A-revolve: an adaptive memory-reduced procedure for calculating adjoints; with an application to computing adjoints of the instationary Navier–Stokes system
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[1] J. Grimm,et al. Optimal Time and Minimum Space-Time Product for Reversing a Certain Class of Programs , 1996 .
[2] Andrea Walther,et al. The Implementation and Testing of Time-Minimal and Resource-Optimal Parallel Reversal Schedules , 2002, International Conference on Computational Science.
[3] Karl Kunisch,et al. Second Order Methods for Optimal Control of Time-Dependent Fluid Flow , 2001, SIAM J. Control. Optim..
[4] Andreas Griewank,et al. Evaluating derivatives - principles and techniques of algorithmic differentiation, Second Edition , 2000, Frontiers in applied mathematics.
[5] A. Walther,et al. An optimal memory‐reduced procedure for calculating adjoints of the instationary Navier‐Stokes equations , 2006 .
[6] Andrea Walther,et al. Program reversal schedules for single and multi-processor machines , 1999 .
[7] M. Hinze. Optimal and instantaneous control of the instationary Navier-Stokes equations , 2002 .
[8] R. Temam,et al. On some control problems in fluid mechanics , 1990 .
[9] R. Rannacher,et al. Finite element approximation of the nonstationary Navier-Stokes problem. I : Regularity of solutions and second-order error estimates for spatial discretization , 1982 .
[10] Andreas Griewank,et al. Algorithm 799: revolve: an implementation of checkpointing for the reverse or adjoint mode of computational differentiation , 2000, TOMS.
[11] R. Temam. Navier-Stokes Equations , 1977 .
[12] Andreas Griewank,et al. Applying the Checkpointing Routine treeverse to Discretizations of Burgers’ Equation* , 1999 .
[13] Michael Hinze,et al. Error Estimates in Space and Time for Tracking-type Control of the Instationary Stokes System , 2003 .