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List of bibliographic references

Number of relevant bibliographic references: 13.
Ident.Authors (with country if any)Title
000295 (2010) Ekkehard W. Sachs [Allemagne] ; Stefan Volkwein [Allemagne]POD‐Galerkin approximations in PDE‐constrained optimization
000296 (2010) A. Borzì [Italie] ; V. Schulz [Italie] ; C. Schillings [Italie, Allemagne] ; G. Von Winckel [Italie, Autriche]On the treatment of distributed uncertainties in PDE‐constrained optimization
000874 (2005) Roland Griesse [Autriche] ; Andrea Walther [Allemagne]Towards Matrix‐Free AD‐Based Preconditioning of KKT Systems in PDE‐Constrained Optimization
000F63 (1997) Christos Kaklamanis [Grèce] ; Pino Persiano [Italie] ; Thomas Erlebach [Allemagne] ; Klaus Jansen [Allemagne]Constrained bipartite edge coloring with applications to wavelength routing
000F69 (1997) Klaus Jansen [Allemagne] ; Sabine ÖhringApproximation Algorithms for Time Constrained Scheduling
001024 (1996) M. Gugat [Allemagne]The Newton differential correction algorithm for rational Chebyshev approximation with constrained denominators
001049 (1996) R. Horst [Allemagne] ; M. Nast [Allemagne]Linearly constrained global minimization of functions with concave minorants
001075 (1996) M. Gugat [Allemagne]An algorithm for chebyshev approximation by rationals with constrained denominators
001338 (1993) J. Huschens [Allemagne]Exploiting additional structure in equality constrained optimization by structured SQP secant algorithms
001414 (1992) R. Horst [Allemagne] ; N. V. Thoai [Viêt Nam]Conical algorithm for the global minimization of linearly constrained decomposable concave minimization problems
001427 (1992) R. Horst [Allemagne] ; N. V. Thoai [Allemagne] ; J. De Vries [Allemagne]A new simplicial cover technique in constrained global optimization
001566 (1990) Reiner Horst [Allemagne]Deterministic methods in constrained global optimization: Some recent advances and new fields of application
001610 (1989) R. Horst [Allemagne] ; N. V. Thoai [Viêt Nam]Modification, implementation and comparison of three algorithms for globally solving linearly constrained concave minimization problems

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