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Ganesh Ramachandra Kini

5 accepted papers

2024

Symmetric Neural-Collapse Representations with Supervised Contrastive Loss: The Impact of ReLU and Batching

ICLR 2024poster

Supervised contrastive loss (SCL) is a competitive and often superior alternative to the cross-entropy loss for classification. While prior studies have demonstrated that both losses yield symmetric training representations under balanced data, this symmetry breaks under class imbalances. This paper…

Cited by 1SourcePDFScholar
2023

On the Implicit Geometry of Cross-Entropy Parameterizations for Label-Imbalanced Data

AISTATS 2023poster

Various logit-adjusted parameterizations of the cross-entropy (CE) loss have been proposed as alternatives to weighted CE for training large models on label-imbalanced data far beyond the zero train error regime. The driving force behind those designs has been the theory of implicit bias, which for…

2022

Imbalance Trouble: Revisiting Neural-Collapse Geometry

NeurIPS 2022accept

Neural Collapse refers to the remarkable structural properties characterizing the geometry of class embeddings and classifier weights, found by deep nets when trained beyond zero training error. However, this characterization only holds for balanced data. Here we thus ask whether it can be made inva…

Cited by 78SourcePDFScholar
2021

Label-Imbalanced and Group-Sensitive Classification under Overparameterization

NeurIPS 2021poster

The goal in label-imbalanced and group-sensitive classification is to optimize relevant metrics such as balanced error and equal opportunity. Classical methods, such as weighted cross-entropy, fail when training deep nets to the terminal phase of training (TPT), that is training beyond zero training…

2021

Phase Transitions for One-Vs-One and One-Vs-All Linear Separability in Multiclass Gaussian Mixtures

ICASSP 2021accepted

We study a fundamental statistical question in multiclass classification: When are data linearly separable? Unlike binary classification, linear separability in multiclass settings can be defined in different ways. Here, we focus on the so called one-vs-one (OvO) and one-vs-all (OvA) linear separabi…

Cited by 0SourceScholar