Hardware trends have motivated the development of mixed precision algo-r...
The multigrid V-cycle method is a popular method for solving systems of
...
With the recent emergence of mixed precision hardware, there has been a
...
We consider the split-preconditioned FGMRES method in a mixed precision
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Using computed examples for the Conjugate Gradient method and GMRES, we
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Using lower precision in algorithms can be beneficial in terms of reduci...
Low rank matrix approximations appear in a number of scientific computin...
The GMRES algorithm of Saad and Schultz (1986) for nonsymmetric linear
s...
With the commercial availability of mixed precision hardware, mixed prec...
With the emergence of mixed precision capabilities in hardware, iterativ...
Low precision arithmetic, in particular half precision (16-bit) floating...
Compared to the classical Lanczos algorithm, the s-step Lanczos variant ...
Block Gram-Schmidt algorithms comprise essential kernels in many scienti...
Within the past years, hardware vendors have started designing low preci...
On modern large-scale parallel computers, the performance of Krylov subs...