World's Best Scientists 2026 revealed!

D-Index & Metrics

Engineering and Technology

D-Index
53
Citations
10971
World Ranking
3392
National Ranking
1001

Overview

Jason D. Lee is affiliated with Princeton University in the United States and has contributed extensively to research in computer science, particularly focusing on artificial intelligence and related subfields. Their work spans multiple domains such as management science and operations research, statistics and probability, statistical and nonlinear physics, and computer networks and communications.

The scientist's publication record includes a significant number of papers in prominent venues. The frequent publication outlets include:

  • arXiv (Cornell University)
  • Journal of the ACM
  • The Annals of Statistics
  • Journal of the American Statistical Association
  • SIAM Journal on Optimization

Their research covers a broad spectrum of topics related to machine learning and optimization techniques. Main research topics include:

  • Reinforcement Learning in Robotics
  • Advanced Bandit Algorithms Research
  • Stochastic Gradient Optimization Techniques
  • Machine Learning and Algorithms
  • Domain Adaptation and Few-Shot Learning
  • Sparse and Compressive Sensing Techniques
  • Model Reduction and Neural Networks

Jason D. Lee frequently collaborates with several researchers, including:

  • Simon S. Du
  • Wenhao Zhan
  • Eshaan Nichani
  • Baihe Huang
  • Qi Lei

Some recent papers authored or co-authored by Jason D. Lee include:

  • Predicting What You Already Know Helps: Provable Self-Supervised Learning (2020, arXiv, Cornell University)
  • Fine-Tuning Language Models with Just Forward Passes (2023, arXiv, Cornell University)
  • Statistical inference for model parameters in stochastic gradient descent (2020, The Annals of Statistics)
  • Few-Shot Learning via Learning the Representation, Provably (2020, arXiv, Cornell University)
  • Distributed Estimation for Principal Component Analysis: An Enlarged Eigenspace Analysis (2021, Journal of the American Statistical Association)

Their research emphasizes theoretical and applied aspects of learning algorithms, including work on model parameters estimation, representation learning, and distributed estimation techniques. This aligns with their significant publication output and contributions within artificial intelligence and operations research fields.

Best Publications

  • Gradient descent finds global minima of deep neural networks

    Simon S. Du;Jason D. Lee;Haochuan Li;Liwei Wang

  • Matrix completion and low-rank SVD via fast alternating least squares

    Trevor Hastie;Rahul Mazumder;Jason D. Lee;Reza Zadeh

  • Gradient descent only converges to minimizers

    Jason D. Lee;Max Simchowitz;Michael I. Jordan;Benjamin Recht

  • Matrix Completion has No Spurious Local Minimum

    Rong Ge;Jason D. Lee;Tengyu Ma

  • Communication-Efficient Distributed Statistical Inference

    Michael I. Jordan;Jason D. Lee;Yun Yang

  • Ubiquitination-dependent mechanisms regulate synaptic growth and function

    Aaron DiAntonio;Ali P. Haghighi;Scott L. Portman;Jason D. Lee

  • Theoretical Insights Into the Optimization Landscape of Over-Parameterized Shallow Neural Networks

    Mahdi Soltanolkotabi;Adel Javanmard;Jason D. Lee

  • PROXIMAL NEWTON-TYPE METHODS FOR MINIMIZING COMPOSITE FUNCTIONS

    Jason D. Lee;Yuekai Sun;Michael A. Saunders

  • A kernelized stein discrepancy for goodness-of-fit tests

    Qiang Liu;Jason D. Lee;Michael Jordan

  • Implicit Bias of Gradient Descent on Linear Convolutional Networks

    Suriya Gunasekar;Jason D. Lee;Daniel Soudry;Nathan Srebro

  • Characterizing Implicit Bias in Terms of Optimization Geometry

    Suriya Gunasekar;Jason D. Lee;Daniel Soudry;Nathan Srebro

  • Optimality and Approximation with Policy Gradient Methods in Markov Decision Processes

    Alekh Agarwal;Sham M. Kakade;Jason D. Lee;Gaurav Mahajan

  • On the Theory of Policy Gradient Methods: Optimality, Approximation, and Distribution Shift

    Alekh Agarwal;Sham M. Kakade;Jason D. Lee;Gaurav Mahajan

  • Gradient Descent Converges to Minimizers.

    Jason D. Lee;Max Simchowitz;Michael I. Jordan;Benjamin Recht

  • On the Power of Over-parametrization in Neural Networks with Quadratic Activation

    Simon S. Du;Jason D. Lee

  • Gradient Descent Can Take Exponential Time to Escape Saddle Points

    Simon S. Du;Chi Jin;Jason D. Lee;Michael I. Jordan

  • Stochastic Subgradient Method Converges on Tame Functions

    Damek Davis;Dmitriy Drusvyatskiy;Sham M. Kakade;Jason D. Lee

  • Solving a class of non-convex min-max games using iterative first order methods

    Maher Nouiehed;Maziar Sanjabi;Tianjian Huang;Jason D. Lee

  • Practical Large-Scale Optimization for Max-norm Regularization

    Jason D Lee;Ben Recht;Nathan Srebro;Joel Tropp

  • First-order methods almost always avoid strict saddle points

    Jason D. Lee;Ioannis Panageas;Georgios Piliouras;Max Simchowitz

  • Algorithmic Regularization in Learning Deep Homogeneous Models: Layers are Automatically Balanced

    Simon S. Du;Wei Hu;Jason D. Lee

  • Learning one-hidden-layer neural networks with landscape design

    Rong Ge;Jason D. Lee;Tengyu Ma

Frequent Co-Authors

Simon S. Du
Simon S. Du University of Washington
Michael I. Jordan
Michael I. Jordan University of California, Berkeley
Jonathan Taylor
Jonathan Taylor Stanford University
Nathan Srebro
Nathan Srebro Toyota Technological Institute at Chicago
Tengyu Ma
Tengyu Ma Stanford University
Daniel Soudry
Daniel Soudry Technion – Israel Institute of Technology
Sham M. Kakade
Sham M. Kakade Harvard University
Meisam Razaviyayn
Meisam Razaviyayn University of Southern California
Qiang Liu
Qiang Liu Chinese Academy of Sciences
Michael A. Saunders
Michael A. Saunders Stanford University

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