DocumentCode
1751554
Title
Co-simulation of algebraically coupled dynamic subsystems
Author
Gu, Bei ; Asada, H. Harry
Author_Institution
Dept. of Mech. Eng., MIT, Cambridge, MA, USA
Volume
3
fYear
2001
fDate
2001
Firstpage
2273
Abstract
This paper analyzes the problem of co-simulation. The term co-simulation is used to describe a large dynamic system that is simulated by running a group of independently coded subsystem simulators. Very commonly, the co-simulation of subsystems faces incompatible boundary conditions, i.e., causal conflicts. These causal conflicts cannot be directly resolved, due to the nonlinearity and/or difficulties in modification of coded subsystem simulators. Causal conflicts result in algebraic constraints. Boundary condition coordinators (BCC) are designed to calculate boundary conditions based on subsystem models and their algebraic constraints. The co-simulation, which is modeled as differential algebraic equations, then relies on BCC to provide compatible boundary conditions for subsystem simulators. The high index constraint is reduced to index one by defining a sliding manifold. Different ways of enforcing the sliding manifold are discussed: A new discrete-time sliding mode (DTSM) controller is devised to serve as a BCC, enforcing sliding manifolds and providing boundary conditions. The multirate scheme can guarantee co-simulation stability at any given step size of all subsystem simulators, provided the subsystem simulators are tested stable at that step size. An example is given to demonstrate the DTSM method Advantages and possible future improvements are also discussed
Keywords
boundary-value problems; differential equations; digital simulation; discrete time systems; interconnected systems; multivariable control systems; stability criteria; variable structure systems; BCC; DTSM controller; algebraically coupled dynamic subsystems; boundary condition coordinators; co-simulation stability; differential algebraic equations; discrete-time sliding mode controller; independently coded subsystem simulators; large dynamic system; multirate scheme; nonlinearity; sliding manifold; Assembly systems; Boundary conditions; Differential algebraic equations; Mechanical engineering; Nonlinear dynamical systems; Object oriented modeling; Sliding mode control; Springs; Supply chains; Testing;
fLanguage
English
Publisher
ieee
Conference_Titel
American Control Conference, 2001. Proceedings of the 2001
Conference_Location
Arlington, VA
ISSN
0743-1619
Print_ISBN
0-7803-6495-3
Type
conf
DOI
10.1109/ACC.2001.946089
Filename
946089
Link To Document