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臺灣學術機構典藏系統 (Taiwan Academic Institutional Repository, TAIR)
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Institution Date Title Author
元智大學 Jan-17 An analysis of collaborative problem‐solving activities mediated by individual‐based and collaborative computer simulations C.-J. Chang; M.-H. Chang; C.-C. Liu; B.-C. Chiu; S.-H. Fan Chiang; C.-T. Wen; F.-K. Hwang; Po-Yao Chao; Y.-L. Chen; C.-S. Chai
國立交通大學 2014-12-12T02:26:18Z 排列多面體與最優分割 李珠矽; Ju-Si Lee; 黃光明; F. K. Hwang
國立交通大學 2014-12-12T02:21:36Z 個別測試是最優無序群試的條件 黃曉慧; Shiao-hui Huang; 黃光明; F. K. Hwang
國立交通大學 2014-12-12T02:21:35Z 在群試上所使用的轉換矩陣 馬劍鋒; Jian Feng Ma; 黃光明; F. K. Hwang
國立交通大學 2014-12-12T02:03:24Z 最小覆蓋問題在測集設計的反物模型上的應用 陳正傑; 黃光明; F .K. Hwang
國立中山大學 2004 Equivalence of the one-rate model to the classical model on strictly nonblocking switching networks W.R. Chen; F.K. Hwang; X. Zhu
國立中山大學 2003 Strictly nonblocking 3-stage clos networks with some rearrangeable multicast capability. F.K. Hwang;S.C. Liaw;L.D. Tong
國立中山大學 2001 Channel graphs of bit permutation networks L.D. Tong; F.K. Hwang; G.J. Chang
國立臺灣大學 2000 Reliabilities of Consecutive-k Systems 張鎮華; L. Cui; F.K. Hwang; Chang, G.J.; L. Cui; F.K. Hwang
國立中山大學 1999 Characterizing bit permutation networks G.J. Chang; F.K. Hwang; L.D. Tong
國立中山大學 1999 The consecutive-4 digraphs are hamiltonian G.J. Chang;F.K. Hwang; L.D. Tong
國立中山大學 1997 The Hamiltonian properties of consecutive-3 digraphs G.J. Chang; F.K. Hwang; L.D. Tong

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