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A Narrative Review on Large AI Models in Lung Cancer Screening, Diagnosis, and Treatment Planning

1 Pith paper cite this work. Polarity classification is still indexing.

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abstract

Lung cancer remains one of the most prevalent and fatal diseases worldwide, demanding accurate and timely diagnosis and treatment. Recent advancements in large AI models have significantly enhanced medical image understanding and clinical decision-making. This review systematically surveys the state-of-the-art in applying large AI models to lung cancer screening, diagnosis, prognosis, and treatment. We categorize existing models into modality-specific encoders, encoder-decoder frameworks, and joint encoder architectures, highlighting key examples such as CLIP, BLIP, Flamingo, BioViL-T, and GLoRIA. We further examine their performance in multimodal learning tasks using benchmark datasets like LIDC-IDRI, NLST, and MIMIC-CXR. Applications span pulmonary nodule detection, gene mutation prediction, multi-omics integration, and personalized treatment planning, with emerging evidence of clinical deployment and validation. Finally, we discuss current limitations in generalizability, interpretability, and regulatory compliance, proposing future directions for building scalable, explainable, and clinically integrated AI systems. Our review underscores the transformative potential of large AI models to personalize and optimize lung cancer care.

fields

cs.LG 1

years

2025 1

verdicts

REJECT 1

representative citing papers

Radial Neighborhood Smoothing Recommender System

cs.LG · 2025-07-14 · reject · novelty 4.0

The proposed Radial Neighborhood Estimator uses SVD-based distance estimation with a variance correction and kernel smoothing over radial neighbors, but the consistency theorems are not supported by the supplied proofs.

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  • Radial Neighborhood Smoothing Recommender System cs.LG · 2025-07-14 · reject · none · ref 31 · internal anchor

    The proposed Radial Neighborhood Estimator uses SVD-based distance estimation with a variance correction and kernel smoothing over radial neighbors, but the consistency theorems are not supported by the supplied proofs.