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Shivani Agarwal

12 accepted papers

2024

Multiclass Learning from Noisy Labels for Non-decomposable Performance Measures

AISTATS 2024poster

There has been much interest in recent years in learning good classifiers from data with noisy labels. Most work on learning from noisy labels has focused on standard loss-based performance measures. However, many machine learning problems require using non-decomposable performance measures which ca…

2021

Learning from Noisy Labels with No Change to the Training Process

ICML 2021spotlight

There has been much interest in recent years in developing learning algorithms that can learn accurate classifiers from data with noisy labels. A widely-studied noise model is that of \emph{class-conditional noise} (CCN), wherein a label $y$ is flipped to a label $\tilde{y}$ with some associated noi…

2020

Bayes Consistency vs. H-Consistency: The Interplay between Surrogate Loss Functions and the Scoring Function Class

NeurIPS 2020spotlight

A fundamental question in multiclass classification concerns understanding the consistency properties of surrogate risk minimization algorithms, which minimize a (often convex) surrogate to the multiclass 0-1 loss. In particular, the framework of calibrated surrogates has played an important role in…

Cited by 44SourcePDFScholar
2020

Convex Calibrated Surrogates for the Multi-Label F-Measure

ICML 2020poster

The F-measure is a widely used performance measure for multi-label classification, where multiple labels can be active in an instance simultaneously (e.g. in image tagging, multiple tags can be active in any image). In particular, the F-measure explicitly balances recall (fraction of active labels p…

Cited by 26SourcePDFScholar
2020

Rank Aggregation from Pairwise Comparisons in the Presence of Adversarial Corruptions

ICML 2020poster

Rank aggregation from pairwise preferences has widespread applications in recommendation systems and information retrieval. Given the enormous economic and societal impact of these applications, and the consequent incentives for malicious players to manipulate ranking outcomes in their favor, an imp…

Cited by 13SourcePDFScholar
2016

Dueling Bandits: Beyond Condorcet Winners to General Tournament Solutions

NeurIPS 2016poster

Recent work on deriving $O(\log T)$ anytime regret bounds for stochastic dueling bandit problems has considered mostly Condorcet winners, which do not always exist, and more recently, winners defined by the Copeland set, which do always exist. In this work, we consider a broad notion of winners defi…

Cited by 46SourcePDFScholar
2015

Consistent Multiclass Algorithms for Complex Performance Measures

ICML 2015poster

This paper presents new consistent algorithms for multiclass learning with complex performance measures, defined by arbitrary functions of the confusion matrix. This setting includes as a special case all loss-based performance measures, which are simply linear functions of the confusion matrix, but…

Cited by 78SourcePDFScholar
2015

Ranking from Stochastic Pairwise Preferences: Recovering Condorcet Winners and Tournament Solution Sets at the Top

ICML 2015poster

We consider the problem of ranking n items from stochastically sampled pairwise preferences. It was shown recently that when the underlying pairwise preferences are acyclic, several algorithms including the Rank Centrality algorithm, the Matrix Borda algorithm, and the SVM-RankAggregation algorithm…

Cited by 23SourcePDFScholar