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13篇 您的检索式:作者名="Yangxin Xu"
    题名 作者 年代 出处 被引量
1The modelling of NC-electrochemical contour evolution machining using a rotary tool-cathod显示文摘XU Jiawen YUN Naizhang TANG Yangxin 2005Journal of Materials Processing Technology2005,159,2:1
2The modelling of NC - electrochemical contour evolution machining using a rotary tool -cathode显示文摘XU Jiawen YUN Naizhang TANG Yangxin 2005Journal of Materials Processing Technology2005,159,:1
3The modeling of NC-electrochemical contour evolution machining using a rotary tool-cathode显示文摘Xu Jiawen Yun Naizhang Tang Yangxin 2005Journal of Materials Processing Technology2005,159,2:1
4The modeling of NC-electrochcmical contour evolution machining using a rotary tool-cathode显示文摘XU Jiawen YUN Naizhang TANG Yangxin 2005Journal of Materials Processing Technology2005,159,2:1
5The Modelling of NC- electrochemical Contour Evolution Machining Using a Rotary Tool - cathode显示文摘Xu Jiawen Yun Naizhang Tang Yangxin 2005Journal of Materials Processing Technology2005,159,:1
6The modelling of NC-electrochemical contour evolution ma- chining using a rotary tool-cathode显示文摘XU Jiawen YUN Naizhang TANG Yangxin 2005Journal of Mate- rials Processing Technology2005,159,:1
7The Modelling of NC--electrochemical Contour Evolution Machining Using a Rotary Tool--cathode显示文摘Xu Jiawen Yun Naizhang Tang Yangxin 2005Journal of Materials Processing Technology2005,159,:1
8The Modelling of NC- electrochemical Contour Evolution Machining Using a Rotary Tool--cathode 显示文摘Xu Jiawen Yun Naizhang Tang Yangxin 2005Journal of Materials Processing Technology2005,159,:1
9The modelling of NC-electrochemical contour evolution machining using a rotary tool-cathode显示文摘Xu Jiawen Yun Naizhang Tang Yangxin K.P. Rajurkar 2004Journal of Materials Processing Tech2004,,2:1
10The Modeling of NC - electrochemical Contour Evolution Machining Using a Rotary Tool-cathode显示文摘Xu Jiawen Yun Naizhang Tang Yangxin 2005Journal of Materials Processing Technology2005,159,:1
11A survey of the development of biomimetic intelligence and robotics显示文摘Biomimetics is the development of novel theories and technologies by emulating the models and systems of nature.The transfer of function from biological science into engineering promotes emerging research areas across many disparate disciplines.Recently,advances in biomimetic intelligence and robotics have gained great popularity.Biomimetic robotics are designed with biological characteristics and functions to be applied in different scenarios,such as humanoid robot in the home environment,quadruped robot in the field,and bird-like flying robot in the sky.Biomimetic intelligence aims to solve many complex problems by studying the principles of biological systems,resulting in a series of efficient algorithms,such as the genetic algorithm and neural network.Biomimetic intelligence further facilitates the performance of biomimetic robotics,making it possible to be deployed in more and more practical applications.This survey introduces the development of biomimetic intelligence and biomimetic robotics.We survey different biomimetic robots,biomimetic sensors and sensing technologies,and popular biomimetic intelligence algorithms.The conclusion is drawn by discussing current challenges and future research directions.Jiankun Wang Weinan Chen Xiao Xiao Yangxin Xu Chenming Li Xiao Jia Max Q-H.Meng 2021Biomimetic Intelligence & Robotics2021,1,1:1
12Erratum to 'A survey of the development of biomimetic intelligence and robotics' [Biomim. Intell. Robotics 1 (2021) 100001]显示文摘The publisher regrets that the Declaration of Competing Interest statements was not included in the published version of the article 'A survey of the development of biomimetic intelligence and robotics'.The appropriate Declaration of Competing Interest statement,provided by the authors,is included below.Jiankun Wang Weinan Chen Xiao Xiao Yangxin Xu Chenming Li Xiao Jia Max Q.-H.Meng 2023Biomimetic Intelligence & Robotics2023,3,2:0
13NONTRIVIAL SOLUTIONS FOR A POLYHARMONIC EQUATION WITH SINGULAR TERM显示文摘The existence of nontrivial solutions for a polyharmonic equation with singular term is proved by Mountain Pass Lemma and Sobolev-Hardy inequality.Xu Jinquan Yao Yangxin 2006Annals of Differential Equations2006,22,1:0
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