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	Error Estimates for Finite Element Approximation of Dirichlet Boundary Control for Stokes Equations in L-2(Gamma) 期刊论文 OAI收割 JOURNAL OF SCIENTIFIC COMPUTING, 2022, 卷号: 91, 期号: 2, 页码: 36 作者: Zhou, Kaiye; Gong, Wei \| 收藏 \| 浏览/下载：46/0 \| 提交时间：2022/04/29 Dirichlet boundary control Stokes equations Polygonal/polyhedral domain Smooth domain Finite elements Error estimates
	面向限定领域语音识别的汉语语言模型研究学位论文 OAI收割工学硕士, 中国科学院自动化研究所: 中国科学院研究生院, 2010 吕振宇收藏 \| 浏览/下载：43/0 \| 提交时间：2015/09/02 语言模型平滑语音识别口语自适应限定领域 Language Model Smooth Speech Recognition Spoken Language Adaptive Limited Domain
	Cr image enhancement based on human visual characteristics (EI CONFERENCE) 会议论文 OAI收割 2010 International Conference on Computer Design and Applications, ICCDA 2010, June 25, 2010 - June 27, 2010, Qinhuangdao, Hebei, China Zhang M.-H.; Zhang Y.-Y. 收藏 \| 浏览/下载：29/0 \| 提交时间：2013/03/25 The characteristic of digital CR medicine radiation image has wide dynamic range abundant details and bad contrast so it is necessary to enhance CR image to the need of doctor diagnosis. But the general enhancement algorithms don't consider human visual characteristics so it puts forward CR medicine image adaptive enhancement algorithm combining the human visual property which is more sensitive to smooth area noise compared with detail area noise and makes image edge detail enhancement great in detail area and detail enhancement little in smooth area in which factor K is based on space change of image domain accordingly gaining non-linear enhancement edge details of CR image. Experiment results demonstrate that the algorithm enhances CR image detail and CR image enhanced has good visual effect so the method is fit for edge detail enhancement of CR medicine radiation image. 2010 IEEE.
	Numerical integrations and unit resolution multipliers for domain decomposition methods with nonmatching grids 期刊论文 OAI收割 COMPUTING, 2005, 卷号: 74, 期号: 2, 页码: 101-129 作者: Hu, Q \| 收藏 \| 浏览/下载：25/0 \| 提交时间：2018/07/30 domain decomposition nonmatching grids mortar element numerical integration error estimate unit resolution multiplier smooth basis