Minimum-Norm Interpolation Under Covariate Shift
Transfer learning is a critical part of real-world machine learning deployments and has been
extensively studied in experimental works with overparameterized neural networks …
extensively studied in experimental works with overparameterized neural networks …
Noisy recovery from random linear observations: Sharp minimax rates under elliptical constraints
Noisy recovery from random linear observations: Sharp minimax rates under elliptical
constraints Page 1 The Annals of Statistics 2024, Vol. 52, No. 6, 2816–2850 https://doi.org/10.1214/24-AOS2446 …
constraints Page 1 The Annals of Statistics 2024, Vol. 52, No. 6, 2816–2850 https://doi.org/10.1214/24-AOS2446 …
[图书][B] The Method of Distributions for Random Ordinary Differential Equations
TE Maltba - 2023 - search.proquest.com
Random ordinary differential equations (RODEs) describe numerous physical and biological
systems whose dynamics contain some level of inherent randomness. These sources of …
systems whose dynamics contain some level of inherent randomness. These sources of …
Analyzing the Geometric Structure of Deep Learning Decision Boundaries
M Geyer - 2023 - search.proquest.com
Training deep learning models is an incredibly effective method for finding function
approximators. However, understanding the behavior of these trained models from a first …
approximators. However, understanding the behavior of these trained models from a first …
A Geometric Framework for Adversarial Vulnerability in Machine Learning
B Bell - 2023 - search.proquest.com
This work starts with the intention of using mathematics to understand the intriguing
vulnerability observed by Szegedy et al.(2014) within artificial neural networks. Along the …
vulnerability observed by Szegedy et al.(2014) within artificial neural networks. Along the …
Exact Path Kernels Naturally Decompose Model Predictions
This paper proposes a generalized exact path kernel gEPK which naturally decomposes
model predictions into localized input gradients or parameter gradients. Many cutting edge …
model predictions into localized input gradients or parameter gradients. Many cutting edge …