Shape-morphic Metric, Geodesic Stability

Author:

Zolésio Jean-Paul

Publisher

Springer Basel

Reference29 articles.

1. Delfour, Michel C. and Zol´esio, Jean-Paul. Oriented distance function and its evolutionequation for initial sets with thin boundary. SIAM J. Control Optim. 42 (2004),no. 6, 2286–2304[2] M. Cuer and J.-P. Zol´esio. Control of singular problem via differentiation of a minmax.Systems Control Lett. 11 (1988), no. 2, 151–158.

2. R. Dziri and J.-P. Zol´esio. Dynamical Shape Control in Non-cylindrical Navier-StokesEquations. J. convex analysis, vol. 6, 2, 293–318, 1999.

3. J. Sokolowski and J.-P. Zol´esio. Introduction to shape optimization, sci, 16, Springer-Verlag, Heidelberg, N.Y., 1991[5] B. Kawohl, O. Pironneau, L. Tartar, J.-P. Zol´esio. Optimal Shape Design, LectureNotes in Mathematical, 1740, Springer-Verlag, Heidelberg, N.Y., 1998[6] P. Cannarsa, G. Da Prato and J.-P. Zol´esio. The damped wave equation in a movingdomain, Journal of Differential Equations, 1990, 85, 1–16.

4. G. Da Prato and J.-P. Zol´esio. Dynamical programming for non Cylindrical ParabolicEquation, Sys. Control Lett., 11, 1988.

5. G. Da Prato and J.-P. Zol´esio. Existence and Control for wave equation in movingdomain, L.N.C.I.S Springer-Verlag, 144, 1988.

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