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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

19 November 2020
Peng Chen
Omar Ghattas
ArXiv (abs)PDFHTML

Papers citing "Taylor approximation for chance constrained optimization problems governed by partial differential equations with high-dimensional random parameters"

3 / 3 papers shown
Title
Efficient PDE-Constrained optimization under high-dimensional
  uncertainty using derivative-informed neural operators
Efficient PDE-Constrained optimization under high-dimensional uncertainty using derivative-informed neural operators
Dingcheng Luo
Thomas O'Leary-Roseberry
Peng Chen
Omar Ghattas
AI4CE
83
16
0
31 May 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
102
42
0
21 Jun 2022
Derivative-Informed Projected Neural Networks for High-Dimensional
  Parametric Maps Governed by PDEs
Derivative-Informed Projected Neural Networks for High-Dimensional Parametric Maps Governed by PDEs
Thomas O'Leary-Roseberry
Umberto Villa
Peng Chen
Omar Ghattas
112
70
0
30 Nov 2020
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