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A Checkpoint-on-Failure Protocol for Algorithm-Based Recovery in Standard MPI.

W. Bland, P. Du, A. Bouteiller, T. Hérault, G. Bosilca, and J. Dongarra. Euro-Par, volume 7484 of Lecture Notes in Computer Science, page 477-488. Springer, (2012)

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Changing technologies of HPC.J. Dongarra, H. Meuer, H. Simon, and E. Strohmaier. Future Generation Comp. Syst., 12 (5): 461-474 (1997)Multiprocessing linear algebra algorithms on the CRAY X-MP-2: Experiences with small granularity.S. Chen, J. Dongarra, and C. Hsiung. J. Parallel Distrib. Comput., 1 (2): 22-31 (1984)Extending the scope of the Checkpoint-on-Failure protocol for forward recovery in standard MPI.W. Bland, P. Du, A. Bouteiller, T. Hérault, G. Bosilca, and J. Dongarra. Concurrency and Computation: Practice and Experience, 25 (17): 2381-2393 (2013)Automatically Tuned Linear Algebra Software.R. Whaley, and J. Dongarra. SC, page 38. IEEE Computer Society, (1998)Process Distance-Aware Adaptive MPI Collective Communications.T. Ma, T. Hérault, G. Bosilca, and J. Dongarra. CLUSTER, page 196-204. IEEE Computer Society, (2011)Scheduling for Numerical Linear Algebra Library at Scale.J. Kurzak, H. Ltaief, J. Dongarra, and R. Badia. High Performance Computing Workshop, volume 18 of Advances in Parallel Computing, page 3-26. IOS Press, (2008)A scalable approach to solving dense linear algebra problems on hybrid CPU-GPU systems.F. Song, and J. Dongarra. Concurrency and Computation: Practice and Experience, 27 (14): 3702-3723 (2015)Unified model for assessing checkpointing protocols at extreme-scale.G. Bosilca, A. Bouteiller, E. Brunet, F. Cappello, J. Dongarra, A. Guermouche, T. Hérault, Y. Robert, F. Vivien, and D. Zaidouni. Concurrency and Computation: Practice and Experience, 26 (17): 2772-2791 (2014)Evaluation of dataflow programming models for electronic structure theory.H. Jagode, A. Danalis, R. Hoque, M. Faverge, and J. Dongarra. Concurrency and Computation: Practice and Experience, (2018)Algorithm 710: FORTRAN subroutines for computing the eigenvalues and eigenvectors of a general matrix by reduction to general tridiagonal form.J. Dongarra, G. II, and C. Romine. ACM Trans. Math. Softw., 18 (4): 392-400 (1992)