A system of classification for nonlinear two-poles is introduced and some of the basic properties of two-poles of various classes are established. The classes are designated as ~)~1, 0~2, ~)~3, "" and are such that each class in the sequence is a subclass of all the classes following it. Furthermore
A contribution to the stability analysis of nonlinear systems of functional polynomial type
โ Scribed by G. Marchesini; G. Picci
- Publisher
- Elsevier Science
- Year
- 1971
- Tongue
- English
- Weight
- 894 KB
- Volume
- 292
- Category
- Article
- ISSN
- 0016-0032
No coin nor oath required. For personal study only.
โฆ Synopsis
Some results are presented relative to the L, stability of nonlinear systems represented by a nonlinear operator of functional polynomial type: >I~;])dt-Tl, . . ..t-+$+r.
with reducible kernels. An algebraic approach to the analysis of these qatemr, ia used.
I. Zntroduction
๐ SIMILAR VOLUMES
## Abstract A stability condition is developed for multivariable, nonlinear feedback systems. The method is based on a modified sector condition and is combined with a polynomial expansion of the nonlinear system to create viable approximations that can be exploited within the sector bound setting.
## This paper gives new results on the application of Volterra-Wienm functionals to the analysis of nonlinear systems. Part I deals with the convergence properties of the Volterra-Wiener functional series both in the deterministic case and the stochastic case. Several theorem8 are presented with pr