维普中文期刊产品整合服务
218篇 您的检索式:作者名="Steven Shen"
    题名 作者 年代 出处 被引量
1The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis显示文摘Huang Norden E. Shen Zheng Long Steven R. Wu Manli C. Shih Hsing H. Zheng Quanan Yen Nai-Chyuan Tung Chi Chao Liu Henry H 1998Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences . 1998 (1971)1998,,1971:22
2The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis显示文摘Huang Norden E. Shen Zheng Long Steven R. Wu Manli C. Shih Hsing H. Zheng Quanan Yen Nai-Chyuan Tung Chi Chao Liu Henry H 19981998 (1971)1998,,1971:18
3The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis显示文摘Huang Norden E. Shen Zheng Long Steven R. Wu Manli C. Shih Hsing H. Zheng Quanan Yen Nai-Chyuan Tung Chi Chao Liu Henry H 1998Proceedings of the Royal Society A: Mathematical Physical and Engineering Sciences1998,,1971:15
4Dual Phosphorylation of Suppressor of Fused (Sufu) by PKA and GSK3 beta Regulates Its Stability and Localization in the Primary Cilium显示文摘Chen, Yon Yue, Shen Xie, Lu Pu, Xiao-hong Jin, Tion Cheng, Steven Y. 2011南京医科大学学报(自然科学版)2011,31,6:15
5A NEW VIEW OF NONLINEAR WATER WAVES: The Hilbert Spectrum1显示文摘Norden E. Huang Zheng Shen Steven R. Long 1999Annual Review of Fluid Mechanics1999,,:11
6The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis显示文摘Huang Norden E. Shen Zheng Long Steven R. Wu Manli C. Shih Hsing H. Zheng Quanan Yen Nai-Chyuan Tung Chi Chao Liu Henry H 1998Proceedings of the Royal Society A: Mathematical Physical and Engineering Sciences1998,,1971:10
7Renal cell carcinoma: Evolving and emerging subtypes显示文摘Our knowledge of renal cell carcinoma(RCC) is rapidly expanding. For those who diagnose and treat RCC, it is important to understand the new developments. In recent years, many new renal tumors have been described and defined, and our understanding of the biology and clinical correlates of these tumors is changing. Evolving concepts in Xp11 translocation carcinoma, mucinous tubular and spindle cell carcinoma, multilocular cystic clear cell RCC, and carcinoma associated with neuroblastoma are addressed within this review. Tubulocystic carcinoma, thyroid-like follicular carcinoma of kidney, acquired cystic disease-associated RCC, and clear cell papillary RCC are also described. Finally, candidate entities, including RCC with t(6;11) translocation, hybrid oncocytoma/chromophobe RCC, hereditary leiomyomatosis and RCC syndrome, and renal angiomyoadenomatous tumor are reviewed. Knowledge of these new entities is important for diagnosis, treatment and subsequent prognosis. This review provides a targeted summary of new developments in RCC.Suzanne M Crumley Mukul Divatia Luan Truong Steven Shen Alberto G Ayala Jae Y Ro 2013World Journal of Clinical Cases2013,1,9:7
8Distributed sparse bundle adjustment algorithm based on three-dimensional point partition and asynchronous communication显示文摘Sparse bundle adjustment(SBA) is a key but time-and memory-consuming step in three-dimensional(3 D) reconstruction. In this paper, we propose a 3 D point-based distributed SBA algorithm(DSBA) to improve the speed and scalability of SBA. The algorithm uses an asynchronously distributed sparse bundle adjustment(A-DSBA)to overlap data communication with equation computation. Compared with the synchronous DSBA mechanism(SDSBA), A-DSBA reduces the running time by 46%. The experimental results on several 3 D reconstruction datasets reveal that our distributed algorithm running on eight nodes is up to five times faster than that of the stand-alone parallel SBA. Furthermore, the speedup of the proposed algorithm(running on eight nodes with 48 cores) is up to41 times that of the serial SBA(running on a single node).Xiao-long SHEN Yong DOU Steven MILLS David M EYERS Huan FENG Zhiyi HUANG 2018Frontiers of Information Technology & Electronic Engineering2018,19,7:4
