Statistical Approach to Ordinal Classification with Monotonicity Constraints
暂无分享,去创建一个
[1] Michael Doumpos,et al. Developing and Testing Models for Replicating Credit Ratings: A Multicriteria Approach , 2005 .
[2] Yoram Singer,et al. A simple, fast, and effective rule learner , 1999, AAAI 1999.
[3] Aiko M. Hormann,et al. Programs for Machine Learning. Part I , 1962, Inf. Control..
[4] Ramayya Krishnan,et al. Internet content filtering using isotonic separation on content category ratings , 2007, TOIT.
[5] S. Greco,et al. Decision Rule Approach , 2005 .
[6] Salvatore Greco,et al. Axiomatic characterization of a general utility function and its particular cases in terms of conjoint measurement and rough-set decision rules , 2004, Eur. J. Oper. Res..
[7] Constantin Zopounidis,et al. Application of the Rough Set Approach to Evaluation of Bankruptcy Risk , 1995 .
[8] Salvatore Greco,et al. Variable Consistency Monotonic Decision Trees , 2002, Rough Sets and Current Trends in Computing.
[9] Robert Susmaga,et al. Dominance-based Rough Set Classifier without Induction of Decision Rules , 2003, RSKD.
[10] Jerzy W. Grzymala-Busse,et al. LERS-A System for Learning from Examples Based on Rough Sets , 1992, Intelligent Decision Support.
[11] David H. Wolpert,et al. The Lack of A Priori Distinctions Between Learning Algorithms , 1996, Neural Computation.
[12] Ian H. Witten,et al. Data mining: practical machine learning tools and techniques, 3rd Edition , 1999 .
[13] Salvatore Greco,et al. Monotonic Variable Consistency Rough Set Approaches , 2009, Int. J. Approx. Reason..
[14] Arie Ben-David,et al. Automatic Generation of Symbolic Multiattribute Ordinal Knowledge‐Based DSSs: Methodology and Applications* , 1992 .
[15] Robert Tibshirani,et al. The Elements of Statistical Learning: Data Mining, Inference, and Prediction, 2nd Edition , 2001, Springer Series in Statistics.
[16] Bernard De Baets,et al. Growing decision trees in an ordinal setting , 2003, Int. J. Intell. Syst..
[17] Yoram Singer,et al. Logistic Regression, AdaBoost and Bregman Distances , 2000, Machine Learning.
[18] H. Daniels,et al. Application of MLP Networks to Bond Rating and House Pricing , 1999, Neural Computing & Applications.
[19] Roman Słowiński,et al. Intelligent Decision Support , 1992, Theory and Decision Library.
[20] Colin McDiarmid,et al. Surveys in Combinatorics, 1989: On the method of bounded differences , 1989 .
[21] Leo Breiman,et al. Classification and Regression Trees , 1984 .
[22] Vladimir Vapnik,et al. The Nature of Statistical Learning , 1995 .
[23] S. V. N. Vishwanathan,et al. Entropy Regularized LPBoost , 2008, ALT.
[24] J. Friedman. Greedy function approximation: A gradient boosting machine. , 2001 .
[25] Corinna Cortes,et al. Boosting Decision Trees , 1995, NIPS.
[26] Hennie Daniels,et al. Combining Domain Knowledge and Data in Datamining Systems , 2000 .
[27] David G. Stork,et al. Pattern Classification , 1973 .
[28] Z. Pawlak,et al. Rough set approach to multi-attribute decision analysis , 1994 .
[29] Wojciech Ziarko,et al. Probabilistic Rough Sets , 2005, RSFDGrC.
[30] Endre Boros,et al. Boolean regression , 1995, Ann. Oper. Res..
[31] Ryszard S. Michalski,et al. A Theory and Methodology of Inductive Learning , 1983, Artificial Intelligence.
[32] R. Schapire,et al. Analysis of boosting algorithms using the smooth margin function , 2007, 0803.4092.
[33] Ivo Düntsch,et al. Rough set data analysis: A road to non-invasive knowledge discovery , 2000 .
[34] J. Ross Quinlan,et al. Bagging, Boosting, and C4.5 , 1996, AAAI/IAAI, Vol. 1.
