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1
Conference

Contributors: 資訊管理系

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Relation: DATA 2015 - 4th International Conference on Data Management Technologies and Applications, Proceedings, (), 5-15; 4th International Conference on Data Management Technologies and Applications, DATA 2015; Colmar, Alsace; France; 20 July 2015 到 22 July 2015; 代碼 113501

3
Conference

Contributors: 資管系

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Relation: CACS 2014 - 2014 International Automatic Control Conference, Conference Digest,11-16; 2014 International Automatic Control Conference, CACS 2014; Ambassador HotelKaohsiung; Taiwan; 26 November 2014 到 28 November 2014; 類別編號CFP1423V-ART; 代碼 112081

7
Dissertation/ Thesis

Contributors: 姚怡慶, Yao, Yi Ching

File Description: 648347 bytes; application/pdf

Relation: [1]Arnold, B. C. and Press, S. J. (1989). Campatible conditional distributions. Journal of the American Statistical Association ,84, 152-156. [2]Arnold, B. C. and Gokhale, D. V. (1998). Distributions most nearly compatible with given families of conditional distributions. Test 7 , 377-390. [3]Arnold, B. C., Castillo, E., and Sarbia, J. M. (1999). Conditional specification of statistical models. Springer, New York. [4]Arnold, B. C., Castillo, E., and Sarbia, J. M. (2001). Conditionally specified distribution: an introduction (with discussions). Statistical Science, 16, 249-274. [5]Arnold, B. C., Castillo, E., and Sarbia, J. M. (2002). Exact and near compatibility of discrete distributions. Computational Statistics and Data Analysis, 40, 231-252. [6]Arnold, B. C., Castillo, E., and Sarbia, J. M. (2004). Compatibility of partial or complete conditional probability specifications. Journal of Statistical Planning and Inference, 123, 133-159. [7]Besag , J., (1974). Spatial interaction and the statistical analysis of lattice systems. Journal of the Royal Statistical Society. Series B 36, 192-236. [8]Gelman, A. and Speed, T. P. (1993). Characterizing a joint probability distribution by conditionals. Journal of the Royal Statistical Society. Series B 55, 185-188. [9]Gourieroux, C. and Monfort, A. (1979). On the characterization of a joint probability distribution by conditional distributions. Journal of Econometrics, 10, 115-118. [10]Hobert, J. P. and Casella, G. (1998) Functional compatibility, markov chains, and Gibbs sampling with improper posteriors. Journal of Computational and Graphical Statistics, 7, 42-60. [11]Ip, E. H., Wang, Y. J., (2009) Canonical representation of conditionally specified multivariate discrete distributions. Journal of Multivariate Analysis, 100, 1282-1290 . [12]Kuo, K-L, Wang, Y. J. (2011) A simple algorithm for checking compatibility among discrete conditional distributions. Computational Statistics and Data Analysis, 5, 2457-2462. [13]Liu, J. S. (1996) Discussion of “Statistical inference and Monte Carlo algorithms” by Casella, G. Test 5, 305-310. [14]Slavkovic, A. B., Sullivant, S., (2006) The space of compatible full conditionals is a unimodular toric variety. Journal of Symbolic Computation, 41, 196-209. [15]Song, C. C., Li, L. A., Chen, C. H., Jiang, T. J. and Kuo, K. L. (2010). Compatibilty of finie discrete conditional distributions. Statistica Sinica, 20, 423-440. [16]Tian, G. L., Tan, M., Ng, K. W. and Tang, M. L. (2009). A unified method for checking compatibility and uniqueness for finite discrete conditional distributions. Communications in Statistics-Theory and Models, 38, 115-129. [17] Toffoli, E., Cecchin, E., Corona, G., Russo, A., Buonadonna, A., D’Andrea, M., Pasetto, L., Pessa, S., Errante, D., De Pangher, V., Giusto, M., Medici, M., Gaion, F., Sandri, P., Galligioni, E., Bonura, S., Boccalon, M., Biason, P., Frustaci, S. (2006). The role of UGT1A1*28 polymorphism in the pharmacodynamics and pharmacokinetics of irinotecan in patients with metastatic colorectal cancer. Jounal of Clinical Oncology 24, 3061-3068. [18]Wang, Y. J., Kuo, K-L. (2010) Compatibility of discrete conditional distributions with structural zeros. Journal of Multivariate Analysis,101, 191-199. [19]Yao, Y. C., Chen, S. C.,Wang, S. H. (2014). On compatibility of discrete full conditional distributions:A graphical representation approach. Journal of Multivariate Analysis,124, 1-9.

10

Contributors: 資管系

File Description: 176 bytes; text/html

Relation: Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics), Volume 4253 LNAI - III, Pages 46-56