Systematic synthesis of parallel architectures for the computation of higher order cumulants
✍ Scribed by Elias S. Manolakos; Haris M. Stellakis
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 580 KB
- Volume
- 26
- Category
- Article
- ISSN
- 0167-8191
No coin nor oath required. For personal study only.
✦ Synopsis
Fine granularity parallel architectures for the ecient estimation of higher order statistics (HOS) are systematically derived in this paper. A uni®ed methodology for constructing locally recursive algorithms and space±time linear mapping operators that lead to highly pipelined architectures consisting of multiple, tightly coupled array stages is discussed ®rst. Then a farm of processors is synthesized that consumes second and fourth order moment estimates to produce the fourth order cumulants. The uni®ed array synthesis methodology allows for the characterization of all valid solutions and the derivation of closed-form expressions for the permissible linear scheduling functions thus facilitating the search for a design instance meeting the architect's speci®ed objectives. Achieving minimum latency and an optimal space± time matching between the farm and the moments generator architecture (derived in [E.S. Manolakos, H.M. Stellakis, Systematic synthesis of parallel architectures for the real-time estimation of higher order statistical moments, Parallel Algorithms and Applications (to appear)]) were the two main speci®cations driving the synthesis. A linear array solution, that is simpler to interface with the moments generator at the expense of adding some control complexity is also derived. As a result, a two-stage integrated VLSI architecture, that may accept data samples from the host and compute in real-time all non-redundant moment and cumulant terms, up to the fourth order is now possible.
📜 SIMILAR VOLUMES
ports at the molecular level. These two terms are treated separately and then combined to form the resulting discret-Conventional exponential difference schemes may yield accurate and stable solutions for the one-dimensional, source-free convec-ized expression in the conventional finite difference f
The ghost fluid method for the poor (GFMP) is an elegant, computationally efficient, and nearly conservative method for the solution of two-phase flow problems. It was developed in one dimension for the stiffened gas equation of state (EOS) and one-step time-discretization algorithms. It naturally e