Multinomial Squared Direction Cosines Regression
暂无分享,去创建一个
[1] Jorge J. Moré,et al. Computing a Trust Region Step , 1983 .
[2] D. M. Titterington,et al. Comment on “On Discriminative vs. Generative Classifiers: A Comparison of Logistic Regression and Naive Bayes” , 2008, Neural Processing Letters.
[3] Chih-Jen Lin,et al. Trust region Newton methods for large-scale logistic regression , 2007, ICML '07.
[4] D. McFadden. A Method of Simulated Moments for Estimation of Discrete Response Models Without Numerical Integration , 1989 .
[5] Charles R. Johnson,et al. Topics in Matrix Analysis , 1991 .
[6] M. Weeks. The Multinomial Probit Model Revisited: A Discussion of Parameter Estimability, Identification and Specification Testing , 1997 .
[7] D K Smith,et al. Numerical Optimization , 2001, J. Oper. Res. Soc..
[8] Michael I. Jordan,et al. On Discriminative vs. Generative Classifiers: A comparison of logistic regression and naive Bayes , 2001, NIPS.
[9] Wei-Yin Loh,et al. Classification and regression trees , 2011, WIREs Data Mining Knowl. Discov..
[10] Corinna Cortes,et al. Support-Vector Networks , 1995, Machine Learning.
[11] D. Wise,et al. A CONDITIONAL PROBIT MODEL FOR QUALITATIVE CHOICE: DISCRETE DECISIONS RECOGNIZING INTERDEPENDENCE AND HETEROGENEOUS PREFERENCES' , 1978 .
[12] Alston S. Householder,et al. Unitary Triangularization of a Nonsymmetric Matrix , 1958, JACM.
[13] Chih-Jen Lin,et al. LIBSVM: A library for support vector machines , 2011, TIST.
[14] P. Green. Iteratively reweighted least squares for maximum likelihood estimation , 1984 .
[15] C. Kwak,et al. Multinomial Logistic Regression , 2002, Nursing research.
[16] Carlos F. Daganzo,et al. Multinomial Probit: The Theory and its Application to Demand Forecasting. , 1980 .
[17] D. Böhning. Multinomial logistic regression algorithm , 1992 .