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Paper

Injecting Measurement Information Yields a Fast and Noise-Robust Diffusion-Based Inverse Problem Solver

by Jonathan Patsenker arxiv/2508.02964
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38.5 Top 6%
S: Semantic 50

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A: Authority 0
P: Popularity 0
R: Recency 81
Q: Quality 60
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Diffusion models have been firmly established as principled zero-shot solvers for linear and nonlinear inverse problems, owing to their powerful image prior and iterative sampling algorithm. These approaches often rely on Tweedie's formula, which relates the diffusion variate $\mathbf{x}_t$ to the posterior mean $\mathbb{E} [\mathbf{x}_0 | \mathbf{x}_t]$, in order to guide the diffusion trajectory with an estimate of the final denoised sample $\mathbf{x}_0$. However, this does not consider in...

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Registry ID 2508.02964
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BibTeX
@misc{arxiv_2508_02964,
  author = {Jonathan Patsenker},
  title = {Injecting Measurement Information Yields a Fast and Noise-Robust Diffusion-Based Inverse Problem Solver Paper},
  year = {2026},
  howpublished = {\url{https://arxiv.org/abs/2508.02964}},
  note = {Accessed via Free2AITools Knowledge Fortress}
}
APA Style
Jonathan Patsenker. (2026). Injecting Measurement Information Yields a Fast and Noise-Robust Diffusion-Based Inverse Problem Solver [Paper]. Free2AITools. https://arxiv.org/abs/2508.02964

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Semantic (S) 50

Query-time baseline · scored live at search

Authority (A) 0
Popularity (P) 0
Recency (R) 81
Quality (Q) 60

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FNI V2.0 for Injecting Measurement Information Yields a Fast and Noise-Robust Diffusion-Based Inverse Problem Solver: Authority (A:0), Popularity (P:0), Recency (R:81), Quality (Q:60). Semantic (S) is a query-time baseline scored live at search.

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📝 Executive Summary

"Diffusion models have been firmly established as principled zero-shot solvers for linear and nonlinear inverse problems, owing to their powerful image prior and iterative sampling algorithm. These approaches often rely on Tweedie's formula, which relates the diffusion variate $\mathbf{x}_t$ to the posterior mean $\mathbb{E} [\mathbf{x}_0 | \mathbf{x}_t]$, in order to guide the diffusion trajectory with an estimate of the final denoised sample $\mathbf{x}_0$. However, this does not consider in..."

❝ Cite Node

@article{Patsenker2026Injecting,
  title={Injecting Measurement Information Yields a Fast and Noise-Robust Diffusion-Based Inverse Problem Solver},
  author={Jonathan Patsenker},
  journal={arXiv preprint arXiv:2508.02964},
  year={2026}
}

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Jonathan Patsenker

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📅1970Published
âąī¸81RecencyFNI pillar
✅60QualityFNI pillar
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đŸˇī¸ Research Topics

image generation
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🆔 Identity & Source

id
2508.02964
slug
2508.02964
source
arxiv
author
Jonathan Patsenker
license
arXiv
tags
arxiv:cs.LG, arxiv:stat.CO, diffusion

âš™ī¸ Technical Specs

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params billions
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