Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part II Ending
Authors: G. Kondrat'ev, A. Balabanov
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Abstract
In this article some ideas of Hamilton mechanics and differential-algebraic Geometry are used to exact definition of the potential function (Bellman-Lyapunov function) in the optimal stabilization problem of smooth finite-dimensional systems.G.Kondrat'ev, A.Balabanov
G.Kondrat'ev
State Technical University of
Nizhniy Novgorod (NSU),
Computing machinery Department,
str. Minin, 24,
603000, N.Novgorod, Russia,
phone: (8312) 36-82-28;
fax: 360-569
e-mail:
A.Balabanov,
Technical University of Moldova,
Automatica Department,
Stefan cel Mare 168,
2012, Kishinev, Moldova,
phone: (373-2) 497694, 497014;
fax: (373-2) 497014, 497022
e-mail: or
G.Kondrat'ev
State Technical University of
Nizhniy Novgorod (NSU),
Computing machinery Department,
str. Minin, 24,
603000, N.Novgorod, Russia,
phone: (8312) 36-82-28;
fax: 360-569
e-mail:
A.Balabanov,
Technical University of Moldova,
Automatica Department,
Stefan cel Mare 168,
2012, Kishinev, Moldova,
phone: (373-2) 497694, 497014;
fax: (373-2) 497014, 497022
e-mail: or
Fulltext
– 0.18 Mb
Contents
- To the 35th anniversary of the Institute of Mathematics and Computer Science of the Academy of Sciences of the Republic of Moldova
- Complex Membership Grades with an Application to the Design of Adaptive Filters
- PRONET: Basic concepts of a system of Artificial Intelligence
- Stability of a majority efficient solution of a vector linear trajectorial problem
- Algorithm and program for finding the optimal paths in dynamic networks
- Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part II Ending
- Definition of necessary length of random sequences at execution of the empirical tests (criterion x2)
- Abstracts of PH. D. Theses
