1997
DOI: 10.1007/3-540-63165-8_195
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Efficient parallel graph algorithms for coarse grained multicomputers and BSP

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Cited by 46 publications
(25 citation statements)
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“…Additionally, there has been a considerable amount of work on algorithms design for the BSP model. For instance, sorting and related problems are considered in [17,23], list and graph problems are considered in [12], matrix multiplication and linear algebra problems are considered in [17,46,37], algorithms for dynamic data structures are considered in [8], to cite just a few. LogP Algorithmic Results.…”
Section: Bsp Algorithmic Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Additionally, there has been a considerable amount of work on algorithms design for the BSP model. For instance, sorting and related problems are considered in [17,23], list and graph problems are considered in [12], matrix multiplication and linear algebra problems are considered in [17,46,37], algorithms for dynamic data structures are considered in [8], to cite just a few. LogP Algorithmic Results.…”
Section: Bsp Algorithmic Resultsmentioning
confidence: 99%
“…Some QSM algorithmic results for sorting and list ranking that focus on reducing the number of phases are given in [43]. Related work on minimizing the number of supersteps on a BSP using the notion of rounds is reported in [23] for sorting, and in [12] for graph problems. Several lower bounds for the number of phases needed for basic problems are presented in [34].…”
Section: (Erew and Qrqw Algorithms On Qsm)mentioning
confidence: 99%
“…The list ranking problem appears frequently, see e.g Caceres et al [1997], in parallel algorithms that compute on object like lists, trees or graphs. List Ranking has a linked list of elements as input where each element knows its successor as well as the distance which separates these two elements.…”
Section: A List Rankingmentioning
confidence: 99%
“…Related work on minimizing the number of phases (or supersteps) using the notion of rounds is reported in [13] for sorting and in [5] for graph problems. Several lower bounds for the number of rounds needed for basic problems on the QSM and BSP are presented in [19].…”
Section: Cost Measures For a Qsm Computationmentioning
confidence: 99%
“…On the other hand, a computation that proceeds in rounds need not lead to a linear work algorithm if the number of rounds in the algorithm is non-constant. In fact, all of the algorithms presented in [5] perform superlinear work. The algorithm in [13] performs superlinear communication when the number of processors is large.…”
Section: Cost Measures For a Qsm Computationmentioning
confidence: 99%