Study on Mechanical Properties and Failure Mechanism of Axial Braided C/C Composite by Chunguang Wang, Weiping Tian, Min Tang

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Joint User Scheduling and MU-MIMO Hybrid Beamforming Algorithm for mmWave FDMA Massive MIMO System by Jing Jiang, Deting Kong

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A novel oversampling method based on Wasserstein CGAN for imbalanced classification by Hongfang Zhou, Heng Pan, Kangyun Zheng, Zongling Wu, Qingyu Xiang

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Lithium-Ion Battery Degradation Based on the CNN-Transformer Model by Yongsheng Shi, Leicheng Wang, Na Liao, Zequan Xu

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Efficiency-Aware: Maximizing Energy Utilization for Sensor Nodes Using Photovoltaic-Supercapacitor Energy Systems by Zheng Liu, Xinyu Yang, Shusen Yang, Julie McCann

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Audit Analysis of Abnormal Behavior of Social Security Fund Based on Adaptive Spectral Clustering Algorithm by Yan Wu, Yonghong Chen, Wenhao Ling

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Impacts of Land Cover Change on the Near-Surface Temperature in the North China Plain by Ruijie Qu, Xiaolin Cui, Haiming Yan, Enjun Ma, Jinyan Zhan

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Topology and Control Strategy of Multi-Port DC Power Electronic Transformer Based on Soft Switching by Jialin Zhang, Kunpeng Zha, Xiaojun Tang, Yuefeng Yang, Lanfang Li, Jiafei Li

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Quantitative Reinforcement Analysis of Loess Slope with Anisotropy by Yuling Shi, Rui Wang, Hang Yuan, Han Bao, Changgen Yan

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Effect of Expanding a Rectangular Tunnel on Adjacent Structures by Ya-Qiong Wang, Wei-Kang Kong, Zhi-Feng Wang

“…In order to better understand the influence of tunneling on adjacent structures, the pedestrian underpass expanding project above-crossing Xi’an Metro Line 1 was investigated. The aim was to analyze the deformation curves characteristics of adjacent structures by field observation of ground settlement, heave of existing tunnels, and settlement of piles. …”
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Spatiotemporal Traffic Flow Prediction with KNN and LSTM by Xianglong Luo, Danyang Li, Yu Yang, Shengrui Zhang

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In Situ Measurement of Seeking Speed and Seeking Induced Head-Disk Interface Instability in Hard Disk Drives by Yu Wang, Xiongfei Wei, Yanyang Zi, Kwok-Leung Tsui

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An Improved Quantitative Analysis Method for Plant Cortical Microtubules by Yi Lu, Chenyang Huang, Jia Wang, Peng Shang

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Modeling the Satisfaction of Bus Traffic Transfer Service Quality at a High-Speed Railway Station by Xiaoyun Cheng, Yu Cao, Kun Huang, Yuejiao Wang

“…To calibrate the model, a questionnaire survey of passengers transferring to a bus was conducted at Xi’anbei Railway Station. This paper analyzes the relationships between observed variables and latent variables in the measured model, the influences of exogenous variables on endogenous variables in the structural model, and the impact of the passengers’ socioeconomic attributes on passenger satisfaction. …”
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Construction of a Visual Saliency Model for Neighborhood Building Landmarks Based on K-Means Clustering by Chen Li, Zheng Qiao

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Effect of Temperature and pH on Early Hydration Rate and Apparent Activation Energy of Alkali-Activated Slag by Ping Li, Jianhui Tang, Xudong Chen, Yin Bai, Qiyao Li

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Mapping Knowledge Domains of Integration in BIM-Based Construction Networks: A Systematic Mixed-Method Review by Bin Guo, Tao Feng

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Causal Relationship Between Psoriasis and Bullous Pemphigoid: A Mendelian Randomization Analysis by Xiaoxue Wang, Zexin Zhu

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Low-Cost Solution for Assessment of Urban Flash Flood Impacts Using Sentinel-2 Satellite Images and Fuzzy Analytic Hierarchy Process: A Case Study of Ras Ghareb City, Egypt by Mohammed Sadek, Xuxiang Li

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Integral representation of vertical operators on the Bergman space over the upper half-plane by Bais, Shubham R., Venku Naidu, D., Mohan, Pinlodi

“…In this article, we prove that every vertical operator on the Bergman space $\mathcal{A}^2(\Pi )$ over the upper half-plane can be uniquely represented as an integral operator of the form \begin{equation*} \left(S_\varphi f\right)(z) = \int _{\Pi } f(w) \varphi (z-\overline{w}) d\mu (w),~~\forall f\in \mathcal{A}^2(\Pi ),~z\in \Pi , \end{equation*} where $\varphi $ is an analytic function on $\Pi $ given by \begin{equation*} \varphi (z) = \int _{\mathbb{R}_+}\xi \sigma (\xi ) e^{iz\xi } d\xi , \ \forall z\in \Pi \end{equation*} for some $\sigma \in L^\infty (\mathbb{R}_+)$. …”
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