Name: noniterative coordination in multilevel systems (en Inglés)
Price: 553612.00 COP
Availability: InStock
Author: Stoilov, Todor
ISBN: 9789401064958

portada noniterative coordination in multilevel systems (en Inglés)

Formato

Libro Físico

Autor

Todor Stoilov

Editorial

Springer

Año

2012

Idioma

Inglés

N° páginas

270

Encuadernación

Tapa Blanda

Dimensiones

23.4 x 15.6 x 1.5 cm

Peso

0.41 kg.

ISBN

9401064954

ISBN13

9789401064958

Categorías

Cibernética y teoría de sistemas
Cálculo
Matemáticas aplicadas

noniterative coordination in multilevel systems (en Inglés)

Todor Stoilov (Autor) · Springer · Tapa Blanda

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Reseña del libro "noniterative coordination in multilevel systems (en Inglés)"

Multilevel decision theory arises to resolve the contradiction between increasing requirements towards the process of design, synthesis, control and management of complex systems and the limitation of the power of technical, control, computer and other executive devices, which have to perform actions and to satisfy requirements in real time. This theory rises suggestions how to replace the centralised management of the system by hierarchical co-ordination of sub-processes. All sub-processes have lower dimensions, which support easier management and decision making. But the sub-processes are interconnected and they influence each other. Multilevel systems theory supports two main methodological tools: decomposition and co-ordination. Both have been developed, and implemented in practical applications concerning design, control and management of complex systems. In general, it is always beneficial to find the best or optimal solution in processes of system design, control and management. The real tendency towards the best (optimal) decision requires to present all activities in the form of a definition and then the solution of an appropriate optimization problem. Every optimization process needs the mathematical definition and solution of a well stated optimization problem. These problems belong to two classes: static optimization and dynamic optimization. Static optimization problems are solved applying methods of mathematical programming: conditional and unconditional optimization. Dynamic optimization problems are solved by methods of variation calculus: Euler- Lagrange method; maximum principle; dynamical programming.