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Operadic Modeling of Dynamical Systems: Mathematics and Computation [PDF]
Dynamical systems are ubiquitous in science and engineering as models of phenomena that evolve over time. Although complex dynamical systems tend to have important modular structure, conventional modeling approaches suppress this structure.
Sophie Libkind +3 more
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Dynamic Mathematical Models’ System and Synchronization [PDF]
We created the equilibrium, which includes sickness outcomes, health and risk behaviors, environmental factors, and health-related assets and delivery systems, and it should be incorporated in system Dyc (dynamic) modelling of chronic disease prevention.
Malik Bader Alazzam +2 more
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Operadic Modeling of Dynamical Systems: Mathematics and Computation [PDF]
Dynamical systems are ubiquitous in science and engineering as models of phenomena that evolve over time. Although complex dynamical systems tend to have important modular structure, conventional modeling approaches suppress this structure. Building on recent work in applied category theory, we show how deterministic dynamical systems, discrete and ...
Sophie Libkind +3 more
openalex +3 more sources
Mathematical Modeling of Control Dynamical Systems
This paper has been withdrawn by the author due to a crucial mistakes.
Saif Ullah
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Advances in Applied Mathematics: Dynamical Systems
We invite submissions of chapters for an upcoming open-access book entitled Advances in Applied Mathematics: Dynamical Systems. This book aims to highlight recent developments, methodologies, and applications within the field of dynamical systems ...
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Rigorous data‐driven computation of spectral properties of Koopman operators for dynamical systems [PDF]
Koopman operators are infinite‐dimensional operators that globally linearize nonlinear dynamical systems, making their spectral information valuable for understanding dynamics.
Matthew J. Colbrook, Alex Townsend
semanticscholar +1 more source
Resilience of dynamical systems [PDF]
Stability is among the most important concepts in dynamical systems. Local stability is well-studied, whereas determining the ‘global stability’ of a nonlinear system is very challenging.
Hana Krakovská +2 more
semanticscholar +1 more source
Double Categories of Open Dynamical Systems (Extended Abstract) [PDF]
A (closed) dynamical system is a notion of how things can be, together with a notion of how they may change given how they are. The idea and mathematics of closed dynamical systems has proven incredibly useful in those sciences that can isolate their ...
D. J. Myers
semanticscholar +1 more source
The simulation of dynamic systems using combined modelling
The new approach to the problems of dynamic systems simulation is proposed. The analytical and imitation modelling of non‐linear complex dynamic systems which comprise simulation of continuous and discrete processes with constant and variable parameters,
R. Alzbutas, V. Janilionis
doaj +1 more source

