Based on ideas from SV classification an algorithm is designed to
obtain Large Margin Rank Boundaries for Ordinal Regression. In other
words, a SV algorithm for learning preference relations. In addition
to that, the paper contains a detailed derivation of the corresponding
cost functions, risk functionals, and proves uniform convergence
bounds for the setting. Experimental evidence shows the good performance
of their distribution independent approach.
%0 Conference Paper
%1 herbrich00ordinal
%A Herbrich, R.
%A Graepel, T.
%A Obermayer, K.
%B Advances in Large Margin Classifiers
%C Cambridge, MA
%D 2000
%E Smola, A.J.
%E Bartlett, P.L.
%E Schölkopf, B.
%E Schuurmans, D.
%I MIT Press
%K imported
%P 115-132
%T Large Margin Rank Boundaries for Ordinal Regression
%U http://stat.cs.tu-berlin.de/publications/papers/herobergrae99.ps.gz
%X Based on ideas from SV classification an algorithm is designed to
obtain Large Margin Rank Boundaries for Ordinal Regression. In other
words, a SV algorithm for learning preference relations. In addition
to that, the paper contains a detailed derivation of the corresponding
cost functions, risk functionals, and proves uniform convergence
bounds for the setting. Experimental evidence shows the good performance
of their distribution independent approach.
@inproceedings{herbrich00ordinal,
abstract = {Based on ideas from SV classification an algorithm is designed to
obtain Large Margin Rank Boundaries for Ordinal Regression. In other
words, a SV algorithm for learning preference relations. In addition
to that, the paper contains a detailed derivation of the corresponding
cost functions, risk functionals, and proves uniform convergence
bounds for the setting. Experimental evidence shows the good performance
of their distribution independent approach.},
added-at = {2008-04-30T12:59:47.000+0200},
address = {Cambridge, MA},
author = {Herbrich, R. and Graepel, T. and Obermayer, K.},
biburl = {https://www.bibsonomy.org/bibtex/242b4c441e2d9ce7adc0577c99b5bf1cc/kdubiq},
booktitle = {Advances in Large Margin Classifiers},
description = {KDubiq Blueprint},
editor = {Smola, A.J. and Bartlett, P.L. and Sch{\"o}lkopf, B. and Schuurmans, D.},
groupsearch = {0},
interhash = {c1aab52010073f7f01771dabde1e5b9a},
intrahash = {42b4c441e2d9ce7adc0577c99b5bf1cc},
keywords = {imported},
pages = {115-132},
publisher = {{MIT} Press},
timestamp = {2008-04-30T13:00:24.000+0200},
title = {Large Margin Rank Boundaries for Ordinal Regression},
url = {http://stat.cs.tu-berlin.de/publications/papers/herobergrae99.ps.gz},
year = 2000
}