(Enter summary)
Abstract: We analyze the owner concept for PRAMs. In OROW-PRAMs
each memory cell has one distinct processor that is the only one
allowed to write into this memory cell and one distinct processor
that is the only one allowed to read from it. By symmetric pointer
doubling, a new proof technique for OROW-PRAMs, it is shown
that list ranking can be done in O(log n) time by an OROWPRAM
and that LOGSPACE ` OROW-TIME(log n). Then we
prove that OROW-PRAMs are a fairly robust model and recognize
the same class of ... (Update)
Context of citations to this paper: More
.... (for k 1) CRCW k = AC k [59] NC k OROW k CROW k SAC k [54; 64] CROW 1 = LOGDCFL [24] and DSPACE(logn) OROW 1 [54]: In CRCW PRAM s, global memory behaves like a shared memory, since each processor can access each cell of global memory. In the most restricted...
.... Here, parallel machine models seem helpful, leading to two intermediate classes: the parallel pointer machine [7, 16] and the OROW PRAM [23]. As a consequence of our main result we get OROW algorithms for the elements of RUSPACE(logn) taking time O(log 2 n= log log n) We...
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BibTeX entry: (Update)
P. Rossmanith. The Owner Concept for PRAMs. In Proceedings, 8th Annual Symposium of Theoretical Aspects of Computer Science, STACS 91, Lecture Notes in Computer Science 480, pages 172--193, 1991. http://citeseer.ist.psu.edu/article/rossmanith91owner.html More
@inproceedings{ rossmanith91owner,
author = "Peter Rossmanith",
title = "The Owner Concept for {PRAMs}",
booktitle = "Symposium on Theoretical Aspects of Computer Science",
pages = "172-183",
year = "1991",
url = "citeseer.ist.psu.edu/article/rossmanith91owner.html" }
Citations (may not include all citations):
218
Parallelism in random access machines (context) - Fortune, Willie - 1978
201
Parallel prefix computation (context) - Ladner, Fischer - 1980
168
A taxonomy of problems with fast parallel algorithms (context) - Cook - 1985
125
On uniform circuit complexity (context) - Ruzzo - 1981
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Journal of the ACM (context) - Chandra, Kozen et al. - 1981
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Parallel tree contraction and its applications (context) - Miller, Reif - 1985
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A survey of parallel algorithms for shared-memory machines (context) - Karp, Ramachandran - 1987
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Upper and lower time bounds for parallel random access machi.. (context) - Cook, Dwork et al. - 1986
70
A simple parallel tree contraction algorithm (context) - Abrahamson, Dadoun et al. - 1989
51
the tape complexity of deterministic context-free languages (context) - Sudborough - 1978
49
Tree-size bounded alternation (context) - Ruzzo - 1980
47
The Complexity of Parallel Computations (context) - Wyllie - 1981
46
A fast parallel algorithm for routing in permutation network.. (context) - Lev, Pippenger et al. - 1981
44
Optimal parallel evaluation of tree-structured computations .. (context) - Kosaraju, Delcher - 1987
41
Properties that characterize LOGCFL (context) - Venkateswaran - 1987
40
Faster optimal parallel prefix sums and list ranking (context) - Cole, Vishkin - 1989
38
Simulation of parallel random access machines by circuits (context) - Stockmeyer, Vishkin - 1984
38
Finding biconnected components and computing tree functions .. (context) - Tarjan, Vishkin - 1985
32
Optimal tree contraction in EREW model (context) - Gazit, Miller et al. - 1987
31
On parallel searching (context) - Snir - 1982
23
Parallel RAMs with owned global memory and deterministic lan..
- Dymond, Ruzzo - 1986
21
IEEE Transactions on Computers (context) - Kruskal, Rudolph et al.
19
An optimal parallel algorithm for dynamic expression evaluat.. (context) - Gibbons, Rytter - 1986
14
New bounds for parallel prefix circuits (context) - Fich - 1983
12
Unambiguity of circuits (context) - Lange - 1990
9
Parallel general prefix computations with geometric (context) - Springsteel, Stojmenovic - 1989
2
Methodological parallel evaluation of expression trees (context) - Cole, Vishkin - 1988
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