Michael Struwe


Loading...

Last Name

Struwe

First Name

Michael

Organisational unit

Search Results

Publications 1 - 2 of 2
  • Struwe, Michael (2023)
    Milan Journal of Mathematics
    After recalling first instances of "topological degeneration " and "bubbling " in geometric analysis we present current challenges in applications of variational methods to problems in this field.
  • Struwe, Michael (2024)
    Analysis & PDE
    Using the interpretation of the half-Laplacian on S¹ as the Dirichlet-to-Neumann operator for the Laplace equation on the ball B, we devise a classical approach to the heat flow for half-harmonic maps from S¹ to a closed target manifold N ⊂ Rⁿ, recently studied by Wettstein, and for arbitrary finite-energy data we obtain a result fully analogous to the author’s 1985 results for the harmonic map heat flow of surfaces and in similar generality. When N is a smoothly embedded, oriented closed curve Γ ⊂ Rⁿ, the half-harmonic map heat flow may be viewed as an alternative gradient flow for a variant of the Plateau problem of disc-type minimal surfaces.
Publications 1 - 2 of 2