MMSP 2015 - International Symposium on Modern Methods for Solving Problems of Control and Modeling of Physical, Biological and Socio-Economic Processes
Date2015-09-23 - 2015-09-29
Deadline2015-07-20
VenueRhodes, Dodecanese, Greece
Keywords
Websitehttps://www.sclit.org
Topics/Call fo Papers
The aim of the proposed Symposium is to present different research studies on solving a number of problems of practical importance including problems of creating and modeling of intelligent control systemsfor various technical objects, as well as physical, biologicaland socio-economic processes.
Authors are invited to submit original unpublished results which are not under review in any other conference or journal, to the peer review for publication and presentation, in the following topic areas of the symposium.
Topics of interest include, but not limited to:
Analytical and numerical methods for solving local and global boundary problems for nonlinear control systems of ordinary differential equations
Research and evaluation of attainability domains for controlled systems of ordinary differential equations
Terms of global and local controllability of nonlinear control systems
Building adaptive control for local and global boundary problems
Study of local and global boundary value problems on an infinite time interval and the problems of stabilization
Solving the control problems for distributed parameter systems
Solving the control problems for specific technical objects
Modeling of controlled physical, biological and socio-economic processes
Problems of optimization for control systems?
Authors are invited to submit original unpublished results which are not under review in any other conference or journal, to the peer review for publication and presentation, in the following topic areas of the symposium.
Topics of interest include, but not limited to:
Analytical and numerical methods for solving local and global boundary problems for nonlinear control systems of ordinary differential equations
Research and evaluation of attainability domains for controlled systems of ordinary differential equations
Terms of global and local controllability of nonlinear control systems
Building adaptive control for local and global boundary problems
Study of local and global boundary value problems on an infinite time interval and the problems of stabilization
Solving the control problems for distributed parameter systems
Solving the control problems for specific technical objects
Modeling of controlled physical, biological and socio-economic processes
Problems of optimization for control systems?
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Last modified: 2015-04-04 16:43:44