Results 41 to 50 of about 518,180 (174)

Stability theory for hybrid dynamical systems [PDF]

Proceedings of 1995 34th IEEE Conference on Decision and Control, 1998
Dynamical systems of the hybrid type are viewed as dynamical systems on so-called time-spaces. A time-space is a metric space that is completely ordered, has a minimal element and its metric is additive. Such systems are embedded into dynamical systems defined on \(\mathbb{R}_+\) as the time axis. A stability theory is formulated.
Hui Ye, Ling Hou, A.N. Michel
openaire   +3 more sources

Vector dissipativity theory for discrete-time large-scale nonlinear dynamical systems

Advances in Difference Equations, 2004
In analyzing large-scale systems, it is often desirable to treat the overall system as a collection of interconnected subsystems. Solution properties of the large-scale system are then deduced from the solution properties of the individual subsystems ...
Chellaboina Vijaysekhar, Haddad Wassim M, Hui Qing, Nersesov Sergey   +3 more
doaj   +2 more sources

EXTENDED DYNAMICAL SYSTEMS AND STABILITY THEORY [PDF]

Proceedings of the National Academy of Sciences, 1967
Extended dynamical systems in Banach space and use of invariance principle for stability theory of partial differential ...
Jack K. Hale, E. F. Infante
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Introduction to Supersymmetric Theory of Stochastics

Entropy, 2016
Many natural and engineered dynamical systems, including all living objects, exhibit signatures of what can be called spontaneous dynamical long-range order (DLRO).
Igor V. Ovchinnikov
doaj   +1 more source

Modern Dynamical Systems Theory [PDF]

Symposium - International Astronomical Union, 1974
In order to analyse generic or typical properties of dynamical systems we consider the space of all C1-vector fields on a fixed differentiable manifold M. In the C1-metric, assuming M is compact, is a complete metric space and a generic subset is an open dense subset or an intersection of a countable collection of such open dense subsets of .
openaire   +1 more source

Scaled seismotectonic models of megathrust seismic cycles through the lens of dynamical system theory

Seismica
We investigate the physics of laboratory earthquakes in scaled seismotectonic models of megathrust seismic cycles. We study models of different sizes, materials, deformation rates, and frictional configurations.
Fabio Corbi, Adriano Gualandi, Giacomo Mastella, Francesca Funiciello   +3 more
doaj   +1 more source

Generalized Integer Partitions, Tilings of Zonotopes and Lattices

, 2000
In this paper, we study two kinds of combinatorial objects, generalized integer partitions and tilings of two dimensional zonotopes, using dynamical systems and order theory.
BA Davey, E George, E Goles, GD Bailey, Guy David Bailey, Günter Ziegler, M Latapy, M Latapy, N Destainville, Nicolas Destainville, Richard Kenyon, Serge Elnitsky, T Brylawski   +12 more
core   +3 more sources

Chaotic Dynamics in Asymmetric Rock-Paper-Scissors Games

IEEE Access, 2019
Evolutionary game dynamics is a combination of game theory and dynamical systems. Using dynamical theory, we investigate chaotic behavior in asymmetric Rock-Paper-Scissors games under imitative dynamics with two different populations.
Wenjun Hu, Gang Zhang, Haiyan Tian, Zhiwei Wang   +3 more
doaj   +1 more source

Global theory of nonlinear systems-chaos, knots and stability [PDF]

Acta Montanistica Slovaca, 2003
In this paper we shall give a brief overview of nonlinear dynamical systems theory including the theory of chaos, knots, approximation theory and stability.
Banks Stephen P.
doaj  

Systems control theory applied to natural and synthetic musical sounds [PDF]

, 2010
Systems control theory is a far developped field which helps to study stability, estimation and control of dynamical systems. The physical behaviour of musical instruments, once described by dynamical systems, can then be controlled and numerically ...
D'Andréa-Novel, Brigitte, Matignon, Denis   +1 more
core