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PHIST - a Pipelined Hybrid Parallel Iterative Solver Toolkit
PHIST provides implementations of and interfaces to block iterative solvers for sparse linear and eigenvalue problems. In contrast to other libraries we support multiple backends (e.g. Trilinos, PETSc and our own optimized kernels), and interfaces in multiple languages such as C, C++, Fortran 2003 and Python. PHIST has a clear focus on portability and hardware performance: in particular we support row-major storage of block vectors and using GPUs (via GHOST or Trilinos/Tpetra).
Disclaimer
This project is still under development, so please do not expect anything to work! Just kidding... But some things may, and probably will, be broken. Nevertheless, please report any bugs, issues and feature requests to the issue tracker.
What is PHIST?
The 'Pipelined Hybrid-parallel Iterative Solver Toolkit' was developed as a sparse iterative solver framework within the ESSEX project (Equipping Sparse Solvers for Exascale). The aim of PHIST is to provide an environment for developing iterative solvers for sparse linear systems and eigenvalue problems that can tackle the challenges of today's increasingly complex CPUs and arithmetic coprocessors.
Pipelined indicates in the broadest sense that algorithms are optimized for processors with wide 'vector units' (SIMD/SIMT on GPUs). Standard schemes may not expose sufficient parallelism to allow performing the same operation on 4, 8 or 32 elements independently. Hence PHIST may for instance solve multiple systems with different shifts and right-hand sides (but the same matrix) simultaneously, replacing those that converge. Likewise, pipelining of operations during block orthogonalization allows using faster fused kernels. Another 'pipelining' idea that will be exploited in future versions of PHIST is the reformulation of schemes like CG and GMRES for allowing overlapping communication and computation (see papers on pipelined GMRES by Ghysels et al).
Hybrid parallel means that we assume an 'MPI+X' programming model, where only MPI communication between processes is assumed and 'X' may be any additional accelerator, CPU or core level programming scheme. The 'X' depends on the underlying kernel library used, for instance, ghost uses OpenMP, SIMD intrinsics and CUDA, whereas Epetra implements no additional parallelism beyond MPI (see this wiki page for details on the supported kernel libraries).
More high-level information can be found in the wiki. The main source of information on implementation details should be the headers and source code themselves, along with the examples found in phist/drivers/ and phist/examples/. It is possible to generate HTML documentation using Doxygen (just type 'make doc' in your build directory, and the output is written to phist/doc/html). However, this documentation is not always complete and well-formatted or structured.
Trying it out
The git repository can be checked out using the command
git clone git@bitbucket.org:essex/phist
PHIST uses Cmake, and for trying it out you can just stick with the default settings. Detailed instructions for compiling PHIST can be found here.
There are two categories of programs being built: drivers are examples of high-level algorithms that can be used to e.g. compute some eigenvalues of a matrix. They are installed along with the headers and libraries of PHIST. The other category (examples) includes benchmarks and examples of kernels and core functionality which are more interesting to advanced users and developers than to end users.
A number of scripts that show how to use these drivers can be found in the exampleRuns/ directory. They may have to be adjusted to your system.
Finally there are small examples of how to use PHIST in an external application in the exampleProjects/ subdirectory.
Citing PHIST
In order to refer to this software, please cite at least this paper and specify the version of the software used.
- Jonas Thies, Melven Röhrig-Zöllner, Nigel Overmars, Achim Basermann, Dominik Ernst, Georg Hager, and Gerhard Wellein: PHIST: a Pipelined, Hybrid-parallel Iterative Solver Toolkit. ACM TOMS 46 (4), 2020. (author version)
A more extensive list of publications can be found in the wiki.
Contact
For questions or comments, please contact Jonas.Thies@DLR.de
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