Balance in W*-dynamical systems

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On non-archimedean dynamical systems by Joyner, Sheldon T

Subjects: “…Differentiable dynamical systems…”
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The Szemerédi property in noncommutative dynamical systems

Subjects: “…Noncommutative dynamical systems…”
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Unique ergodicity in C*-dynamical systems

Subjects: “…C*-dynamical systems…”
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Ergodic properties of noncommutative dynamical systems

Subjects: “…C*-dynamical systems…”
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Exceptional surfaces as topological obstructions in dynamical systems by Davids, Keegan Michael

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The relevance of the Pauli group in dynamical systems with pseudo-fermions by Bavuma, Yanga

“…The group of Wolfgang Pauli is well known in mathematical physics, because it describes some relevant symmetries in quantum dynamical systems. It is less known its structure of finite 2-group of order 16, which may be decomposed in the central product of two of its subgroups. …”
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Non-standard finite difference methods in dynamical systems

Subjects: “…Dynamical systems…”
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Joinings and relative ergodic properties of W*-dynamical systems

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Diagnostic monitoring of dynamic systems using artificial immune systems by Maree, Charl

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A structure theorem for asymptotically abelian W*-dynamical systems

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Particle filtering on hybrid dynamical systems for sensor fault detection by Loubser, Simone Diana

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The Nature of the Logistic Function as a Nonlinear Discrete Dynamical System by Mensah, Patrick Akwasi Anamuah

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R&D in the national system of innovation : a system dynamics model

Subjects: “…System dynamics…”
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Extreme value laws and mean squared error growth in dynamical systems

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Combining chaotic dynamical systems using the fuzzy logic XOR operator

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The system dynamics approach as a modelling tool for health care

Subjects: “…System dynamics…”
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Modelling the dynamics of the bitcoin blockchain by Mwale, Mabvuto

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Investigating the phase space dynamics of conservative dynamical systems by the Lagrangian descriptors method by Zimper, Sebastian

“…In this work, we numerically investigate the dynamics of conservative dynamical systems using the method of Lagrangian descriptors (LDs), which has been extensively used to visualise characteristic features (like fixed points, periodic orbits and their associated manifolds) in the phase space of nonlinear dynamical systems. …”
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