313 citations · 704 across the 32 of their papers we have counts for
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math.OC2015★ 24 cited
An Adjoint Method for a High-Order Discretization of Deforming Domain Conservation Laws for Optimization of Flow Problems
Matthew J. Zahr, Per-Olof Persson
The fully discrete adjoint equations and the corresponding adjoint method are derived for a globally high- order accurate discretization of conservation laws on parametrized, defor…
math.OC2015★ 12 cited
A Fully Discrete Adjoint Method for Optimization of Flow Problems on Deforming Domains with Time-Periodicity Constraints
Matthew J. Zahr, Per-Olof Persson, Jon Wilkening
A variety of shooting methods for computing fully discrete time-periodic solutions of partial differential equations, including Newton-Krylov and optimization-based methods, are di…