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- URN to cite this document:
- urn:nbn:de:bvb:355-epub-205098
- DOI to cite this document:
- 10.5283/epub.20509
Abstract
The linearized stability of stationary solutions for surface diffusion is studied. We consider hypersurfaces that lie inside a fixed domain, touch its boundary with a right angle and fulfill a no-flux condition. We formulate the geometric evolution law as a partial differential equation with the help of a parametrization from Vogel [Vog00], which takes care of a possible curved boundary. For the ...
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