Inside Dynamical Systems and the Mathematics of Change Bryna Kra explains how to describe complex systems in symbols.

He showed that at their heart, each of these dynamical systems is its own blend of chance and determinism. Fate and Chance A dynamical system starts with some input, like the position of a pendulum ...

Introduces undergraduate students to chaotic dynamical systems. Topics include smooth and discrete dynamical systems, bifurcation theory, chaotic attractors, fractals, Lyapunov exponents, ...

The dynamics of the network are related to the Perron-Frobenius eigenvector and eigenvalue of the adjacency matrix. We are most interested in critical networks which occur when the largest eigenvalue ...

BARCELONA, ES / ACCESS Newswire / August 24, 2025 / The Tripathi Foundation Inc. today announced the release of a ...

Victor Donnay, a mathematics professor at Pennsylvania’s Bryn Mawr College, researches the chaotic properties of dynamical systems, including those illustrated by billiards.

In this paper we give a description of the structure of compact global attractor (Levinson center) for monotone Bohr/Levitan almost periodic dynamical system x′ = f (t, x) (*) with the strictly ...

This study explores a method for discovering governing equations from data using sparse identification of nonlinear dynamical systems.

Dynamical and Number Theory Workshop in Montreal Join us for "Dynamical Days," an inaugural Dynamics and Number Theory workshop, taking place from June 5th to 7th, 2024, at Concordia University.