activity
20172024
most citedHyperfine Structure of the State and Predictions of Optical Cycling Behavior in the transition of TlF

51 citations · 72 across the 7 of their papers we have counts for

collaborators

7 papers

math.ST2024

A mixing time bound for Gibbs sampling from log-smooth log-concave distributions

Neha S. Wadia

The Gibbs sampler, also known as the coordinate hit-and-run algorithm, is a Markov chain that is widely used to draw samples from probability distributions in arbitrary dimensions.…

cs.LG2023★ 1 cited

A Gentle Introduction to Gradient-Based Optimization and Variational Inequalities for Machine Learning

Neha S. Wadia, Yatin Dandi, Michael I. Jordan

The rapid progress in machine learning in recent years has been based on a highly productive connection to gradient-based optimization. Further progress hinges in part on a shift i…

cs.LG2020

Whitening and second order optimization both make information in the dataset unusable during training, and can reduce or prevent generalization

Neha S. Wadia, Daniel Duckworth, Samuel S. Schoenholz +2

Machine learning is predicated on the concept of generalization: a model achieving low error on a sufficiently large training set should also perform well on novel samples from the…

cond-mat.stat-mech2020★ 15 cited

Solution to the Fokker-Planck equation for slowly driven Brownian motion: Emergent geometry and a formula for the corresponding thermodynamic metric

Neha S. Wadia, Ryan V. Zarcone, Michael R. DeWeese

Considerable progress has recently been made with geometrical approaches to understanding and controlling small out-of-equilibrium systems, but a mathematically rigorous foundation…

cs.LG2020

Critical Point-Finding Methods Reveal Gradient-Flat Regions of Deep Network Losses

Charles G. Frye, James Simon, Neha S. Wadia +3

Despite the fact that the loss functions of deep neural networks are highly non-convex, gradient-based optimization algorithms converge to approximately the same performance from m…

cs.LG2019★ 5 cited

Numerically Recovering the Critical Points of a Deep Linear Autoencoder

Charles G. Frye, Neha S. Wadia, Michael R. DeWeese +1

Numerically locating the critical points of non-convex surfaces is a long-standing problem central to many fields. Recently, the loss surfaces of deep neural networks have been exp…

physics.atom-ph2017★ 51 cited

Hyperfine Structure of the State and Predictions of Optical Cycling Behavior in the transition of TlF

Eric B. Norrgard, Eustace R. Edwards, Daniel J. McCarron +6

The rotational and hyperfine spectrum of the transition in TlF molecules was measured using laser-induced fluorescence from both a thermal and a cryogen…