黃永偉，男，主要從事信號處理和最最佳化理論與算法研究工作。曾在香港科技大學，香港中文大學，義大利那不勒斯“腓特烈二世”大學等學校以博士後，副研究員，訪問研究員等身份從事研究工作。
基本介紹
- 中文名：黃永偉
- 職業：教師
- 畢業院校：香港中文大學
- 學位/學歷：博士
教育背景,科研成果,主要著作,主要論文,
教育背景
1998年7月，重慶大學，信息與計算科學，學士
2000年7月，重慶大學，運籌學，碩士
2005年8月，香港中文大學，系統工程與工程管理學，博士(Ph.D)
科研成果
目前已有33篇論文被SCI檢索。根據Google ScholarCitations數據，H-index為17，文章被引用次數為1120次(至2016年9月)。論文合作者包括羅智泉教授, DanielPalomar, Antonio De Maio, Alfonso Farina等IEEE fellows,以及張樹中教授(美國)，Wing-KinMa教授(香港)等。主持和參與過香港RGC研究項目、國家自然科學基金和其它科研項目。曾在兩個國際會議上做過特邀報告(Invited Talk)。獲得過2007年國際會議Workshop onOptimization and Signal Processing 2007最佳Poster獎。曾在義大利那不勒斯“腓特烈二世”大學為工學院研究生開設“凸最佳化理論與套用”課程，以及在香港浸會大學為本科生講授兩門課程。目前是IEEE高級會員、SIAM會員和美國數學會“MathematicalReviews”特邀評論員。曾為多個IEEE頂級雜誌和最最佳化頂級雜誌提供審稿服務。
主要著作
[1]YongweiHuang, “Robust Beamforming Optimization for the Secondary Transmission in aSpectrum Sharing Cognitive Radio Network,” inSpectrum Sharing in WirelessNetworks: Fairness, Efficiency, and Security, J .D. Matyjas, S. Kumar, and F. Hu, Eds., Taylor & Francis LLC, CRC Press,2016, chapter 20.
[2]YongweiHuang, Antonio De Maio, and Shuzhong Zhang, “Semidefinite Programming,Matrix Decomposition, and Radar Code Design,” inConvex Optimization inSignal Processing and Communications, D. P. Palomar and . Eldar, Eds.,Cambridge University Press, 2010, chapter 6.
主要論文
[1]YongweiHuangand Daniel P. Palomar, “Randomized Algorithms for Optimal Solutionsof Double-Sided QCQP with Applications in Signal Processing,”IEEETransactions on Signal Processing, Vol. 62, No. 5, pp. 1093-1108, March2014.
[2]YongweiHuang, Daniel P. Palomar, and Shuzhong Zhang, “Lorentz-Positive Maps andQuadratic Matrix Inequalities with Applications to Robust MISO TransmitBeamforming,”IEEE Transactions on Signal Processing, Vol. 61, No. 5, pp.1121-1130, March 2013.
[3]YongweiHuang, Qiang Li, Wing-Kin Ma, and Shuzhong Zhang, “Robust MulticastBeamforming for Spectrum Sharing-based Cognitive Radios,” IEEETransactions on Signal Processing, Vol. 60, No. 1, pp. 527-533, January2012.
[4]YongweiHuangand Daniel P. Palomar, “A Dual Perspective on Separable SemidefiniteProgramming with Applications to Optimal Downlink Beamforming,”IEEETransactions on Signal Processing, Vol. 58, No. 8, pp. 4254-4271, August2010.
[5]YongweiHuangand Daniel P. Palomar, “Rank-Constrained Separable SemidefiniteProgramming with Applications to Optimal Beamforming,”IEEE Transactions onSignal Processing, Vol. 58, No. 2, pp. 664-678, February 2010.
[6]YongweiHuangand Shuzhong Zhang, “Approximation Algorithms for Indefinite ComplexQuadratic Maximization Problems,”Science in China Series A: Mathematics,Vol. 53, No. 10, pp. 2697-2708, October 2010.
[7]YongweiHuangand Shuzhong Zhang, “Complex Matrix Decomposition and QuadraticProgramming,”Mathematics of Operations Research, Vol. 32, No. 3, pp.758-768, 2007.
[8]YongweiHuang, “Optimality Conditions for Vector Optimization with Set-ValuedMaps,”Bulletin of the Australian Mathematical Society, Vol. 66, No. 1,pp. 317-330, 2002.
[9]YongweiHuang, “A Farkas-Minkowski Type Alternative Theorem and Its Applications toSet-Valued Equilibrium Problems,”Journal of Nonlinear and Convex Analysis,Vol. 3, No. 1, pp. 17-24, 2002.
[10]YongweiHuang, “Generalized Constraint Qualifications and Optimality Conditions forSet-Valued Optimization Problems,”Journal of Mathematics Analysis andApplications, Vol. 265, pp. 309-321, 2002.
