A discrete event method for wave simulation
ACM Transactions on Modeling and Computer Simulation (TOMACS)
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WSC '05 Proceedings of the 37th conference on Winter simulation
A Second Order Accurate Adams-Bashforth Type Discrete Event Integration Scheme
Proceedings of the 21st International Workshop on Principles of Advanced and Distributed Simulation
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Journal of Computational Physics
Dynamical properties of hybrid systems simulators
Automatica (Journal of IFAC)
Uncovering DEVS simulation behaviour throughout the open provenance model
SpringSim '10 Proceedings of the 2010 Spring Simulation Multiconference
Integrating Parallel DEVS and equation-based object-oriented modeling
SpringSim '10 Proceedings of the 2010 Spring Simulation Multiconference
Component-oriented interoperation of real-time DEVS engines
Proceedings of the 44th Annual Simulation Symposium
Taxonomy of DEVS subclasses for standardization
Proceedings of the 2011 Symposium on Theory of Modeling & Simulation: DEVS Integrative M&S Symposium
On the verification of hybrid DEVS models
Proceedings of the 2012 Symposium on Theory of Modeling and Simulation - DEVS Integrative M&S Symposium
A toolbox for simulation of hybrid systems in matlab/simulink: hybrid equations (HyEQ) toolbox
Proceedings of the 16th international conference on Hybrid systems: computation and control
Hybrid systems modeling and verification with DEVS (WIP)
Proceedings of the Symposium on Theory of Modeling & Simulation - DEVS Integrative M&S Symposium
Integrated hybrid systems modeling and simulation methodology based on HDEVS formalism
Proceedings of the 2013 Summer Computer Simulation Conference
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This paper describes the quantization-based integration methods and extends their use to the simulation of hybrid systems. Using the fact that these methods approximate ordinary differential equations (ODEs) and differential algebraic equations (DAEs) by discrete event systems, it is shown how hybrid systems can be approximated by pure discrete event simulation models (within the DEVS formalism framework). In this way, the treatment and detection of events representing discontinuities---which constitute an important problem for classic ODE solvers---is notably simplified. It can be also seen that the main advantages of quantization-based methods (error control, reduction of computational costs, possibilities of parallelization, sparsity exploitation, etc.) are still verified in the presence of discontinuities. Finally, some examples which illustrate the use and the advantages of the methodology in hybrid systems are discussed.