State-efficient realization of fault-tolerant FSSP algorithms

The firing squad synchronization problem (FSSP, for short) on cellular automata has been studied extensively for more than fifty years, and a rich variety of FSSP algorithms has been proposed. Here we study the classical FSSP on a model of fault-tolerant cellular automata that might have possibly so...

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Published inNatural computing Vol. 18; no. 4; pp. 827 - 844
Main Authors Umeo, Hiroshi, Kamikawa, Naoki, Maeda, Masashi, Fujita, Gen
Format Journal Article
LanguageEnglish
Published Dordrecht Springer Netherlands 01.12.2019
Springer Nature B.V
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ISSN1567-7818
1572-9796
DOI10.1007/s11047-019-09765-3

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Abstract The firing squad synchronization problem (FSSP, for short) on cellular automata has been studied extensively for more than fifty years, and a rich variety of FSSP algorithms has been proposed. Here we study the classical FSSP on a model of fault-tolerant cellular automata that might have possibly some defective cells and present the first state-efficient implementations of fault-tolerant FSSP algorithms for one-dimensional (1D) and two-dimensional (2D) cellular arrays. It is shown that, under some constraints on the length and distribution of defective cells, any 1D cellular array of length n with p defective cell segments can be synchronized in 2 n - 2 + p steps and the algorithm is realized on a 1D cellular automaton of length n , 2 ≤ n ≤ 50 , having 164 states and 4792 transition rules. In addition, we give by far a smaller-state implementation of a 2D FSSP algorithm that can synchronize any 2D rectangular array of size m × n , possibly including at most O( mn ) isolated defective zones, exactly in 2 ( m + n ) - 4 steps on a cellular automaton with only 6 states and 935 transition rules.
AbstractList The firing squad synchronization problem (FSSP, for short) on cellular automata has been studied extensively for more than fifty years, and a rich variety of FSSP algorithms has been proposed. Here we study the classical FSSP on a model of fault-tolerant cellular automata that might have possibly some defective cells and present the first state-efficient implementations of fault-tolerant FSSP algorithms for one-dimensional (1D) and two-dimensional (2D) cellular arrays. It is shown that, under some constraints on the length and distribution of defective cells, any 1D cellular array of length n with p defective cell segments can be synchronized in 2 n - 2 + p steps and the algorithm is realized on a 1D cellular automaton of length n , 2 ≤ n ≤ 50 , having 164 states and 4792 transition rules. In addition, we give by far a smaller-state implementation of a 2D FSSP algorithm that can synchronize any 2D rectangular array of size m × n , possibly including at most O( mn ) isolated defective zones, exactly in 2 ( m + n ) - 4 steps on a cellular automaton with only 6 states and 935 transition rules.
The firing squad synchronization problem (FSSP, for short) on cellular automata has been studied extensively for more than fifty years, and a rich variety of FSSP algorithms has been proposed. Here we study the classical FSSP on a model of fault-tolerant cellular automata that might have possibly some defective cells and present the first state-efficient implementations of fault-tolerant FSSP algorithms for one-dimensional (1D) and two-dimensional (2D) cellular arrays. It is shown that, under some constraints on the length and distribution of defective cells, any 1D cellular array of length n with p defective cell segments can be synchronized in \[2n-2+p\] steps and the algorithm is realized on a 1D cellular automaton of length \[n, 2 \le n \le 50\], having 164 states and 4792 transition rules. In addition, we give by far a smaller-state implementation of a 2D FSSP algorithm that can synchronize any 2D rectangular array of size \[m \times n\], possibly including at most O(mn) isolated defective zones, exactly in \[2(m+n)-4\] steps on a cellular automaton with only 6 states and 935 transition rules.
Author Umeo, Hiroshi
Maeda, Masashi
Kamikawa, Naoki
Fujita, Gen
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Cites_doi 10.1016/0304-3975(87)90124-1
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10.1016/S0022-0000(75)80066-3
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Natural Computing is a copyright of Springer, (2019). All Rights Reserved.
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Keywords Cellular automaton
FSSP
Firing squad synchronization problem
Fault-tolerant cellular automaton
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Snippet The firing squad synchronization problem (FSSP, for short) on cellular automata has been studied extensively for more than fifty years, and a rich variety of...
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SubjectTerms Algorithms
Arrays
Artificial Intelligence
Cellular automata
Complex Systems
Computer Science
Dimensional tolerances
Evolutionary Biology
Fault tolerance
Processor Architectures
Synchronism
Theory of Computation
Transition rules
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Title State-efficient realization of fault-tolerant FSSP algorithms
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