1996
DOI: 10.1007/s002360050040
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Simple extensions of 1-writer atomic variable constructions to multiwriter ones

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Cited by 8 publications
(5 citation statements)
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“…Together with Attiya, Lynch, and Shavit's log 2 n lower bound for single-writer registers, this implies that any wait-free implementation of registers from single-writer registers has round complexity Ω(log n). However, there is a large gap between this lower bound and the best known implementation [164]. It also remains open whether approximate agreement can be solved in fewer rounds using larger registers.…”
Section: Approximate Agreementmentioning
confidence: 93%
“…Together with Attiya, Lynch, and Shavit's log 2 n lower bound for single-writer registers, this implies that any wait-free implementation of registers from single-writer registers has round complexity Ω(log n). However, there is a large gap between this lower bound and the best known implementation [164]. It also remains open whether approximate agreement can be solved in fewer rounds using larger registers.…”
Section: Approximate Agreementmentioning
confidence: 93%
“…In the atomic register area ( [Awerbuch et al 1988;Kirousis and Kranakis 1989;Lamport 1985]), ww defines regularity, and ww and no have been shown to imply atomicity in the 1-writer case (Proposition 8). In [Haldar and Vidyasankar 1996], ww, no and another illegality have been used to characterize atomicity in multiwriter registers. The bad cases for atomicity, given in Peterson and Burns [1987], include ww, rw and a variation of rr-illegality (BC1).…”
Section: Discussionmentioning
confidence: 99%
“…(In this paper we correct and extend the first construction to obtain an efficient version of the more general notion of bounded concurrent timestamp system as defined below.) Related work is [1,5,6,16,17,19,23,24,29,30,31,34,35,36,37,38,40]. In particular, it is now possible to construct bounded multiwriter atomic variables from 1-writer 1-reader safe bits.…”
Section: Introductionmentioning
confidence: 99%