<p>The monograph is addressed to researchers in the field of geometric theory of infinite dimensional systems. The author uses basic concepts of the infinite dimensional system theory, approximate controllability, initial observability, which are covered in the second and third chapter. The book is
Geometric Theory for Infinite Dimensional Systems
β Scribed by Hans J. Zwart (eds.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 1989
- Tongue
- English
- Leaves
- 162
- Series
- Lecture Notes in Control and Information Sciences 115
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
The monograph is addressed to researchers in the field of geometric theory of infinite dimensional systems. The author uses basic concepts of the infinite dimensional system theory, approximate controllability, initial observability, which are covered in the second and third chapter. The book is self-contained with respect to the notions of the geometric theory, although sometimes the author refers to the references for the finite dimensional case.
β¦ Table of Contents
Introduction....Pages 1-14
Invariance concepts....Pages 15-19
System invariance concepts....Pages 20-46
Disturbance decoupling problem....Pages 47-61
Controlled invariance for discrete spectral systems....Pages 62-86
The disturbance decoupling problem with measurement feedback....Pages 87-106
The disturbance decoupling problem with measurement feedback and stability....Pages 107-126
β¦ Subjects
Mechanics;Appl.Mathematics/Computational Methods of Engineering
π SIMILAR VOLUMES
<p>The monograph is addressed to researchers in the field of geometric theory of infinite dimensional systems. The author uses basic concepts of the infinite dimensional system theory, approximate controllability, initial observability, which are covered in the second and third chapter. The book is
<p>Infinite dimensional systems can be used to describe many phenomena in the real world. As is well known, heat conduction, properties of elasticΒ plastic material, fluid dynamics, diffusion-reaction processes, etc., all lie within this area. The object that we are studying (temperature, displaceΒ