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RACLN: Reconfigurable Intelligent Surface as Anchors for Cooperative Localization of Wireless Sensor Network Journal article
Lu, Ziyang, Zhao, Yubin, Ge, Yuming, Xu, Cheng Zhong. RACLN: Reconfigurable Intelligent Surface as Anchors for Cooperative Localization of Wireless Sensor Network[J]. IEEE Internet of Things Journal, 2024, 11(17), 28824-28837.
Authors:  Lu, Ziyang;  Zhao, Yubin;  Ge, Yuming;  Xu, Cheng Zhong
Favorite | TC[WOS]:0 TC[Scopus]:0  IF:8.2/9.0 | Submit date：2024/06/05
Cooperative Localization  Cramér-rao Lower Bound (Crlb)  Received Signal Strength (Rss)  Reconfigurable Intelligent Surface (Ris)  Semi-definite Programming (Sdp)  
Cooperative Cellular Localization with Intelligent Reflecting Surface: Design, Analysis and Optimization Journal article
Meng, Kaitao, Wu, Qingqing, Chen, Wen, Li, Deshi. Cooperative Cellular Localization with Intelligent Reflecting Surface: Design, Analysis and Optimization[J]. IEEE Transactions on Communications, 2024, 72(5), 2974-2988.
Authors:  Meng, Kaitao;  Wu, Qingqing;  Chen, Wen;  Li, Deshi
Favorite | TC[WOS]:1 TC[Scopus]:1  IF:7.2/6.3 | Submit date：2024/05/16
Cellular Networks  Cooperative Localization  Cramér-rao Lower Bound  Integrated Sensing And Communication  Intelligent Reflecting Surfaces  Interference  Location Awareness  Optimization  Phase Shift Design  Resource Management  Robot Sensing Systems  Sensors  Target Association  
Integral representation and estimation of harmonic functions in the quaternionic half space Journal article
Zhang, Yan Hui, Kou, Kit Ian. Integral representation and estimation of harmonic functions in the quaternionic half space[J]. MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2017, 40(15), 5484-5489.
Authors:  Zhang, Yan Hui;  Kou, Kit Ian
Favorite | TC[WOS]:1 TC[Scopus]:1  IF:2.1/2.0 | Submit date：2018/10/30
Integral Representation  Dirichlet Problem  Lower Bound  
The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn Journal article
Yan Hui Zhang, Kit Ian Kou, Guan Tie Deng, Tao Qian. The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn[J]. Complex Variables and Elliptic Equations, 2017, 62(5), 642-653.
Authors:  Yan Hui Zhang;  Kit Ian Kou;  Guan Tie Deng;  Tao Qian
Favorite | TC[WOS]:0 TC[Scopus]:0 | Submit date：2019/02/13
Cartwright’s Class  Growth  Lower Bound  Upper Bound  
The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn Journal article
Zhang,Yan Hui, Kou,Kit Ian, Deng,Guan Tie, Qian,Tao. The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn[J]. Complex Variables and Elliptic Equations, 2017, 62(5), 642-653.
Authors:  Zhang,Yan Hui;  Kou,Kit Ian;  Deng,Guan Tie;  Qian,Tao
Favorite | TC[WOS]:0 TC[Scopus]:0  IF:0.6/0.7 | Submit date：2021/03/11
Cartwright’s Class  Growth  Lower Bound  Upper Bound  
ER-CRLB: An Extended Recursive Cramer-Rao Lower Bound Fundamental Analysis Method for Indoor Localization Systems Journal article
Zhao, Y.B., Fan, X.P., Xu, C.Z., Li, X.F.. ER-CRLB: An Extended Recursive Cramer-Rao Lower Bound Fundamental Analysis Method for Indoor Localization Systems[J]. IEEE Transactions on Vehicular Technology, 2017, 1605-1618.
Authors:  Zhao, Y.B.;  Fan, X.P.;  Xu, C.Z.;  Li, X.F.
Favorite |  | Submit date：2022/01/26
Bayesian estimation  Cramér-Rao lower bound (CRLB)  indoor localization  non-line-of-sight (NLOS)  
The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in Rn. Journal article
Zhang, Y.H, Kou, K. I., Deng, G.T, Qian, T.. The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in Rn.[J]. Complex Variables and Elliptic Equations. An International Journal, 2016, 642-653.
Authors:  Zhang, Y.H;  Kou, K. I.;  Deng, G.T;  Qian, T.
Favorite |   IF:0.6/0.7 | Submit date：2022/08/24
Lower bound  upper bound  Cartwright’s class  growth  
On the lower bound for a class of harmonic functions in the half space Journal article
Yanhui Z., Guantie D., Ian K.K.. On the lower bound for a class of harmonic functions in the half space[J]. Acta Mathematica Scientia, 2012, 32(4), 1487.
Authors:  Yanhui Z.;  Guantie D.;  Ian K.K.
Favorite | TC[WOS]:12 TC[Scopus]:16 | Submit date：2018/10/30
Carleman's Formula  Harmonic Function  Lower Bound  Nevanlinna's Representation For Half Sphere