[35] Varghese S. Jacob,et al. Isotonic Separation , 2005, INFORMS J. Comput..
[36] Richard Bellman,et al. Adaptive Control Processes: A Guided Tour , 1961, The Mathematical Gazette.
[37] Wojciech Kotlowski,et al. Quality of Rough Approximation in Multi-criteria Classification Problems , 2006, RSCTC.
[38] Wojciech Ziarko. Set Approximation Quality Measures in the Variable Precision Rough Set Model , 2002, HIS.
[39] S French,et al. Multicriteria Methodology for Decision Aiding , 1996 .
[40] Sholom M. Weiss,et al. Lightweight Rule Induction , 2000, ICML.
[41] Yoram Singer,et al. An Efficient Boosting Algorithm for Combining Preferences by , 2013 .
[42] John Shawe-Taylor,et al. Optimizing Classifers for Imbalanced Training Sets , 1998, NIPS.
[43] Zdzislaw Pawlak,et al. Rough sets and intelligent data analysis , 2002, Inf. Sci..
[44] Roman Słowiński,et al. Extension Of The Rough Set Approach To Multicriteria Decision Support , 2000 .
[45] R. Schapire. The Strength of Weak Learnability , 1990, Machine Learning.
[46] Peter Clark,et al. The CN2 Induction Algorithm , 1989, Machine Learning.
[47] Vladimir N. Vapnik,et al. The Nature of Statistical Learning Theory , 2000, Statistics for Engineering and Information Science.
[48] Andrzej Skowron,et al. Rough sets: Some extensions , 2007, Inf. Sci..
[49] Vladimir Vapnik,et al. Statistical learning theory , 1998 .
[50] Wojciech Kotlowski,et al. Ensemble of Decision Rules for Ordinal Classification with Monotonicity Constraints , 2008, RSKT.
[51] J. Anderson. Regression and Ordered Categorical Variables , 1984 .
[52] Manfred K. Warmuth,et al. Boosting as entropy projection , 1999, COLT '99.
[53] C. K. Chow,et al. On optimum recognition error and reject tradeoff , 1970, IEEE Trans. Inf. Theory.
[54] William L. Maxwell,et al. Establishing Consistent and Realistic Reorder Intervals in Production-Distribution Systems , 1985, Oper. Res..
[55] Salvatore Greco,et al. Ordinal regression revisited: Multiple criteria ranking using a set of additive value functions , 2008, Eur. J. Oper. Res..
[56] David G. Stork,et al. Pattern classification, 2nd Edition , 2000 .
[57] Wojciech Kotlowski,et al. Solving Regression by Learning an Ensemble of Decision Rules , 2006, ICAISC.
[58] J. Ross Quinlan,et al. C4.5: Programs for Machine Learning , 1992 .
[59] Peter L. Bartlett,et al. Functional Gradient Techniques for Combining Hypotheses , 2000 .
[60] Matthias Ehrgott,et al. Multiple criteria decision analysis: state of the art surveys , 2005 .
[61] S. Greco,et al. Axiomatization of utility, outranking and decision-rule preference models for multiple-criteria classification problems under partial inconsistency with the dominance principle , 2002 .
[62] Kenneth Steiglitz,et al. Combinatorial Optimization: Algorithms and Complexity , 1981 .
[63] Salvatore Greco,et al. Variable Consistency Model of Dominance-Based Rough Sets Approach , 2000, Rough Sets and Current Trends in Computing.
[64] Joseph Sill,et al. Monotonicity Hints , 1996, NIPS.
[65] Eric Jacquet-Lagrèze,et al. An Application of the UTA Discriminant Model for the Evaluation of R & D Projects , 1995 .
[66] Ling Li,et al. Large-Margin Thresholded Ensembles for Ordinal Regression: Theory and Practice , 2006, ALT.
[67] Amnon Shashua,et al. Ranking with Large Margin Principle: Two Approaches , 2002, NIPS.
[68] William W. Cohen. Fast Effective Rule Induction , 1995, ICML.
