Abstract:
The design process for analog network design is formulated as a dynamic controllable system. A special control vector is defined to redistribute the compute expensive bet...Show MoreMetadata
Abstract:
The design process for analog network design is formulated as a dynamic controllable system. A special control vector is defined to redistribute the compute expensive between a network analysis and a parametric optimization. The problem of the minimal-time network design can be formulated as a classical problem of the optimal control for some functional minimization. A conception of a Lyapunov function of dynamic controllable system is used to analyze the principal characteristics of the design process. The analysis of some derivative functions of the Lyapunov function gives us a possibility to compare the design time of different design strategies and predict the design strategy with a minimal design time.
Published in: 2010 East-West Design & Test Symposium (EWDTS)
Date of Conference: 17-20 September 2010
Date Added to IEEE Xplore: 05 April 2011
ISBN Information:
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- System Design ,
- Design Strategies ,
- System Dynamics ,
- Vector Control ,
- Design Process ,
- Lyapunov Function ,
- Computation Time ,
- Value Function ,
- Process Function ,
- Basis Of Analysis ,
- Cost Function ,
- Functional Behavior ,
- Time Derivative ,
- Derivative Of Function ,
- Neighboring Points ,
- Trajectory Groups ,
- Minimal Computation
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- System Design ,
- Design Strategies ,
- System Dynamics ,
- Vector Control ,
- Design Process ,
- Lyapunov Function ,
- Computation Time ,
- Value Function ,
- Process Function ,
- Basis Of Analysis ,
- Cost Function ,
- Functional Behavior ,
- Time Derivative ,
- Derivative Of Function ,
- Neighboring Points ,
- Trajectory Groups ,
- Minimal Computation