Introduction

The purpose of this symposium is to provide a forum to discuss recent advancements in M&S theory. The main  focus is on modeling, methodology, practice and software to cope with the challenges arising out of these, as well as lessons learned and challenges. The Symposium bridges different areas in the field of theory of M&S, including formal modeling, model-checking, graph transformation, modeling methodologies. 

Call for paper

Important date

2016-10-15
Abstract submission deadline
2016-10-30
Abstract notification of acceptance
2016-12-15
Draft paper submission deadline
2017-01-31
Draft paper acceptance notification
2017-02-20
Final paper submission deadline

Submission Topics

Topics of interest include (but are not limited to): 

 Theory 
  o Advances in Modeling Formalisms (DEVS,
   Petri nets, Statecharts, etc.)
  o Model Transformation
  o Model Checking and Verification
  o Formalism-Based Model Debugging
 Modular Approaches to M&S 
  o Model Composition
  o Co-simulation
  o Interoperability
  o Modular Modeling of Hybrid Systems
  o Modular Modeling of Spatially Distributed
  Systems
  o Modular Representation of Numerical
  Solvers 

 Complex Systems M&S 
 o Multi-Paradigm/Multi-Domain Modeling
  o Multi-Resolution/Multiscale Modeling
  o Cyber-Physical Systems M&S
  o Ultra Large Scale Systems M&S
  o Systems of Systems M&S
 M&S Technologies 
  o Parallel/Distributed/Cloud-Based Simulation
  o Real-Time and Interactive Simulation
  o M&S of Embedded Systems 
 M&S Tools and Standards 
  o Simulation Languages/Libraries
  o Simulation Development/Visualization Tools
  o M&S Repositories/Data Formats

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Important Date
  • Conference Date

    Apr 23

    2017

    to

    Apr 26

    2017

  • Oct 15 2016

    Abstract Submission Deadline

  • Oct 30 2016

    Abstract Notification of Acceptance

  • Dec 15 2016

    Draft paper submission deadline

  • Jan 31 2017

    Draft Paper Acceptance Notification

  • Feb 20 2017

    Final Paper Deadline

  • Apr 26 2017

    Registration deadline

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