Výsledky vyhledávání - "Xiong, Jiawei"

Report

Human-Centric and Integrative Lighting Asset Management in Public Libraries: Qualitative Insights and Challenges from a Swedish Field Study

Autor: Lin, Jing, Hedekvist, Per Olof, Mylly, Nina, Bollen, Math, Shen, Jingchun, Xiong, Jiawei, Silfvenius, Christofer

Publikováno v: 2024;published

Traditional lighting source reliability evaluations, often covering just half of a lamp's volume, can misrepresent real-world performance. To overcome these limitations,adopting advanced asset management strategies for a more holistic evaluation is c

Externí odkaz: http://arxiv.org/abs/2401.11000

Zobrazit plný text záznamu

Report

Controlled physics-informed data generation for deep learning-based remaining useful life prediction under unseen operation conditions

Autor: Xiong, Jiawei, Fink, Olga, Zhou, Jian, Ma, Yizhong

Publikováno v: Mechanical Systems and Signal Processing, 197, 110359 (2023)

Limited availability of representative time-to-failure (TTF) trajectories either limits the performance of deep learning (DL)-based approaches on remaining useful life (RUL) prediction in practice or even precludes their application. Generating synth

Externí odkaz: http://arxiv.org/abs/2304.11702

Zobrazit plný text záznamu

Akademický článek

Shape unrestricted topological corner state based on Kekulé modulation and enhanced nonlinear harmonic generation

Autor: Guo Kai, Wang Huiyuan, Xiong Jiawei, Wu Jintao, Liu Bingyi, Guo Zhongyi

Publikováno v: Nanophotonics, Vol 13, Iss 18, Pp 3485-3494 (2024)

Topological corner states have been extensively utilized as a nanocavity to increase nonlinear harmonic generation due to their high Q-factor and robustness. However, the previous topological corner states based nanocavities and nonlinear harmonic ge

Externí odkaz: https://doaj.org/article/0e71519a85304ed1a0209285b8ec4366

Zobrazit plný text záznamu

Report

The logarithmic Minkowski inequality for cylinders

Autor: Tao, Jiangyan, Xiong, Ge, Xiong, Jiawei

In this paper, we prove that if $K$ is an $o$-symmetric cylinder and $L$ is an $o$-symmetric convex body in $\mathbb R^3$, then the logarithmic Minkowski inequality \[\frac{1}{V(K)}\int_{\mathbb S^{2}}\log\frac{h_L}{h_K}\,dV_K\geq\frac{1}{3}\log\frac

Externí odkaz: http://arxiv.org/abs/2210.02020

Zobrazit plný text záznamu