182 citations · 462 across the 20 of their papers we have counts for
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math.NA2018
A high-order partitioned solver for general multiphysics problems and its applications in optimization
Daniel Z. Huang, Per-Olof Persson, Matthew J. Zahr
A high-order accurate adjoint-based optimization framework is presented for unsteady multiphysics problems. The fully discrete adjoint solver relies on the high-order, linearly sta…
math.NA2018★ 27 cited
High-order, linearly stable, partitioned solvers for general multiphysics problems based on implicit-explicit Runge-Kutta schemes
Daniel Z. Huang, Per-Olof Persson, Matthew J. Zahr
This work introduces a general framework for constructing high-order, linearly stable, partitioned solvers for multiphysics problems from a monolithic implicit-explicit Runge-Kutta…