ResearchTrend.AI
  • Papers
  • Communities
  • Events
  • Blog
  • Pricing
Papers
Communities
Social Events
Terms and Conditions
Pricing
Parameter LabParameter LabTwitterGitHubLinkedInBlueskyYoutube

© 2025 ResearchTrend.AI, All rights reserved.

  1. Home
  2. Papers
  3. 2002.03469
  4. Cited By
Projected Stein Variational Gradient Descent

Projected Stein Variational Gradient Descent

9 February 2020
Peng Chen
Omar Ghattas
    BDL
ArXivPDFHTML

Papers citing "Projected Stein Variational Gradient Descent"

7 / 7 papers shown
Title
Uncertainty Quantification in Machine Learning for Engineering Design
  and Health Prognostics: A Tutorial
Uncertainty Quantification in Machine Learning for Engineering Design and Health Prognostics: A Tutorial
V. Nemani
Luca Biggio
Xun Huan
Zhen Hu
Olga Fink
Anh Tran
Yan Wang
Xiaoge Zhang
Chao Hu
AI4CE
30
75
0
07 May 2023
Gradient Flows for Sampling: Mean-Field Models, Gaussian Approximations
  and Affine Invariance
Gradient Flows for Sampling: Mean-Field Models, Gaussian Approximations and Affine Invariance
Yifan Chen
Daniel Zhengyu Huang
Jiaoyang Huang
Sebastian Reich
Andrew M. Stuart
11
17
0
21 Feb 2023
Derivative-Informed Neural Operator: An Efficient Framework for
  High-Dimensional Parametric Derivative Learning
Derivative-Informed Neural Operator: An Efficient Framework for High-Dimensional Parametric Derivative Learning
Thomas O'Leary-Roseberry
Peng Chen
Umberto Villa
Omar Ghattas
AI4CE
29
39
0
21 Jun 2022
Grassmann Stein Variational Gradient Descent
Grassmann Stein Variational Gradient Descent
Xingtu Liu
Harrison Zhu
Jean-François Ton
George Wynne
Andrew Duncan
23
12
0
07 Feb 2022
Stein Variational Gradient Descent with Multiple Kernel
Stein Variational Gradient Descent with Multiple Kernel
Qingzhong Ai
Shiyu Liu
Lirong He
Zenglin Xu
17
4
0
20 Jul 2021
Taylor approximation for chance constrained optimization problems
  governed by partial differential equations with high-dimensional random
  parameters
Taylor approximation for chance constrained optimization problems governed by partial differential equations with high-dimensional random parameters
Peng Chen
Omar Ghattas
16
18
0
19 Nov 2020
A Stein variational Newton method
A Stein variational Newton method
Gianluca Detommaso
Tiangang Cui
Alessio Spantini
Youssef Marzouk
Robert Scheichl
61
114
0
08 Jun 2018
1