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Yinghan Zhang

As seen in: Nature, Wiley Online Library, arXiv, MDPI, Taylor & Francis Online
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Articles

Stepwise Construction of Multi-Phase Heterointerfaces for Dielectric Decoupling and Enhanced Microwave Absorption

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By Jinzhao Shi, Yinghan Zhang, Rongqing Tang
| Wiley Online Library Verified
J.Shi, Y.Zhang, R.Tang, et al. “Stepwise Construction of Multi-Phase Heterointerfaces for Dielectric Decoupling and Enhanced Microwave Absorption.” Small (2026): e73828. https://doi.org/10.1002/smll.73828 Conflicts of Interest The authors declare no conflicts of interest. Data Availability Statement The data that support the findings of this study are available from the corresponding author upon reasonable request.
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The consensus molecular subtypes of esophageal squamous cell carcinoma - Signal Transduction and Targeted Therapy

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By Heyang Cui, Zhongxu Zhu, Enwei Xu, Lin Qi, Yikun Cheng, Yinghan Zhang, Ling Zhang, Matthew Yibo Cheng, Ruifang Sun, Xiaofei Zhuang, Yanfeng Xi, Ting Yan, Caixia Cheng, Ning Ding, Huijuan Liu, Lu Wang, Min Guo, Dinghe Guo, Haoyu Zhang, Meilan Peng, Zhekun An, Yongjia Weng, Fang Wang, Meng Liu, Ruixin Xiong, Weihua Yin, Weimin Zhang, Xiaolong Cheng, Zhihua Liu, Qimin Zhan, Xin Wang, Yongping Cui
| Nature Verified
Abstract Esophageal squamous cell carcinoma (ESCC) lacks a standardized classification system, resulting in inconsistent clinical management and a suboptimal prognosis. This study addresses the urgent need for a robust consensus taxonomy to facilitate precision treatment for ESCC.
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Riesz basis property of discontinuous Sturm-Liouville problem with transmission condition rationally dependent on the eigenparameter

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By Zhiyu Li, Zhaowen Zheng, Yinghan Zhang
| Taylor & Francis Online
Advanced search Integral Transforms and Special Functions Latest Articles Submit an article Journal homepage Full Article Figures & data References Citations Metrics Reprints & Permissions Read this article /doi/full/10.1080/10652469.2025.2610810?needAccess=true Abstract This paper investigates a discontinuous Sturm–Liouville problem in which the boundary conditions depend linearly on the eigenparameter and the transmission conditions depend rationally on it.
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