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You deal with nonlinear time-dependent partial differential equations (du/dt = Au + N(u)) and learn techniques to analyze their local and global behavior. In the end you will classify prototypes such as Burgers, nonlinear Schrödinger, KdV, or Nagumo equations and apply methods such as analytic semigroups, variation-of-constants (mild solutions), stability and invariant manifold theory.
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