Global uniqueness with Lipschitz stability for two reaction coefficients and logarithmic stability for initial condition in a nonlinear cell invasion PDE, plus a decoupled numerical reconstruction method.
Leli`evre, R
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Shape optimization of a timescale separation metric, using analytic variations of Dirichlet eigenvalues for reversible diffusions, yields improved metastable state definitions validated on a biomolecular benchmark.
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Recovering the initial condition and physical coefficients in a nonlinear PDE model of cell invasion
Global uniqueness with Lipschitz stability for two reaction coefficients and logarithmic stability for initial condition in a nonlinear cell invasion PDE, plus a decoupled numerical reconstruction method.
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Shape optimization of metastable states
Shape optimization of a timescale separation metric, using analytic variations of Dirichlet eigenvalues for reversible diffusions, yields improved metastable state definitions validated on a biomolecular benchmark.