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20082023
most citedAdaGrad stepsizes: Sharp convergence over nonconvex landscapes

170 citations · 909 across the 66 of their papers we have counts for

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Showing 2021Show all

9 papers · 1 filter

cs.LG2021★ 2 cited

SHRIMP: Sparser Random Feature Models via Iterative Magnitude Pruning

Yuege Xie, Bobby Shi, Hayden Schaeffer +1

Sparse shrunk additive models and sparse random feature models have been developed separately as methods to learn low-order functions, where there are few interactions between vari…

math.DS2021★ 1 cited

Learning to Forecast Dynamical Systems from Streaming Data

Dimitris Giannakis, Amelia Henriksen, Joel A. Tropp +1

Kernel analog forecasting (KAF) is a powerful methodology for data-driven, non-parametric forecasting of dynamically generated time series data. This approach has a rigorous founda…

stat.ML2021

AdaLoss: A computationally-efficient and provably convergent adaptive gradient method

Xiaoxia Wu, Yuege Xie, Simon Du +1

We propose a computationally-friendly adaptive learning rate schedule, "AdaLoss", which directly uses the information of the loss function to adjust the stepsize in gradient descen…

math.CO2021★ 1 cited

Arbitrary-length analogs to de Bruijn sequences

Abhinav Nellore, Rachel Ward

Let be a length- cyclic sequence of characters from a size- alphabet such that the number of occurrences of any length- string on …

cs.DS2021

Johnson-Lindenstrauss Embeddings with Kronecker Structure

Stefan Bamberger, Felix Krahmer, Rachel Ward

We prove the Johnson-Lindenstrauss property for matrices where has the restricted isometry property and is a diagonal matrix containing the entries of a Kronecker…

math.PR2021

The Hanson-Wright Inequality for Random Tensors

Stefan Bamberger, Felix Krahmer, Rachel Ward

We provide moment bounds for expressions of the type where denotes the Kronecker pro…

math.ST2021

Bootstrapping the error of Oja's algorithm

Robert Lunde, Purnamrita Sarkar, Rachel Ward

We consider the problem of quantifying uncertainty for the estimation error of the leading eigenvector from Oja's algorithm for streaming principal component analysis, where the da…

stat.ML2021★ 35 cited

Generalization Bounds for Sparse Random Feature Expansions

Abolfazl Hashemi, Hayden Schaeffer, Robert Shi +3

Random feature methods have been successful in various machine learning tasks, are easy to compute, and come with theoretical accuracy bounds. They serve as an alternative approach…

cs.DS2021★ 3 cited

Streaming k-PCA: Efficient guarantees for Oja's algorithm, beyond rank-one updates

De Huang, Jonathan Niles-Weed, Rachel Ward

We analyze Oja's algorithm for streaming -PCA and prove that it achieves performance nearly matching that of an optimal offline algorithm. Given access to a sequence of i.i.d. $…