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math.DS2025
Abundance of weird quasiperiodic attractors in piecewise linear discontinuous maps
Laura Gardini, Davide Radi, Noemi Schmitt +2
In this work, we consider a class of -dimensional, , piecewise linear discontinuous maps that can exhibit a new type of attractor, called a weird quasiperiodic attractor…
math.DS2025
Dynamics of 1D discontinuous maps with multiple partitions and linear functions having the same fixed point. An application to financial market modeling
Laura Gardini, Davide Radi, Noemi Schmitt +2
Piecewise smooth systems are intensively studied today in many application areas, such as economics, finance, engineering, biology, and ecology. In this work, we consider a class o…
math.DS2025
On the emergence and properties of weird quasiperiodic attractors
Laura Gardini, Davide Radi, Noemi Schmitt +2
We recently described a specific type of attractors of two-dimensional discontinuous piecewise linear maps, characterized by two discontinuity lines dividing the phase plane into t…