Mathematical methods for stochastic discrete event systems

Projektinformationen

ID Finanzhilfevereinbarung: INTAS-93-0820

Startdatum 1 Oktober 1994

Enddatum 31 Januar 1996

Finanziert unter

• International Association for the promotion of cooperation with scientists from the independent states of the former Soviet Union (INTAS), 1993-

Gesamtkosten € 0,00

EU-Beitrag € 30 000,00

Koordiniert durch

Institut National de la Recherche en
France

Ziel

A large class of stochastic discrete event systems such as queuing network and stochastic Petri networks are amenable to a state representation of the form X(n + l) = f(X(n), Y(n)), n = 0,1,... where the function f and the random sequence {Y(n)} are given. The behavior of the sequence {X(n)} will be the subject of study. The sequence {Y(n)} can be considered as a driving sequence including some input and controlling parameters. Sequence X(n) will be referred to as Stochastic Recursive Sequences (SRS). For example, in queuing networks {Y(n)} means the sequence of inter-arrival and service times and of routing policies, and {X(n)} may be either queue-length and/or waiting-time processes.

The aim of this project is the development of general mathematical methods for the analysis and control of various classes of stochastic discrete event systems such as queueing networks, Petri networks, generalized semi-Markov processes etc., as well as the applications of these results to various models arising in communication systems or computer architectures. The partners have strong and complementary records both in the mathematical part of the project (point processes: Braunschweig, Paris; stochastic recurrence sequences: Novosibirsk, Paris; asymptotic theory: Moscow, Novosibirsk, Cambridge; analytical theory: Amsterdam, Braunschweig, Moscow, etc.) and in the applications (production of performance evaluation software and involvement in industrial projects: Amsterdam, Cambridge, Paris).

Programm/Programme

• IC-INTAS - International Association for the promotion of cooperation with scientists from the independent states of the former Soviet Union (INTAS), 1993-

Thema/Themen

• 22 - Informatics

Aufforderung zur Vorschlagseinreichung

Data not available

Finanzierungsplan

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Koordinator

Institut National de la Recherche en

• EU-Beitrag: Keine Daten
• Adresse: Siège de Sophia-Antipolis Route des Lucioles 1004 ; 06902 Sophia Antipolis ; Frankreich
• Gesamtkosten: Keine Daten

Beteiligte (2)

Novosibirsk State University

Russland

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• Adresse: 630090 Novosibirsk
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Russian Academy of Sciences

Russland

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• Adresse: 101447 Moscow
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