An Extended Conic Formulation for Geometric Optimization (2000)

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by François Glineur , Faculte Polytechnique De Mons , Rue De Houdain , B- Mons

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5 Proving Strong Duality for Geometric Optimization Using a Conic Formulation – François Glineur - 1999
Approximating Geometric Optimization with l_p-Norm Optimization – François Glineur, Faculte Polytechnique De Mons, Rue De Houdain, B- Mons - 2000
2 Improving Complexity of Structured Convex Optimization Problems Using Self-Concordant Barriers – François Glineur, Faculte Polytechnique De Mons, Rue De Houdain, B- Mons - 2001
1 A Conic Formulation for L P -Norm Optimization – François Glineur, Tamás Terlaky, Faculte Polytechnique De Mons, Rue De Houdain, B- Mons - 2000
1 Topics In Convex Optimization: Interior-Point Methods, Conic Duality and Approximations – Francois Glineur, Rue De Houdain, B- Mons, Jacques Teghem, Tam As Terlaky
Self-Concordant Functions in Structured Convex Optimization – François Glineur, Faculte Polytechnique De Mons, Rue De Houdain, B- Mons - 2000
An Extended Conic Formulation – For Geometric Optimization
Conic Optimization: – An Elegant Framework, François Glineur, Faculté Polytechnique De Mons, Rue De Houdain, B- Mons
9 Pattern Separation Via Ellipsoids and Conic Programming – Fr. Glineur - 1998
18 Conic Convex Programming And Self-Dual Embedding – Z.-Q. Luo, J. F. Sturm, S. Zhang - 1998
4 Computational Experiments With a Linear Approximation of Second-Order Cone Optimization – François Glineur, Rue De Houdain, B- Mons - 2000
51 Optimal design of a CMOS op-amp via geometric programming – Maria Del Mar Hershenson, Stephen P. Boyd, Thomas H. Lee - 2001
8 On sensitivity of central solutions in semidefinite programming – J. F. Sturm, S. Zhang - 1998
4 Error Bounds for Linear Matrix Inequalities – Jos Sturm - 1998
Applications of the inverse theta number in stable set problems – Miklós Ujvári, Miklós Ujvári - 2011
5 Fenchel-Lagrange versus Geometric Duality in Convex Optimization – R. I. Bot, S. M. Grad, G. Wanka
MAXENTROPIC RECONSTRUCTION OF SOME PROBABILITY DISTRIBUTIONS WITH LINEAR INEQUALITY CONSTRAINTS – Vasile Preda, Costel Bălcău
1 Geometric dual formulation for first-derivativebased univariate cubic L1 splines – Y. B. Zhao, S. -c. Fang, J. E. Lavery
On Convex Quadratic Approximation – Dick den Hertog, Etienne de Klerk, Kees Roos - 2001