9A confidence limit for the empirical mode decomposition and Hilbert spectral analysis显示文摘Huang Norden E Wu Man-Li C Long Steven R Shen Samuel S.P Qu Wendong Gloersen Per Fan Kuang L 2003Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences . 2003 (2037)2003,,2037:3
10A NEW VIEW OF NONLINEAR WATER WAVES: The Hilbert Spectrum1显示文摘Norden E. Huang Zheng Shen Steven R. Long 1999Annual Review of Fluid Mechanics1999,,:2
11Functional Defects in the Fanconi Anemia Pathway in Pancreatic Cancer Cells显示文摘Michiel S. Van der Heijden Jonathan R. Brody Eike Gallmeier Steven C. Cunningham David A. Dezentje Dong Shen Ralph H. Hruban Scott E. Kern 2004The American Journal of Pathology2004,,2:2
12Multicenter analysis of soluble A xl reveals diagnostic value for very early stage hepatocellular carcinoma显示文摘Patrick Reichl Meng Fang Patrick Starlinger Katharina Staufer Rudolf Nenutil Petr Muller Kristina Greplova Dalibor Valik Steven Dooley Christine Brostjan Thomas Gruenberger Jiayun Shen Kwan Man Michael Trauner Jun Yu Chun Fang Gao Wolfgang Mikulits 2015Int. J. Cancer2015,,2:2
13Enhanced peel resistance of fiber reinforced phenolic foams显示文摘Hongbin Shen Andre J. Lavoie Steven R. Nutt 2003Composites Part A2003,,10:2
14A confidence limit for the empirical mode decomposition and Hilbert spectral analysis显示文摘Huang Norden E Wu Man-Li C Long Steven R Shen Samuel S.P Qu Wendong Gloersen Per Fan Kuang L 2003Proceedings of the Royal Society A: Mathematical Physical and Engineering Sciences2003,,2037:2
15The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis 显示文摘Huang Norden E Shen Zheng Long Steven R 1998Royal Society of London Proceedings1998,454,:1
16The empirical mode decomposition and the Hilbert spectrum for nonlinear and non-stationary time series analysis 显示文摘 Shen Zheng Steven R L 1998Proc R Soc Lond A1998,454,:1
17The Empirical Mode Decomposition and the Hilbert Spectrum for No-nlinear and Non-stationary Time Series Analysis显示文摘 Zheng Shen Steven R Long 1998Proceedings of the Royal Society of London1998,,454:1
18The empirical mode decomposition and the Hilbert spectrum for nonlinear and non -stationary time series analysis显示文摘Norden E Huang Zheng Shen Steven R Long 1998Proc R Soc Lond A1998,454,:1
19The em-pirical mode decomposition and the Hilbert spectrumfor nonlinear and non-stationary time series analysis显示文摘Huang N E Shen Zheng Steven R L 1998Proceedings of the Royal Society A1998,454,:1
20The empirical mode decomposition and the Hilbert spectrum for nolinear and non-stationary time series a- nalysis 显示文摘Huang Norden E Zhen Shen Long Steven R 1998Proceedings: Mathematical Physical and Engineering Sciences Royal Society Lond1998,,:1
返回顶部 每页显示:
共11页 首页 上一页 第1页 下一页 末页 /11 跳转

网站首页 | 关于我们 | 联系我们 | 产品服务 | 客服中心 | 广告服务 | 版权声明 | 网站联盟 | 友情链接 | 售卡网点

版权所有© 渝B2-20050021-1 渝公网安备 50019002500403号 违法和不良信息举报中心

互联网出版许可证 新出网证(渝)字10号 全国400电话 - 免长途话费