Date
Tue, 01 May 2018
Time
14:30 - 15:00
Location
L5
Speaker
Alberto Paganini
Organisation
Oxford

We construct a space of vector fields that are normal to differentiable curves in the plane. Its basis functions are defined via saddle point variational problems in reproducing kernel Hilbert spaces (RKHSs). First, we study the properties of these basis vector fields and show how to approximate them. Then, we employ this basis to discretise shape Newton methods and investigate the impact of this discretisation on convergence rates.

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