[69] Jerzy Stefanowski,et al. Hyperplane Aggregation of Dominance Decision Rules , 2003, Fundam. Informaticae.
[70] F. T. Wright,et al. Order restricted statistical inference , 1988 .
[71] G. Lugosi,et al. Ranking and empirical minimization of U-statistics , 2006, math/0603123.
[72] Wojciech Kotlowski,et al. Stochastic dominance-based rough set model for ordinal classification , 2008, Inf. Sci..
[73] Wojciech Kotlowski,et al. Maximum likelihood rule ensembles , 2008, ICML '08.
[74] J. Friedman. Special Invited Paper-Additive logistic regression: A statistical view of boosting , 2000 .
[75] Bogdan E. Popescu,et al. PREDICTIVE LEARNING VIA RULE ENSEMBLES , 2008, 0811.1679.
[76] Yoram Singer,et al. Improved Boosting Algorithms Using Confidence-rated Predictions , 1998, COLT' 98.
[77] D. Bunn. Stochastic Dominance , 1979 .
[78] Wojciech Kotlowski,et al. Ordinal Classification with Decision Rules , 2007, MCD.
[79] Viara Popova,et al. Knowledge Discovery and Monotonicity , 2004 .
[80] Salvatore Greco,et al. An Algorithm for Induction of Decision Rules Consistent with the Dominance Principle , 2000, Rough Sets and Current Trends in Computing.
[81] Janez Demsar,et al. Statistical Comparisons of Classifiers over Multiple Data Sets , 2006, J. Mach. Learn. Res..
[82] William J. Cook,et al. Combinatorial optimization , 1997 .
[83] Leon Sterling,et al. Learning and classification of ordinal concepts , 1988 .
[84] Klaus Obermayer,et al. Regression Models for Ordinal Data: A Machine Learning Approach , 1999 .
[85] Jan C. Bioch,et al. Decision trees for ordinal classification , 2000, Intell. Data Anal..
[86] Jure Leskovec,et al. Linear Programming Boosting for Uneven Datasets , 2003, ICML.
[87] Shivani Agarwal,et al. Ranking on graph data , 2006, ICML.
[88] Roman Slowinski,et al. Rough Set Learning of Preferential Attitude in Multi-Criteria Decision Making , 1993, ISMIS.
[89] Robert Susmaga,et al. Fast rule extraction with binary-coded relations , 2003, Intell. Data Anal..
[90] H. Zou. The Margin Vector , Admissible Loss and Multi-class Margin-based Classifiers , 2005 .
[91] Ling Li,et al. Ordinal Regression by Extended Binary Classification , 2006, NIPS.
[92] Constantin Zopounidis,et al. A preference disaggregation decision support system for financial classification problems , 2001, Eur. J. Oper. Res..
[93] Gunnar Rätsch,et al. Boosting Algorithms for Maximizing the Soft Margin , 2007, NIPS.
[94] S. Greco,et al. Dominance-Based Rough Set Approach to Knowledge Discovery (I): General Perspective , 2004 .
[95] Young U. Ryu,et al. DATA CLASSIFICATION USING THE ISOTONIC SEPARATION TECHNIQUE : APPLICATION TO BREAST CANCER PREDICTION , 2004 .
[96] A. J. Feelders,et al. Classification trees for problems with monotonicity constraints , 2002, SKDD.
[97] Bernard De Baets,et al. Modeling annoyance aggregation with choquet integrals. , 2002 .
[98] H. D. Brunk. Maximum Likelihood Estimates of Monotone Parameters , 1955 .
[99] Peter L. Bartlett,et al. Improved Generalization Through Explicit Optimization of Margins , 2000, Machine Learning.
[100] JOHANNES FÜRNKRANZ,et al. Separate-and-Conquer Rule Learning , 1999, Artificial Intelligence Review.
[101] Salvatore Greco,et al. Rough Set Based Decision Support , 2005 .
[102] Salvatore Greco,et al. Dominance-Based Rough Set Approach as a Proper Way of Handling Graduality in Rough Set Theory , 2007, Trans. Rough Sets.
[103] Leo Breiman,et al. Prediction Games and Arcing Algorithms , 1999, Neural Computation.
