This paper is concerned with the analysis of the absolute stability of a non-linear autonomous system which consists of a single non-linearity belonging to a particular class, in an otherwise linear feedback loop. It is motivated from the earlier Popovlike frequency-domain criteria using the 'multiplier' eoncept and involves the construction of 'stability multipliers' with prescribed phase characteristics. A few computer-based methods by which this problem can be solved are indicated and it is shown that this constitutes a stop-by-step procedure for testing the stability properties of a given system
For a feedback system consisting of a transfer function $G(s)$ in the forward path and a time-varyin...
We derive absolute-stability results of Popov and circle-criterion type for infinite-dimensional sys...
In this thesis we present a study of certain aspects of a class of nonlinear multiplicative systems....
This paper is concerned with the analysis of the absolute stability of a non-linear autonomous syste...
Using the Popov approach, new absolute stability conditions in multiplier form are derived for a sin...
The Popov criterion for absolute stability of nonlinear feedback systems is applied to several examp...
An improved frequency-do main criterion has been derived for the asymptotic stability in the large (...
This thesis is being archived as a Digitized Shelf Copy for campus access to current students and st...
A frequency-domain criterion for the asymptotic stability-in-the-large of systems containing many no...
This thesis is in two parts, both considering the absolute stability of nonlinear systems. In the fi...
A generalised stability multiplier has been developed for the asymptotic stability in the large of a...
It is shown that a criterion for the asymptotic stability-in-the-Iarge of systems containing a singl...
We derive absolute stability results of Popov and circle-criterion type for in nite-dimensional sys...
Absolute stability attracted much attention in the 1960s. Several stability conditions for loops wit...
Multiplier techniques is a powerful analysis tool in analyzing the closed-loop interconnection betwe...
For a feedback system consisting of a transfer function $G(s)$ in the forward path and a time-varyin...
We derive absolute-stability results of Popov and circle-criterion type for infinite-dimensional sys...
In this thesis we present a study of certain aspects of a class of nonlinear multiplicative systems....
This paper is concerned with the analysis of the absolute stability of a non-linear autonomous syste...
Using the Popov approach, new absolute stability conditions in multiplier form are derived for a sin...
The Popov criterion for absolute stability of nonlinear feedback systems is applied to several examp...
An improved frequency-do main criterion has been derived for the asymptotic stability in the large (...
This thesis is being archived as a Digitized Shelf Copy for campus access to current students and st...
A frequency-domain criterion for the asymptotic stability-in-the-large of systems containing many no...
This thesis is in two parts, both considering the absolute stability of nonlinear systems. In the fi...
A generalised stability multiplier has been developed for the asymptotic stability in the large of a...
It is shown that a criterion for the asymptotic stability-in-the-Iarge of systems containing a singl...
We derive absolute stability results of Popov and circle-criterion type for in nite-dimensional sys...
Absolute stability attracted much attention in the 1960s. Several stability conditions for loops wit...
Multiplier techniques is a powerful analysis tool in analyzing the closed-loop interconnection betwe...
For a feedback system consisting of a transfer function $G(s)$ in the forward path and a time-varyin...
We derive absolute-stability results of Popov and circle-criterion type for infinite-dimensional sys...
In this thesis we present a study of certain aspects of a class of nonlinear multiplicative systems....