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considerably heavy in terms of computational resources and complexities. The common techniques for reducing computational resources include, for example, solving ordinary differential equations (ODEs) in
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in numerical techniques used to solve ordinary and partial differential equations and be proficient with related commercial or open-source software tools (e.g., ANSYS, FEniCS, OpenFOAM or similar) and
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in our mathematical models of the real world. We will combine the mathematics of partial differential equations, large-deviation theory, and complexity theory to shed some light on this century-old
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of nonlinear effects such as pulse dynamics, bifurcations, or multiple time scales. Mathematical theory of delay-differential equations or partial differential equations in the context of concrete application