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Determining the Minimum Iteration Period of an Algorithm (1995)  (Make Corrections)  (10 citations)
Kazuhito Ito, Keshab K. Parhi



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Abstract: Digital signal processing algorithms are repetitive in nature. These algorithms are described by iterative data-flow graphs where nodes represent computations and edges represent communications. For all data-flow graphs, there exists a fundamental lower bound on the iteration period referred to as the iteration bound. Determining the iteration bound for signal processing algorithms described by iterative data-flow graphs is an important problem. In this paper we review two existing algorithms... (Update)

Context of citations to this paper:   More

...achieve the iteration lower bound. The technique to compute the iteration lower bound for a given processing algorithm can be found in [9] [12] Fig. 3(a) shows a schedule of some processing algorithm. The duration to execute every operation in the processing algorithm...

...be multi rate. In a multi rate system, each task can have a different rate whereas in a single rate system, each task has the same rate [65]. Since there are techniques to transform a multi rate cyclic system into an equivalent single rate one, e.g. see [65] we do not lose...

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BibTeX entry:   (Update)

Ito, K., and Parhi, K. K. Determining the minimum iteration period of an algorithm. J. VLSI Signal Processing 11, 3 (Dec. 1995), 229--44. http://citeseer.ist.psu.edu/ito95determining.html   More

@misc{ ito95determining,
  author = "K. Ito and K. Parhi",
  title = "Determining the minimum iteration period of an algorithm",
  text = "Ito, K., and Parhi, K. K. Determining the minimum iteration period of an
    algorithm. J. VLSI Signal Processing 11, 3 (Dec. 1995), 229--44.",
  year = "1995",
  url = "citeseer.ist.psu.edu/ito95determining.html" }
Citations (may not include all citations):
206   Rinehart and Winston (context) - Lawler, Optimization et al. - 1976
150   Static Scheduling of Synchronous Data Flow Program for Digit.. (context) - Lee, Messerschmitt - 1987
102   A Characterization of the Minimum Cycle Mean in a Digraph (context) - Karp - 1978
93   Static Rate-Optimal Scheduling of Iterative Data-Flow Progra.. (context) - Parhi, Messerschmitt - 1991
42   Algorithm Transformation Techniques for Concurrent Processor.. (context) - Parhi - 1989
15   A Scheduling Framework for Minimizing Memory Requirements of.. (context) - Bhattacharyya, Buck et al. - 1993
10   A Polynomial-Time Algorithm for the Computation of the Itera.. (context) - Gerez, de Groot et al. - 1992
9   Iteration Bounds of Single-Rate Data Flow Graphs for Concurr.. (context) - Chao, Wang - 1993
7   A Novel Framework for Multi-Rate Scheduling in DSP Applicati.. - Govindarajan, Gao - 1993
5   NJ: Prentice Hall (context) - Reingold, Nievergelt et al. - 1977
5   NJ: Prentice Hall (context) - Kung, Whitehouse et al. - 1985
5   Determining the Iteration Bounds of Single-Rate and Multi-Ra.. - Ito, Parhi - 1994
5   Pipelining of Lattice IIR Digital Filters (context) - Chung, Parhi - 1994
4   The Maximum Sampling Rate of Digital Filters under Speed Con.. (context) - Renfors, Neuvo - 1981
4   A Graph Theoretic Technique for the Generation of Systolic I.. (context) - Schwartz, Barnwell - 1984



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