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機構 日期 題名 作者
國立臺灣海洋大學 2011-12 Geometrically nonlinear analysis of thin-wall i-beams based on rigid beam concept Yau J.D.;Kuo S.R.
國立臺灣海洋大學 2012 Geometrically nonlinear analysis of thin-walled I-beams using rigid-beam assemblage concept Yau;J.D.;Kuo;S.R;; 郭世榮
國立中山大學 1996 Geometrically nonlinear axisymmetric vibration of polar orthotropic circular plates C.F. Liu; G.T. Chen
國立交通大學 2014-12-08T15:27:49Z GEOMETRICALLY NONLINEAR DYNAMIC ANALYSIS OF CURED EULER BEAM HSIAO, KM; YANG, RT
國立成功大學 2017-12 Geometrically Nonlinear Static Analysis of an Embedded Multiwalled Carbon Nanotube and the van der Waals Interaction Wu;Chih-Ping;Hong;Zong-Li;Wang;Yung-Ming
國立臺灣大學 1991 Geometrically nonlinear static and transiently dynamic behavior of laminated composite plates based on a higher order displacement field Chang, Jeng-Shian; Huang, Yuh-Pao
臺大學術典藏 2018-09-10T08:41:47Z Geometrically optical analysis of surface anti-reflection V-grooves for solar cells Lin, J.-H.; YIH-PENG CHIOU; Chiou, Y.-P.;Lin, J.-H.; Chiou, Y.-P.
臺大學術典藏 2021-08-05T02:36:38Z Geometrically toughening mechanism of cellular composites inspired by Fibonacci lattice in Liquidambar formosana Chiang Y;Tung C.-C;Lin X.-D;Chen P.-Y;Chen C.-S;Chang S.-W.; Chiang Y; Tung C.-C; Lin X.-D; Chen P.-Y; Chen C.-S; Chang S.-W.; CHUIN-SHAN CHEN
臺大學術典藏 2021-08-05T02:36:59Z Geometrically toughening mechanism of cellular composites inspired by Fibonacci lattice in Liquidambar formosana Chiang Y;Tung C.-C;Lin X.-D;Chen P.-Y;Chen C.-S;Chang S.-W.; Chiang Y; Tung C.-C; Lin X.-D; Chen P.-Y; Chen C.-S; Chang S.-W.; SHU-WEI CHANG
國立臺灣大學 2006-05 Geometrically Tuned and Chemically Switched Wetting Properties of Silicon Nanotips Lo, HC; Huang, YF; Chattopadhyay, S; Hsu, CH; Chen, KH; Chen, LC

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