SCOPUS 정보 검색 플랫폼

Volumn 106, Issue 5-6, 2002, Pages 915-922

Dualities for a class of finite range probabilistic cellular automata in one dimension

Author keywords

Cellular automata; Duality; Finite range

Indexed keywords

EID: 0036114812 PISSN: 00224715 EISSN: None Source Type: Journal
DOI: 10.1023/A:1014025501317 Document Type: Article

Times cited : (7)

References (10)

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2
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- Equivalence of cellular automata to Ising models and directed percolation
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- (1984) Phys. Rev. Lett. , vol.53 , pp. 311-314
- Domany, E.¹ Kinzel, W.²

3
- 0001975070
- Phase transitions of cellular automata
- W. Kinzel, Phase transitions of cellular automata, Z. Phys. B58:229-244 (1995).
- (1995) Z. Phys. , vol.B58 , pp. 229-244
- Kinzel, W.¹

4
- 35949018560
- Statistical mechanics of cellular automata
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- (1983) Rev. Modern Phys. , vol.55 , pp. 601-644
- Wolfram, S.¹

5
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- Universality and complexity in cellular automata
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- (1984) Physica D , vol.10 , pp. 1-35
- Wolfram, S.¹

6
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- Wadsworth, Inc., California
- R. Durrett, Lecture Notes on Particle Systems and Percolation (Wadsworth, Inc., California, 1988).
- (1988) Lecture Notes on Particle Systems and Percolation
- Durrett, R.¹

7
- 21344467625
- Quantum operators in classical quantum theory. II. The concept of duality interacting particle systems
- A. W. Sudbury and P. Lloyd, Quantum operators in classical quantum theory. II. The concept of duality interacting particle systems, Ann. Probab. 23:1816-1830 (1995).
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- Sudbury, A.W.¹ Lloyd, P.²

8
- 0031536428
- Quantum operators in classical quantum theory. IV. Quasi-duality and thinnings of interacting particle systems
- A. W. Sudbury and P. Lloyd, Quantum operators in classical quantum theory. IV. Quasi-duality and thinnings of interacting particle systems, Ann. Probab. 25:96-114 (1997).
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- Sudbury, A.W.¹ Lloyd, P.²

9
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- The geometry of a parameter space of interacting particle systems
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- Bandt, C.¹

10
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- Dual families of interacting particle systems on graphs
- A. W. Sudbury, Dual families of interacting particle systems on graphs, J. Theoret. Probab. 13:695-716 (2000).
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- Sudbury, A.W.¹

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