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臺灣學術機構典藏系統 (Taiwan Academic Institutional Repository, TAIR)
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"陳淼勝"???jsp.browse.items-by-author.description???

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Showing items 176-199 of 199  (8 Page(s) Totally)
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Institution Date Title Author
南華大學 1988-01 Note on the optimum span of control in a pure hierarchy 陳淼勝;Chen, Miao-Sheng
淡江大學 1987-12 On organization design from an informational approach 陳淼勝; Chen, Miao-sheng
淡江大學 1987-12 On the optimum structure of the hierarchy in an organisation Tarng, Ming-yueh; 陳淼勝; Chen, Miao-sheng
南華大學 1987-12 On the optimum structure of the hierarchy in an organisation 陳淼勝;Chen, Miao-Sheng
南華大學 1987-12 On organization design from an informational approach 陳淼勝;Chen, Miao-Sheng
淡江大學 1987-01 純性層級組織的最適結構 陳淼勝; Chen, Miao-sheng
淡江大學 1986-03 A Note on Opial's Inequality 陳淼勝; Chen, Miao-sheng; 林進財
南華大學 1986-03 A Note on Opial's Inequality 陳淼勝;Chen, Miao-Sheng;林進財
淡江大學 1985-03 關於模糊狀之指派問題 陳淼勝
南華大學 1984-10 Group Choice and Socially Satisfactory Rule 陳淼勝;Chen, Miao-Sheng;張紘炬
淡江大學 1983-05 A Generalization of a Fixed Point Theorem of Bogin 陳淼勝
南華大學 1983-05 A Generalization of a Fixed Point Theorem of Bogin 陳淼勝;Chen, Miao-Sheng
淡江大學 1983-04-01 Programming with Fuzzy Operations Ⅱ 陳淼勝; Chen, Miao-sheng
南華大學 1983-04 Programming with fuzzy operations II 陳淼勝;Chen, Miao-Sheng
淡江大學 1982-10 Programming with fuzzy operations 陳淼勝; Chen, Miao-sheng
南華大學 1982-10 Programming with fuzzy operations 陳淼勝;Chen, Miao-Sheng
淡江大學 1981-06 A Note on Kannan's Fixed Point Theorem 陳淼勝; Chen, Miao-sheng
南華大學 1981-06 A Note on Kannan's Fixed Point Theorem 陳淼勝;Chen, Miao-Sheng
南華大學 1979-03 Note on Permutation Representations of Finite Groups 陳淼勝;Chen, Miao-Sheng
南華大學 1977-03 A remark on finite groups 陳淼勝;Chen, Miao-Sheng
南華大學 1976-03 A note on Glauberman theorem 陳淼勝;Chen, Miao-Sheng
淡江大學 1974-11 On the Conjugating Representation of a Finite Group 陳淼勝; Chen, Miao-sheng
南華大學 1974-11 On the Conjugating Representation of a Finite Group 陳淼勝;Chen, Miao-Sheng
淡江大學 1973-01 On the conjugation representation of a finite group 陳淼勝; Chen, Miao-sheng

Showing items 176-199 of 199  (8 Page(s) Totally)
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