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ESAIM: Control, Optimisation and Calculus of Variations
Tome 16 (2010)
no. 3
Précédent
Suivant
Volume 16 (2010) no. 3
Sommaire
A sensitivity-based extrapolation technique for the numerical solution of state-constrained optimal control problems
Hintermüller, Michael
;
Yousept, Irwin
p. 503-522
A penalty method for topology optimization subject to a pointwise state constraint
Amstutz, Samuel
p. 523-544
Magnetic vortices for a Ginzburg-Landau type energy with discontinuous constraint
Kachmar, Ayman
p. 545-580
Recent advances in the analysis of pointwise state-constrained elliptic optimal control problems
Casas, Eduardo
;
Tröltzsch, Fredi
p. 581-600
Metric subregularity for nonclosed convex multifunctions in normed spaces
Zheng, Xi Yin
;
Ng, Kung Fu
p. 601-617
On the Ersatz material approximation in level-set methods
Dambrine, Marc
;
Kateb, Djalil
p. 618-634
Mean variance and goal achieving portfolio for discrete-time market with currently observable source of correlations
Dokuchaev, Nikolai
p. 635-647
Bounds for the first Dirichlet eigenvalue of triangles and quadrilaterals
Freitas, Pedro
;
Siudeja, Batłomiej
p. 648-676
Controllability of 3D incompressible Euler equations by a finite-dimensional external force
Nersisyan, Hayk
p. 677-694
Regularity properties of the distance functions to conjugate and cut loci for viscosity solutions of Hamilton-Jacobi equations and applications in riemannian geometry
Castelpietra, Marco
;
Rifford, Ludovic
p. 695-718
Relaxation of an optimal design problem in fracture mechanic : the anti-plane case
Münch, Arnaud
;
Pedregal, Pablo
p. 719-743
Hamilton-Jacobi-Bellman equations for the optimal control of a state equation with memory
Carlier, Guillaume
;
Tahraoui, Rabah
p. 744-763
Switching and stability properties of conewise linear systems
Shen, Jinglai
;
Han, Lanshan
;
Pang, Jong-Shi
p. 764-793
The squares of the laplacian-Dirichlet eigenfunctions are generically linearly independent
Privat, Yannick
;
Sigalotti, Mario
p. 794-805
Erratum of “The squares of the laplacian-Dirichlet eigenfunctions are generically linearly independent”
Privat, Yannick
;
Sigalotti, Mario
p. 806-807