[104] Roman Slowinski,et al. Incremental Induction of Decision Rules from Dominance-based Rough Approximations , 2003, RSKD.
[105] Yoav Freund,et al. A decision-theoretic generalization of on-line learning and an application to boosting , 1995, EuroCOLT.
[106] Wojciech Kotlowski,et al. Additive Preference Model with Piecewise Linear Components Resulting from Dominance-Based Rough Set Approximations , 2006, ICAISC.
[107] Oleg Burdakov,et al. An O(n2) algorithm for isotonic regression , 2006 .
[108] Shouhong Wang,et al. Neural network techniques for monotonic nonlinear models , 1994, Comput. Oper. Res..
[109] Cynthia Rudin,et al. Precise Statements of Convergence for AdaBoost and arc-gv , 2007 .
[110] Wojciech Kotlowski,et al. Ensembles of Decision Rules for Solving Binary Classification Problems in the Presence of Missing Values , 2006, RSCTC.
[111] Salvatore Greco,et al. Rough approximation of a preference relation by dominance relations , 1999, Eur. J. Oper. Res..
[112] Jerzy Stefanowski,et al. Incremental Rule Induction for Multicriteria and Multiattribute Classification , 2003, IIS.
[113] Salvatore Greco,et al. Rough Set Analysis of Preference-Ordered Data , 2002, Rough Sets and Current Trends in Computing.
[114] Yoshua Bengio,et al. No Unbiased Estimator of the Variance of K-Fold Cross-Validation , 2003, J. Mach. Learn. Res..
[115] Rob Potharst,et al. Monotone Decision Trees , 1997 .
[116] Umesh V. Vazirani,et al. An Introduction to Computational Learning Theory , 1994 .
[117] 菅野 道夫,et al. Theory of fuzzy integrals and its applications , 1975 .
[118] Yiyu Yao,et al. Decision-Theoretic Rough Set Models , 2007, RSKT.
[119] Wojciech Kotlowski,et al. Statistical Model for Rough Set Approach to Multicriteria Classification , 2007, PKDD.
[120] Roman Słowiński,et al. Rough Set Analysis of Multi-Attribute Decision Problems , 1994 .
[121] Salvatore Greco,et al. Rough Set Approach to Customer Satisfaction Analysis , 2006, RSCTC.
[122] Marina Velikova,et al. Monotone models for prediction in data mining , 2006 .
[123] Yoav Freund,et al. Boosting the margin: A new explanation for the effectiveness of voting methods , 1997, ICML.
[124] Bogdan E. Popescu,et al. Gradient Directed Regularization , 2004 .
[125] K. Cao-Van,et al. Supervised ranking : from semantics to algorithms , 2003 .
[126] Yoshua Bengio,et al. Inference for the Generalization Error , 1999, Machine Learning.
[127] Endre Boros,et al. Unconstrained multilayer switchbox routing , 1995, Ann. Oper. Res..
[128] Joseph Sill,et al. Monotonic Networks , 1997, NIPS.
[129] Gábor Lugosi,et al. Pattern Classification and Learning Theory , 2002 .
[130] Eibe Frank,et al. A Simple Approach to Ordinal Classification , 2001, ECML.
[131] D. Ruppert. The Elements of Statistical Learning: Data Mining, Inference, and Prediction , 2004 .
[132] Shouhong Wang,et al. A neural network technique in modeling multiple criteria multiple person decision making , 1994, Comput. Oper. Res..
[133] Roman Słowiński,et al. A New Rough Set Approach to Evaluation of Bankruptcy Risk , 1998 .
[134] Toshihide Ibaraki,et al. An Implementation of Logical Analysis of Data , 2000, IEEE Trans. Knowl. Data Eng..
[135] Yiyu Yao,et al. Bayesian Decision Theory for Dominance-Based Rough Set Approach , 2007, RSKT.
[136] Tadeusz Pietraszek,et al. Optimizing abstaining classifiers using ROC analysis , 2005, ICML.
[137] Gunnar Rätsch,et al. v-Arc: Ensemble Learning in the Presence of Outliers , 1999, NIPS.
