Communication-Based Systems: Proceeding of the 3rd by Marco Ajmone Marsan, Michela Meo, Matteo Sereno (auth.),

By Marco Ajmone Marsan, Michela Meo, Matteo Sereno (auth.), Günter Hommel (eds.)

This workshop on Communication-Based structures is meant to provide the study result of scholars of the Graduiertenkolleg `Communication-Based structures' to a global group. To stimulate the clinical dialogue, well known specialists have been invited to offer their perspectives at the following learn components:

  • Formal specification and mathematical foundations of dispensed structures utilizing approach algebra, graph alterations, technique calculi, and temporal logics;
  • Performance assessment, dependability modeling, and research of real-time structures with other forms of timed Petri-Nets;
  • Specification and research of communique protocols;
  • Reliability, safeguard, and dependability in allotted platforms;
  • Object orientation in allotted structures structure;
  • Software improvement and ideas for disbursed purposes;
  • Computer community structure and administration;
  • Language ideas for disbursed systems.

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Extra info for Communication-Based Systems: Proceeding of the 3rd International Workshop held at the TU Berlin, Germany, 31 March – 1 April 2000

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Malki. The Transis Approach to High-Availability Cluster Communication. Comm. oftheACM, 39(4):64-70,1996. [7] E. N. Elnozahy, D. B. Johnson, and Y. M. Wang. A Survey of Rollback-Recovery Protocols in Message Passing Systems. Technical Report CMU-CS-96-181, Department of Computer Science, Camegie Mellon University, Pittsburgh, PA, September 1996. [8] K. Jeong, D. Shasha, S. Talla, and P. Wyckoff. An Approach to Fault-Tolerant Parallel Processing on Intermittently Idle, Heterogeneous Workstations.

M. Melliar-Smith, D. A. Agarwal, R. K. Budhia, and C. A. LingleyPapadopoulos. Totem: A Fault-Tolerant Multicast Group Communication System. Comm. oftheACM, 39(4):54--63,1996. [14] L. Sachs.

Sufficiency: Proof be assumption of the contrary. Let E be a system which meets aU conditions of Theorem 3. Assurne, E is not I-FD-nFL. Then, there exist two distinguished fault sets Ft and F 2 , IFd ~ I, IF2 1 ~ n, such that booth fault sets may produce the same syndrome. Let W = V - F. , n ~ 1+2, hence W is not empty. AdditionaUy, IFd ~ n - 2. Thus, by condition of Theorem 3, each node of W tests 40 or is tested by at least one other node of W. Let X = W n F2 , Le. X = (V - Ft) n F 2 = H - F 1 n F 2 • Because of Fl 1= F 2 , X is not empty.

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