APMA 2200

Nonlinear Dynamical Systems: Theory and Applications

Brown University · UGRD · Fall 2026

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Basic theory of ordinary differential equations, flows, and maps. Two-dimensional systems. Linear systems. Hamiltonian and integrable systems. Lyapunov functions and stability. Invariant manifolds, including stable, unstable, and center manifolds. Bifurcation theory and normal forms. Nonlinear oscillations and the method of averaging. Chaotic motion, including horseshoe maps and the Melnikov method. Applications in the physical and biological sciences.

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Class #brown-APMA2200Fall 2026UGRD
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