淡江大學機構典藏

181.  最適平行輸入政策

高國峯; 彭正浩 ,  2009-06
[產業經濟學系暨研究所] 期刊論文
經濟論文叢刊 37(2), p.111-133
在取得製造商授 權後, 除了在其母國販售授權商品外, 他們都會將產品平行輸出至對手國 販售, 此即構成了雙邊平行輸入。 我們假設第三國並無任何消費者, 將分 析的重點放在本國與外國之最適平行輸入政策。3 假定本國及外國之反需求函數分別為 P = P (z) 與 P ∗ = P ∗(z

182.  熱效應與表面帶電分子吸附改變蕭特基能障之研究

李昀儒; Lee, Yun-ju ,  2010
[物理學系暨研究所] 學位論文
. Mai, William L. Hughes, C. Lao, and Z. L. Wang, Science 309, 1700 (2005). [14] X. D. Bai, P. X. Gao, Z. L. Wang, and E. G. Wang, Appl. Phys. Lett. 82

183.  SOME NEW DISCRETE NONLINEAR DELAY INEQUALITIES AND APPLICATION TO DISCRETE DELAY EQUATIONS

Cheung, Wing-Sum; Tseng, Shio-jenn ,  2006-09
[應用數學與數據科學學系] 期刊論文
Journal of Inequalities in Pure and Applied Mathematics 7(4), no.122(16Pages)
) with p non-decreasing; (A2) w C(R1, R0) is non-decreasing with w(r) > 0 for r > 0; (A3) F(Z0, Z) with (s) s for ell s Z0 and - < a := inf{(s) : s

184.  On the distinguished eigenvalues of a cone-preserving map

Tam, Bit-Shun ,  1990-04
[應用數學與數據科學學系] 期刊論文
Linear Algebra and Its Applications 131(C), pp.17-37
takes p(z into K, and sitisfks AX = XB, where A, B are given matrices preserving K, and K, respectively. This extends and answers a recent open

185.  On a Modified Binomial Distribution of Order k

Huang, Wen-Tao; Tsai, Chiou-Shiang ,  1991-01-01
[管理科學學系暨研究所] 期刊論文
Statistics and Probability Letters 11(2), pp.125-131
February 1991 Proof. By Lemma 1, we have an,(t; k,, k2) = 1 ifOp”z(t-1

186.  憲法概論：日本政治與人權

許慶雄 ,  2013-06
[亞洲研究所] 專書
公法教科書系列；初版
Jr; -=- 'r-p I3S .3=. IX)8~ A; j€.3=./t ' £- (itt ...............:.;............... 3 O/'*~\'. ':r-i:. /~.JJ-'2~11J 1I'tZ' ~- I'Ld.!; tr5Z

187.  Energy Policy in Taiwan

廖惠珠; Lee, Y. H. ,  2008-09
[經濟學系暨研究所] 會議論文
Third Asian Energy Conference, Hong Kong, China
to the rising cost but less respond to the decreasing cost ™ The floating eil price mechanism Z to determine o fair price Z P = A + B * 0.8

188.  An Efficient Decryption Method for RSA Cryptosystem

Hwang, Ren-Junn; Su, Feng-Fu; Yeh, Yi-Shiung; Chen, Chia-Yao ,  2005-03
[資訊工程學系暨研究所] 會議論文
Advanced Information Networking and Applications, 2005. AINA 2005. 19th International Conference on, vol.1, pp.585-590
, }, h. Step 4 Compute X1 = 2-1(y1 + y2 – z) mod p where z = 0 if y1 t y2; otherwise z = 1 and X2 = 2-1(y3 + y4 – z) mod q where z = 0 if y3

189.  Analysis of three species Lotka–Volterra food web models with omnivory

Hsu, Sze-Bi; Shigui Ruan; Yang, Ting-Hui ,  2015-06-15
[應用數學與數據科學學系] 期刊論文
Journal of Mathematical Analysis and Applications 426(2), p.659-687
the following extinction results. Propasition 2.4. Let (x(t), y(t), z(t)) bu a solution of system (2.1) with initial condation p =(x(0), y(0), z(0)) where x(0

190.  低航速三維物體在波浪上的運動理論推導及計算

李宗翰 ,  2000
[機械與機電工程學系暨研究所] 研究報告
-ktcos(b-q) k(z+z)+ik[(x-z)cosq+(y-h)sinq] G(x,y,z;x,h,z)=r +2pò0 ò-p k-k+ktcos(b-q)e dqdk (3-1) 2 2