A path-space drift optimization model is approximated by Monte Carlo sampling, time discretization, and finite-dimensional subspaces, with a derived optimality gap bound that guides computational effort allocation.
Consistency of M onte C arlo Estimators for Risk-Neutral PDE -Constrained Optimization
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Drift Optimization of Regulated Stochastic Models Using Sample Average Approximation
A path-space drift optimization model is approximated by Monte Carlo sampling, time discretization, and finite-dimensional subspaces, with a derived optimality gap bound that guides computational effort allocation.