activity
20172023
most citedGradientless Descent: High-Dimensional Zeroth-Order Optimization

39 citations · 101 across the 17 of their papers we have counts for

collaborators

17 papers

cs.AI2023

Leveraging Contextual Counterfactuals Toward Belief Calibration

Qiuyi, Zhang, Michael S. Lee +1

Beliefs and values are increasingly being incorporated into our AI systems through alignment processes, such as carefully curating data collection principles or regularizing the lo…

cs.LG2023

Set Learning for Accurate and Calibrated Models

Lukas Muttenthaler, Robert A. Vandermeulen, Qiuyi Zhang +2

Model overconfidence and poor calibration are common in machine learning and difficult to account for when applying standard empirical risk minimization. In this work, we propose a…

cs.DS2023

Robust Algorithms on Adaptive Inputs from Bounded Adversaries

Yeshwanth Cherapanamjeri, Sandeep Silwal, David P. Woodruff +3

We study dynamic algorithms robust to adaptive input generated from sources with bounded capabilities, such as sparsity or limited interaction. For example, we consider robust line…

cs.DS2022★ 1 cited

Optimal Query Complexities for Dynamic Trace Estimation

David P. Woodruff, Fred Zhang, Qiuyi Zhang

We consider the problem of minimizing the number of matrix-vector queries needed for accurate trace estimation in the dynamic setting where our underlying matrix is changing slowly…

cs.LG2022★ 19 cited

Towards Learning Universal Hyperparameter Optimizers with Transformers

Yutian Chen, Xingyou Song, Chansoo Lee +9

Meta-learning hyperparameter optimization (HPO) algorithms from prior experiments is a promising approach to improve optimization efficiency over objective functions from a similar…

cs.LG2022

Leveraging Initial Hints for Free in Stochastic Linear Bandits

Ashok Cutkosky, Chris Dann, Abhimanyu Das +2

We study the setting of optimizing with bandit feedback with additional prior knowledge provided to the learner in the form of an initial hint of the optimal action. We present a n…

cs.DS2021★ 5 cited

Optimal Sketching for Trace Estimation

Shuli Jiang, Hai Pham, David P. Woodruff +2

Matrix trace estimation is ubiquitous in machine learning applications and has traditionally relied on Hutchinson's method, which requires matrix-vector product…

cs.LG2021

One Network Fits All? Modular versus Monolithic Task Formulations in Neural Networks

Atish Agarwala, Abhimanyu Das, Brendan Juba +4

Can deep learning solve multiple tasks simultaneously, even when they are unrelated and very different? We investigate how the representations of the underlying tasks affect the ab…

cs.LG2021

ES-ENAS: Efficient Evolutionary Optimization for Large Hybrid Search Spaces

Xingyou Song, Krzysztof Choromanski, Jack Parker-Holder +8

In this paper, we approach the problem of optimizing blackbox functions over large hybrid search spaces consisting of both combinatorial and continuous parameters. We demonstrate t…

cs.LG2020★ 13 cited

Random Hypervolume Scalarizations for Provable Multi-Objective Black Box Optimization

Daniel Golovin, Qiuyi Zhang

Single-objective black box optimization (also known as zeroth-order optimization) is the process of minimizing a scalar objective , given evaluations at adaptively chosen inp…

cs.LG2020

Learning the gravitational force law and other analytic functions

Atish Agarwala, Abhimanyu Das, Rina Panigrahy +1

Large neural network models have been successful in learning functions of importance in many branches of science, including physics, chemistry and biology. Recent theoretical work…

cs.DS2020

Span Recovery for Deep Neural Networks with Applications to Input Obfuscation

Rajesh Jayaram, David P. Woodruff, Qiuyi Zhang

The tremendous success of deep neural networks has motivated the need to better understand the fundamental properties of these networks, but many of the theoretical results propose…

cs.DS2019★ 1 cited

Regularized Weighted Low Rank Approximation

Frank Ban, David Woodruff, Qiuyi Zhang

The classical low rank approximation problem is to find a rank matrix (where has columns and has rows) that minimizes the Frobenius norm of . Altho…

cs.LG2019★ 39 cited

Gradientless Descent: High-Dimensional Zeroth-Order Optimization

Daniel Golovin, John Karro, Greg Kochanski +3

Zeroth-order optimization is the process of minimizing an objective , given oracle access to evaluations at adaptively chosen inputs . In this paper, we present two simple…

cs.DS2019★ 23 cited

Solving Empirical Risk Minimization in the Current Matrix Multiplication Time

Yin Tat Lee, Zhao Song, Qiuyi Zhang

Many convex problems in machine learning and computer science share the same form: \begin{align*} \min_{x} \sum_{i} f_i( A_i x + b_i), \end{align*} where are convex functions…

cs.DS2018

Optimal Sequence Length Requirements for Phylogenetic Tree Reconstruction with Indels

Arun Ganesh, Qiuyi Zhang

We consider the phylogenetic tree reconstruction problem with insertions and deletions (indels). Phylogenetic algorithms proceed under a model where sequences evolve down the model…

cs.DS2017

Convergence Results for Neural Networks via Electrodynamics

Rina Panigrahy, Sushant Sachdeva, Qiuyi Zhang

We study whether a depth two neural network can learn another depth two network using gradient descent. Assuming a linear output node, we show that the question of whether gradient…