Explore: Dynamical Systems

Control and Dynamical Systems, Caltech. Laboratory of Nonlinear Systems, Ecole Polytechnique Fédérale de Lausanne (EPFL). Center for Dynamical Systems, University

of the ergodicity of dynamic systems. When differential equations are employed, the theory is called continuous dynamical systems. From a physical point

list of equations. Deterministic system (mathematics) Linear system Partial differential equation Dynamical systems and chaos theory Chaos theory Chaos

next according to the dynamical model. A classic developmental error has been investigated in the context of dynamical systems: The A-not-B error is proposed

are properties for a large class of systems that are independent of the dynamical details of the system. Systems display universality in a scaling limit

for such dynamical systems, rendering long-term prediction of their behavior impossible in general. This can happen even though these systems are deterministic

dynamical system is an object of study in the abstract formulation of dynamical systems, and ergodic theory in particular. Measure-preserving systems

closed-form solutions, linear dynamical systems can be solved exactly, and they have a rich set of mathematical properties. Linear systems can also be used to understand

disciplines of combinatorics and dynamical systems interact in a number of ways. The ergodic theory of dynamical systems has recently been used to prove

theory of dynamical systems, a crisis is the sudden appearance or disappearance of a strange attractor as the parameters of a dynamical system are varied