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In a rapidly changing world, the theory of dynamical systems provides new answers to intertwined questions in applied sciences. Notably, in recent years, the theory of nonautonomous dynamical systems has sought to provide rigorous justification for phenomena known as critical transitions or tipping points in applied sciences—sudden and often irreversible changes in the state of a complex system caused by small variations in a parameter. This Conference aims to bring together researchers and scientists from mathematics and other disciplines to discuss cutting-edge approaches to addressing challenges in these areas. The event will cover a variety of topics, including, but not limited to, topological dynamics, autonomous and nonautonomous dynamical systems, ordinary differential equations, chaos and stability, multiscale systems, stochastic equations, climatology, ecology, and mathematical biology. Contributions on the application of advances in these fields to various scientific and engineering problems are also welcome, with a particular emphasis on advances in the theory of differential equations.