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Volumn 1256, Issue , 1997, Pages 571-581

Axiomatizations for the perpetual loop in process Algebra

Author keywords

[No Author keywords available]

Indexed keywords

AUTOMATA THEORY;

EID: 84951205573     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-63165-8_212     Document Type: Conference Paper
Times cited : (26)

References (23)
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    • (1996) An Equationai Axiomatization for Multi-Exit Iteration
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  • 4
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    • LNCS 715, Springer
    • J.C.M. Baeten and C. Verhoef. A congruence theorem for structured operational semantics with predicates. In Proceedings CONCUR'93, LNCS 715, pp. 477-492. Springer, 1993.
    • (1993) Proceedings CONCUR'93 , pp. 477-492
    • Baeten, J.C.M.1    Verhoef, C.2
  • 6
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    • J.A. Bergstra, I. Bethke, and A. Ponse. Process algebra with iteration and nesting. The Computer Journal, 37(4):243-258, 1994.
    • (1994) The Computer Journal , vol.37 , Issue.4 , pp. 243-258
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  • 11
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    • On the completeness of the equations for the Kleene star in bisimulation
    • Springer
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    • (1996) Proceedings AMAST'96, LNCS 1101 , pp. 180-194
    • Fokkink, W.J.1
  • 12
    • 84950988457 scopus 로고    scopus 로고
    • Logic Group Preprint Series 167, Utrecht University
    • W.J. Fokkink. An axiomatization for the terminal cycle. Logic Group Preprint Series 167, Utrecht University, 1996. Available at http://www.phil.ruu.nl.
    • (1996) An Axiomatization for the Terminal Cycle
    • Fokkink, W.J.1
  • 14
    • 0028752608 scopus 로고
    • Basic process algebra with iteration: Completeness of its equationai axioms
    • W.J. Fokkink and H. Zantema. Basic process algebra with iteration: completeness of its equationai axioms. The Computer Journal, 37(4):259-267, 1994.
    • (1994) The Computer Journal , vol.37 , Issue.4 , pp. 259-267
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  • 16
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    • A completeness theorem for Kleene algebras and the algebra of regular events
    • D. Kozen. A completeness theorem for Kleene algebras and the algebra of regular events. Information and Computation, 110(2):366-390, 1994.
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    • Bisimulation is not finitely (First order) equationally axiomatisable
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* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.