[138] V. Koltchinskii,et al. Complexities of convex combinations and bounding the generalization error in classification , 2004, math/0405356.
[139] J. Siskos. Assessing a set of additive utility functions for multicriteria decision-making , 1982 .
[140] Tim Robertson,et al. Consistency in Generalized Isotonic Regression , 1975 .
[141] J. Bioch,et al. Monotone Decision Trees and Noisy Data , 2002 .
[142] Tim Robertson,et al. Nonparametric, isotonic discriminant procedures , 1999 .
[143] László Györfi,et al. A Probabilistic Theory of Pattern Recognition , 1996, Stochastic Modelling and Applied Probability.
[144] Gunnar Rätsch,et al. Totally corrective boosting algorithms that maximize the margin , 2006, ICML.
[145] M. Grabisch. The application of fuzzy integrals in multicriteria decision making , 1996 .
[146] Z. Pawlak. Rough Sets: Theoretical Aspects of Reasoning about Data , 1991 .
[147] V. Koltchinskii,et al. Empirical margin distributions and bounding the generalization error of combined classifiers , 2002, math/0405343.
[148] G. Choquet. Theory of capacities , 1954 .
[149] Salvatore Greco,et al. Rough sets theory for multicriteria decision analysis , 2001, Eur. J. Oper. Res..
[150] A. J. Feelders,et al. Pruning for Monotone Classification Trees , 2003, IDA.
[151] Jerzy Stefanowski,et al. On rough set based approaches to induction of decision rules , 1998 .
[152] J. Berger. Statistical Decision Theory and Bayesian Analysis , 1988 .
[153] Joseph Sill,et al. A linear fit gets the correct monotonicity directions , 2007, Machine Learning.
[154] Gary Koop,et al. Analysis of Economic Data , 2000 .
[155] A. Ben-David. Monotonicity Maintenance in Information-Theoretic Machine Learning Algorithms , 1995, Machine Learning.
[156] Bernhard E. Boser,et al. A training algorithm for optimal margin classifiers , 1992, COLT '92.
[157] J. G. Carbonell,et al. Rough Sets, Fuzzy Sets, Data Mining, and Granular Computing , 2003, Lecture Notes in Computer Science.
[158] Roman Słowiński,et al. A General Framework for Learning an Ensemble of Decision Rules , 2008 .
[159] Young U. Ryu,et al. Firm bankruptcy prediction: experimental comparison of isotonic separation and other classification approaches , 2005, IEEE Transactions on Systems, Man, and Cybernetics - Part A: Systems and Humans.
[160] Patrick Meyer,et al. Sorting multi-attribute alternatives: The TOMASO method , 2005, Comput. Oper. Res..
[161] S. Greco,et al. Dominance-Based Rough Set Approach to Knowledge Discovery (II): Extensions and Applications , 2004 .
[162] Wojciech Kotlowski,et al. Optimized Generalized Decision in Dominance-Based Rough Set Approach , 2007, RSKT.
[163] N. Christopeit,et al. Strong Consistency of Least-Squares Estimators in the Monotone Regression Model with Stochastic Regressors , 1987 .
[164] Ayhan Demiriz,et al. Linear Programming Boosting via Column Generation , 2002, Machine Learning.
[165] Toshihide Ibaraki,et al. Data Analysis by Positive Decision Trees , 1999, CODAS.
[166] H. D. Brunk,et al. AN EMPIRICAL DISTRIBUTION FUNCTION FOR SAMPLING WITH INCOMPLETE INFORMATION , 1955 .
[167] Salvatore Greco,et al. Rough approximation by dominance relations , 2002, Int. J. Intell. Syst..
[168] Salvatore Greco,et al. Multi-criteria classification - A new scheme for application of dominance-based decision rules , 2007, Eur. J. Oper. Res..
[169] Mokhtar S. Bazaraa,et al. Nonlinear Programming: Theory and Algorithms , 1993 .
[170] Yiyu Yao,et al. A Decision Theoretic Framework for Approximating Concepts , 1992, Int. J. Man Mach. Stud..
[171] Jerzy W. Grzymala-Busse,et al. Rough Sets , 1995, Commun. ACM.