681.  螺旋型奈米碳管與含金屬之缺陷石墨烯系統的理論探討

譚均皓; Tan, Chun-Hao ,  2017
[化學學系暨研究所] 學位論文
) 41 J. P. Deng, W. H. Chen, S. P. Chiu, C. H. Lin and B. C. Wang, Molecules. 9, 2361 (2014) 42 Y. Z. Tan, B. Yang, K. Parvez, A. Narita, S. Osella, D

682.  孕核層對於微波電漿化學氣相沉積法偏壓成長之鑽石薄膜導電性的影響

張信澤; Chang, Hsin-Tse ,  2015
[物理學系暨研究所] 學位論文
. S. Dandy, “Diamond chemical vapor deposition: Nucleation and Early Growth Stages”, Noyes (1995). [3]. P. Kulkarni, L. M. Porter, F. A. M. Koeck, Y

683.  反應氣體對於熱燈絲化學氣相沈積系統成長鑽石薄膜行為之研究

陳琮民; Chen, Tsung-Min ,  2015
[物理學系暨研究所] 學位論文
）. [3]. P. Kulkarni, L. M. Porter, F. A. M. Koeck, Y.-J. Tang, and R. J. Nemanich, “Electrical and photoelectrical characterization of undoped and S

684.  電漿處理對超奈米晶鑽石薄膜電子場發射特性的影響

徐偉揚; Hsu, Wei-Yang ,  2017
[物理學系暨研究所] 學位論文
deposition: Nucleation and Early 　　　Growth Stages, Noyes (1995). [3]. P. Kulkarni, L. M. Porter, F. A. M. Koeck, Y.-J. Tang, and R. J. Nemanich

685.  軟態物質之物理及相關之彈性性質

周子聰 ,  2000
[物理學系暨研究所] 研究報告
. Zhang, and Z.-C. Ou-Yang, Phys. Rev. Lett. 82, 4560 (1999)) seems to be hopeful to provide a unified solution. We present an analytical based proof

686.  Discussions on implementing iterative hard thresholding algorithm

F.-C. Chang; H.-C. Huang ,  2014-08
[資訊創新與科技學系] 會議論文
2014 Tenth International Conference on Intelligent Information Hiding and Multimedia Signal Processing (IIH-MSP)
linear transfarmation of the corresponding sparse representation z, i.i., x = Ψz. (5) Thus, Eq. 1 is ra-written as Eq. 6. y = Φx = ΦΨz

687.  橡膠化學與技術

葉明國(編) ,  1983
[化學學系暨研究所] 專書
\:·......,..... ....... .... ... ......................·.·.··.·.2.243 第~ +十.8五L"章* 可P塑f !l劑;TfI典J ~其Jt-他1tt配~(.料~+ .............. .........245 的15-1 可or塑1l! 劑ifN 之z. 功Y-能!J1. .i.l.

688.  Two-Sector Growth Models with Productive Public Goods: Equilibrium (In)determinacy

Chen, Been-lon; Lee, Shun-fa ,  2009-01
[產業經濟學系暨研究所] 期刊論文
Southern Economic Journal 75(3), pp.639-662
increasing returns to scale. The motions of the two kinds of capital stock are k_ ~ ð1 { tkÞrvk z ð1 { tlÞwuh z p { C { zk, ð4Þ h_ ~ X { zh

689.  The Nernst-Planck Equation in Cylindrical Space and Time Coordinates for the Chloride-Ion Transport Phenomenon in Concrete Materials Using Theoretical Study

Liang, Ming-te; Kao, Chin-sheng; Ou, Lin-hsuen; Cho, Shih-wei ,  2010-09-01
[土木工程學系暨研究所] 期刊論文
淡江理工學刊=Tamkang Journal of Science and Engineering 13(3)，頁257-266
is the tem- perature in Kelvin (K), C(r, z, t) is the pore solution con- centration (mole/c) at the position of radius r and z- axis and time t, C0

690.  Diffusiophoresis of Polyelectrolytes in Nanodevices: Importance of Boundary

Hsu, Jyh-Ping; Liu, Kuan-Liang; Tseng, Shiojenn ,  2013-04
[應用數學與數據科學學系] 期刊論文
The Journal of Physical Chemistry C 117(18), pp.9469–9476
concentration of ionic species j, nj(r,z), the fluid velocity v(r,z), and the pressure, p(r,z) after ▽n0 is applied can all be partitioned