1998
DOI: 10.1090/conm/218/3018
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Hash-storage techniques for adaptive multilevel solvers and their domain decomposition parallelization

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Cited by 23 publications
(18 citation statements)
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“…Also for the efficient and balanced parallelisation of a solver code on adaptively refined grids, space-filling curves have shown to be a very useful tool within the last years [14,35]. For our code, we use this approach, too, and achieve a speedup of 12.93 (strong scaling) for the solution of the poisson equation on an adaptive grid with 23, 118, 848 degrees of freedom run on a myrinet cluster consisting of eight dual 1 In our flow solver, the velocities are vertex data.…”
Section: Grids and Data Structuresmentioning
confidence: 99%
“…Also for the efficient and balanced parallelisation of a solver code on adaptively refined grids, space-filling curves have shown to be a very useful tool within the last years [14,35]. For our code, we use this approach, too, and achieve a speedup of 12.93 (strong scaling) for the solution of the poisson equation on an adaptive grid with 23, 118, 848 degrees of freedom run on a myrinet cluster consisting of eight dual 1 In our flow solver, the velocities are vertex data.…”
Section: Grids and Data Structuresmentioning
confidence: 99%
“…The best-known example of sequences of lists may be in numerical computing where sparse matrices are represented either as sequences of sparse vectors or as vertices and edges of adjacency or incidence graphs. There are several examples of hash tables used in high-performance computing [36,37]. The Multipol library of distributed data structures from Yelick et al [38] contains a general-purpose non-blocking distributed hash table.…”
Section: A Close Look At a Distributed Hash Table Librarymentioning
confidence: 99%
“…Generalizations of Hilbert curves to higher dimensions are given in [1]. Specific applications include matrix multiplication [23,43], domain decomposition [3,49,86], and image processing [2,4,59,60,77,102]. They are also a standard tool in the creation of cache-oblivious algorithms [13,14,18,44,87,88], which have asymptotically optimal memory performance on multilevel memory hierarchies while avoiding memory-specific parameterization.…”
Section: One-dimensional Reductionmentioning
confidence: 99%