The mesh of buses MBUSs is a parallel computation model which consists of n = n processors, n row buses, and n column buses, but no local connections between neighboring processors. An n lower bound for the permutation routing on this model is shown. The proof does not depend on common predetermined
On the Power of Segmenting and Fusing Buses
โ Scribed by Jerry L. Trahan; Ramachandran Vaidyanathan; Ratnapuri K. Thiruchelvan
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 328 KB
- Volume
- 34
- Category
- Article
- ISSN
- 0743-7315
No coin nor oath required. For personal study only.
โฆ Synopsis
Reconfigurable bus-based models of parallel computation have been shown to be extremely powerful, capable of solving several problems in constant time that require nonconstant time on conventional models such as the PRAM. The primary source of the power of reconfigurable bus-based models is their ability to dynamically alter the connections between processors by manipulating the communication medium. This can be viewed as the models' ability to (i) segment a bus into two or more bus segments and (ii) fuse two or more buses or bus segments together. In this paper, we investigate the contribution of the abilities of a reconfigurable bus-based model to segment and fuse buses. We show that the ability to fuse buses is the more crucial of the two. The ability to segment buses enhances the power of the model under certain circumstances. We also study the roles of concurrent reading and writing in the context of reconfigurable bus-based models. These results establish a hierarchy of powers of the PRAM and reconfigurable bus-based models.
๐ SIMILAR VOLUMES
An optimal W1.5N 1ร2 X lower bound is shown for oblivious routing on the mesh of buses: a two-dimensional parallel model consisting of N 1ร2 \_N 1ร2 processors and N 1ร2 row and N 1ร2 column buses but no local connections between neighboring processors. Many lower bound proofs for routing on mesh-st
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