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| Content Provider | Society for Industrial and Applied Mathematics (SIAM) |
|---|---|
| Author | Li, Ming Longpr, Luc Vitnyi, Paul |
| Copyright Year | 1992 |
| Abstract | Queues, stacks, and tapes are basic concepts that have direct applications in compiler design and the general design of algorithms. Whereas stacks (pushdown store or last-infirst-out storage) have been thoroughly investigated and are well understood, this is much less the case for queues (first-in-first-out storage). In this paper a comprehensive study comparing queues to stacks and tapes (off-line and with a one-way input tape) is presented. The techniques used rely on Kolmogorov complexity. In particular, one queue and one tape (or stack) are incomparable: (1) Simulating one stack (and hence one tape) by one queue requires $\Omega (n^{4/3} /\log n)$ time in both the deterministic and the nondeterministic cases. A corollary of this lower bound states that for this model of one-queue machines, nondeterministic linear time is not closed under complement. (2) Simulating one queue by one tape requires $\Omega (n^2 )$ time in the deterministic case and requires $\Omega (n^{4/3}/(\log n)^{2/3} )$ in the nondeterministic case.The paper further compares the relative power between different numbers of queues: (3) Simulating two queues (or two tapes) by one queue requires $\Omega (n^2 )$ time in the deterministic case, and $\Omega (n^2 /(\log ^2 n\log \log n))$ in the nondeterministic case. The deterministic bound is tight. The nondeterministic one is almost tight. The upper bounds for queues are also obtained. |
| Starting Page | 697 |
| Ending Page | 712 |
| Page Count | 16 |
| File Format | |
| ISSN | 00975397 |
| DOI | 10.1137/0221042 |
| e-ISSN | 10957111 |
| Journal | SIAM Journal on Computing (SMJCAT) |
| Issue Number | 4 |
| Volume Number | 21 |
| Language | English |
| Publisher | Society for Industrial and Applied Mathematics |
| Publisher Date | 2006-07-13 |
| Access Restriction | Subscribed |
| Subject Keyword | on-line simulation Models of computation multi-tape machines Kolmogorov complexity upper bounds multi-queue machines lower bounds abstract storage unit Algorithmic information theory |
| Content Type | Text |
| Resource Type | Article |
| Subject | Mathematics Computer Science |
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