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A Multi-Centric Anthropomorphic 3D CT Phantom-Based Benchmark Dataset for Harmonization

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abstract

Artificial intelligence (AI) has introduced numerous opportunities for human assistance and task automation in medicine. However, it suffers from poor generalization in the presence of shifts in the data distribution. In the context of AI-based computed tomography (CT) analysis, significant data distribution shifts can be caused by changes in scanner manufacturer, reconstruction technique or dose. AI harmonization techniques can address this problem by reducing distribution shifts caused by various acquisition settings. This paper presents an open-source benchmark dataset containing CT scans of an anthropomorphic phantom acquired with various scanners and settings, which purpose is to foster the development of AI harmonization techniques. Using a phantom allows fixing variations attributed to inter- and intra-patient variations. The dataset includes 1378 image series acquired with 13 scanners from 4 manufacturers across 8 institutions using a harmonized protocol as well as several acquisition doses. Additionally, we present a methodology, baseline results and open-source code to assess image- and feature-level stability and liver tissue classification, promoting the development of AI harmonization strategies.

fields

math.OC 1

years

2026 1

verdicts

CONDITIONAL 1

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Distribution Steering via Sliced Optimal Transport Control

math.OC · 2026-08-13 · conditional · novelty 6.0

A finite-horizon feedback law built from projected one-dimensional optimal transport maps steers distributions, with Gaussian terminal convergence, randomized-to-average convergence, and exact finite-step realization for controllable linear systems.

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  • Distribution Steering via Sliced Optimal Transport Control math.OC · 2026-08-13 · conditional · none · ref 20 · internal anchor

    A finite-horizon feedback law built from projected one-dimensional optimal transport maps steers distributions, with Gaussian terminal convergence, randomized-to-average convergence, and exact finite-step realization for controllable linear systems.