ON THE BEHAVIOUR OF CLASSES OF MIN-MAX-PLUS SYSTEMS
暂无分享,去创建一个
[1] R. Weiner. Lecture Notes in Economics and Mathematical Systems , 1985 .
[2] Christos G. Cassandras,et al. Introduction to the Modelling, Control and Optimization of Discrete Event Systems , 1995 .
[3] James B. Orlin,et al. Finding minimum cost to time ratio cycles with small integral transit times , 1993, Networks.
[4] Jean Mairesse,et al. Modeling and analysis of timed Petri nets using heaps of pieces , 1997, 1997 European Control Conference (ECC).
[5] Christos G. Cassandras,et al. Introduction to Discrete Event Systems , 1999, The Kluwer International Series on Discrete Event Dynamic Systems.
[6] Bart De Schutter,et al. On the boolean minimal realization problem in the max-plus algebra , 1998 .
[7] Geert Jan Olsder,et al. Applications of the theory of stochastic discrete event systems to array processors and scheduling in public transportation , 1989, Proceedings of the 28th IEEE Conference on Decision and Control,.
[8] Pmj Pol,et al. A RENAISSANCE OF STATIONS, RAILWAYS AND CITIES. ECONOMIC EFFECTS, DEVELOPMENT STRATEGIES AND ORGANISATIONAL ISSUES OF EUROPEAN HIGH-SPEED-TRAIN STATIONS , 2002 .
[9] Wijnand Veeneman,et al. Mind The Gap: Bridging theories and practice for the organisation of metropolitan public transport , 2002 .
[10] S. C. Van der Spek. Connectors : the way beyond transferring , 2003 .
[11] O. V. D. Riet,et al. Policy analysis in a multi-actor policy settings: navigating between negotiated nonsense & superfluous knowledge , 2003 .
[12] F. C. Van Westrenen. The maritime pilot at work: Evaluation and use of a time-to-boundary model of mental workload in human-machine systems , 1999 .
[13] Jiacun Wang,et al. Timed Petri Nets: Theory and Application , 1998 .
[14] Tadao Murata,et al. Petri nets: Properties, analysis and applications , 1989, Proc. IEEE.
[15] Jean Cochet-Terrasson. Algorithmes d'itération sur les politiques pour les applications monotones contractantes , 2001 .
[16] Rajesh K. Gupta,et al. Faster maximum and minimum mean cycle algorithms for system-performance analysis , 1998, IEEE Trans. Comput. Aided Des. Integr. Circuits Syst..
[17] Jacob van der Woude,et al. Conditions for the structural existence of an eigenvalue of a bipartite (min, max, +)-system , 2003, Theor. Comput. Sci..
[18] J. Quadrat,et al. Numerical Computation of Spectral Elements in Max-Plus Algebra☆ , 1998 .
[19] Didier Dubois,et al. A linear-system-theoretic view of discrete-event processes , 1983 .
[20] C. Leake. Synchronization and Linearity: An Algebra for Discrete Event Systems , 1994 .
[21] A. Brauer. On a Problem of Partitions , 1942 .
[22] Ludwig Elsner,et al. On the power method in max algebra , 1999 .
[23] Kees Roos,et al. An efficient algorithm for critical circuits and finite eigenvectors in the max-plus algebra , 1999 .
[24] Leon W P Peeters,et al. Cyclic Railway Timetable Optimization , 2003 .
[25] W. Bockstael-Blok. Chains and Networks in Multimodal Passenger Transport: Exploring a design approach , 2001 .
[26] Eric V. Denardo,et al. Periods of Connected Networks and Powers of Nonnegative Matrices , 1977, Math. Oper. Res..
[27] G. Olsder,et al. THE MAX-PLUS ALGEBRA APPROACH TO TRANSPORTATION PROBLEMS , 1999 .
[28] R. J. Van Egmond,et al. Railway capacity assessment, an algebraic approach , 1999 .
[29] J. Woude. A simplex-like method to compute the eigenvalue of an irreducible (max,+)-system☆ , 2001 .
[30] Bruno Gaujal,et al. Coupling Time of a (Max, Plus) Matrix , 2001 .
[31] R. Goverde,et al. Performance evaluation of network timetables using , 2002 .
[32] Bart De Schutter,et al. On the Sequence of Consecutive Powers of a Matrix in a Boolean Algebra , 1999, SIAM J. Matrix Anal. Appl..
[33] Subiono,et al. Eigenvalues of Interconnected Bipartite (min, max, +)-Systems , 2000 .
[34] Geert Jan Olsder,et al. On structural properties of min-max systems , 1994 .
[35] Geert Jan Olsder,et al. The power algorithm in max algebra , 1993 .
[36] J. G. Braker,et al. Algorithms and Applications in Timed Discrete Event Systems , 1993 .
[37] Mark Hartmann,et al. Transience Bounds for Long Walks , 1999, Math. Oper. Res..
[38] R. Bellman,et al. Dynamic Programming and Markov Processes , 1960 .
[39] Jean Cochet-Terrasson. A constructive xed point theorem for min-max functions , 1999 .
[40] Geert Jan Olsder,et al. Eigenvalues of dynamic max-min systems , 1991, Discret. Event Dyn. Syst..
[41] B. Ciffler. Scheduling general production systems using schedule algebra , 1963 .
[42] Rob M.P. Goverde,et al. Synchronization Control of Scheduled Train Services to Minimize Passenger Waiting Times , 1998 .
[43] Jacob van der Woude,et al. Power Algorithms for (max,+)- and Bipartite (min,max,+)-Systems , 2000, Discret. Event Dyn. Syst..
[44] Richard M. Karp,et al. A characterization of the minimum cycle mean in a digraph , 1978, Discret. Math..
[45] G. S. Y. Koelemeijer. The Power and Howard Algorithm in the (Max,+) Semiring , 2000 .
[46] Rob M.P. Goverde,et al. PETER, A PERFORMANCE EVALUATOR FOR RAILWAY TIMETABLES , 2000 .
[47] R. A. Cuninghame-Green,et al. Describing Industrial Processes with Interference and Approximating Their Steady-State Behaviour , 1962 .
[48] Rob M.P. Goverde,et al. The Max-plus Algebra Approach To RailwayTimetable Design , 1998 .