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SAMPLE SIZE ESTIMATES FOR RISK-NEUTRAL SEMILINEAR PDE-CONSTRAINED OPTIMIZATION
Johannes Milz,
Michael Ulbrich
Chair of Mathematical Optimization
School of Aerospace Engineering
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Dive into the research topics of 'SAMPLE SIZE ESTIMATES FOR RISK-NEUTRAL SEMILINEAR PDE-CONSTRAINED OPTIMIZATION'. Together they form a unique fingerprint.
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Keyphrases
Approximation Approach
25%
Compact Set
25%
Covering number
25%
Exponential Tail Bounds
25%
Non-asymptotic
25%
Numerical Illustrations
25%
Optimization Problem
25%
Partial Differential Equations with Random Inputs
25%
PDE-constrained Optimization
100%
Risk-neutral
100%
Sample Average Approximation
100%
Sample Size Calculation
100%
Sampling numbers
25%
Semilinear Elliptic Partial Differential Equations
25%
Semilinear PDEs
100%
Mathematics
Compact Set
25%
Constrained Optimization
100%
Constrained Optimization Problem
25%
Covering Number
25%
Critical Point
100%
Partial Differential Equation
100%
Random Input
25%
Sample Average
100%
Semilinear
100%
Upper Bound
25%