Bhattacharyya, S. P.  1946- <br/><br/>
Robust control :  the parametric approach / 
S.P. Bhattacharyya, H. Chapellat, L.H. Keel. 
 - Upper Saddle, NJ :  Prentice Hall PTR,  c1995. 
 - xiv, 648 pages. :  ill. ;  25 cm. +  1 computer disk (3 1/2 in.). 
<br/><br/>Includes bibliographical references (p. 616-636) and indexes. 
<br/><br/>Foreword<br/>Preface<br/>Background and motivation<br/>Stability theory via the boundary crossing theorem<br/>Stability of a line segment<br/>The stability ball in coefficient space<br/>The parametric stability margin<br/>Interval polynomials: Kharitonov's theorem<br/>The edge theorem<br/>The generalized Kharitonov theorem<br/>Frequency domain properties of linear interval systems<br/>Robust stability and performance under mixed perturbations<br/>Multilinear interval systems: the mapping theorem<br/>Frequency domain properties of multilinear interval systems<br/>State space parameter perturbations<br/>Robust parametric stabilization<br/>Interval modelling, identification and control<br/>References<br/>Author index<br/>Subject index 
<br/><br/> "As a result of intensive research over the past 15 years, the subject of robust control has been reborn. We now have a rigorous, coherent, and comprehensive theory to deal directly and effectively with analysis and design issues involving real parameter uncertainty in control systems. This book describes the parametric theory in a self-contained manner. The entire development is based on the single fundamental fact that the roots of a polynomial depend continuously on its coefficients."--Back cover 
<br/><br/><label>ISBN: </label>013781576X 
<br/><br/><label>Subjects--Topical Terms: </label><br/>Automatic control.
<br/><br/><label>LC Class. No.: </label>TJ213  / BHA.