[00909] Lipschitz stability of an inverse problem for Tumor Growth Model
Session Time & Room : 5D (Aug.25, 15:30-17:10) @G809
Type : Contributed Talk
Abstract : We address an inverse problem of recovering a space-dependent semilinear coefficient in the
Cahn–Hilliard type system modeling tumor growth described by a system of partial differential equations
with Dirichlet boundary condition using boundary-type measurement. First, we establish a new
higher-order weighted Carleman estimate for the given system and then a suitable regularity of solutions
for this nonlinear system is derived. Finally, we prove Lipschitz type stability for the tumor growth model.
