenging in the pre…

Constrained Diffusion with Trust Sampling

2024-11-17 · William Huang, Yifeng Jiang, Tom Van Wouwe, C. Karen Liu

Diffusion models have demonstrated significant promise in various generative tasks; however, they often struggle to satisfy challenging constraints. Our approach addresses this limitation by rethinking training-free loss…

Motion Generation

$Z^2$-Sampling: Zero-Cost Zigzag Trajectories for Semantic Alignment in Diffusion Models

2026-04-26 · Haosen Li, Wenshuo Chen, Shaofeng Liang, Lei Wang 외 arxiv

Diffusion models have achieved unprecedented success in text-aligned generation, largely driven by Classifier-Free Guidance (CFG). However, standard CFG operates strictly on instantaneous gradients, omitting the intrinsi…

Exploring the Intrinsic Geometry of Diffusion Models with Constrained Inverse Kinematics

2026-06-24 · Miguel Angel Rogel Garcia, Phone Thiha Kyaw, Jonathan Kelly arxiv

Recent studies suggest that diffusion models can recover geometric structure in the data manifolds they are trained on, yet the supporting evidence has so far come mostly from natural-image data, where the underlying geo…