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Shivani Agarwal

Researcher at University of Pennsylvania

Publications -  113
Citations -  4675

Shivani Agarwal is an academic researcher from University of Pennsylvania. The author has contributed to research in topics: Medicine & Diabetes mellitus. The author has an hindex of 30, co-authored 83 publications receiving 4142 citations. Previous affiliations of Shivani Agarwal include Massachusetts Institute of Technology & Radcliffe Institute for Advanced Study.

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Journal ArticleDOI

Learning to detect objects in images via a sparse, part-based representation

TL;DR: A learning-based approach to the problem of detecting objects in still, gray-scale images that makes use of a sparse, part-based representation is developed and a critical evaluation of the approach under the proposed standards is presented.
Book ChapterDOI

Learning a Sparse Representation for Object Detection

TL;DR: An approach for learning to detect objects in still gray images, that is based on a sparse, part-based representation of objects, that achieves high detection accuracy on a difficult test set of real-world images, and is highly robust to partial occlusion and background variation.
Journal Article

Generalization Bounds for the Area Under the ROC Curve

TL;DR: The expected accuracy of a ranking function is defined (analogous to the expected error rate of a classification function), and distribution-free probabilistic bounds on the deviation of the empirical AUC of aranking function (observed on a finite data sequence) are derived from its expected accuracy.
Journal Article

Generalization Bounds for Ranking Algorithms via Algorithmic Stability

TL;DR: It is shown that kernel-based ranking algorithms that perform regularization in a reproducing kernel Hilbert space have such stability properties, and therefore bounds can be applied to these algorithms; this is in contrast with generalization bounds based on uniform convergence, which in many cases cannot be appliedTo this point, earlier results that were derived in the special setting of bipartite ranking are generalized.