Skip to content
Research Article Open access CC BY 4.0

Closed Relations and Lyapunov Functions for Dynamical Polysystems

George Cazacu

Journal of Advances in Mathematics and Computer Science · pp. 1–5 · Published 29 May 2023

10.9734/jamcs/2023/v38i81784

Abstract

This work follows the ideas of E. Akin in an attempt to ease the construction of strict Lyapunov functions for dynamical polysystems by means of closed relations. A "best hope" type of result is presented.

Closed relation polysystem Lyapunov

References (10)

  1. 1 Minimal dynamical systems [DOI]
  2. 2 Complete Lyapunov functions of control systems [DOI]
  3. 3 Stability of dynamical polysystems via families of Liapunov functions [DOI]
  4. 4 Lyapunov Stability and Attraction Under Equivariant Maps [DOI]
  5. 5 Lyapunov stability and weak attraction for control systems [DOI]
  6. 6 Dynamical Polysystems and Control Theory [DOI]
  7. 7 Prolongations and stability analysis via lyapunov functions of dynamical polysystems [DOI]
  8. 8 A special class of dynamical polysystems [DOI]
  9. 9 ATTRACTORS AND LYAPUNOV FUNCTION FOR CLOSED RELATIONS [DOI]
  10. 10 Minimal dynamical systems with closed relations [DOI]

Cited by 2

Novel mechanical classification and energy function construction for fourth-order linear systems and its applications

Jia-Cheng Song, Danhong Chen, Fangyi Li · Chaos, Solitons & Fractals · 2026

Showing 1 of 2 known citations — external sources report more than can currently be individually listed.

Article metrics

Real usage data collected on this platform.

52

Page views

0

PDF downloads

9

Outbound clicks

2

Citations

Views over time

Views by country

Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".

Traffic sources

Referring site, by host.

Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.