Daniel Goeleven

According to our database, Daniel Goeleven authored at least 12 papers between 1995 and 2011.

Collaborative distances:

• Dijkstra number of five.
• Erdős number of five.

2011

A qualitative mathematical analysis of a class of linear variational inequalities via semi-complementarity problems: applications in electronics.

Khalid Addi, Bernard Brogliato, Daniel Goeleven

Math. Program., 2011

2009

Nonconvex-nonsmooth Calculus of Variations.

Daniel Goeleven, Dumitru Motreanu

Proceedings of the Encyclopedia of Optimization, Second Edition, 2009

Hemivariational Inequalities: Eigenvalue Problems.

Daniel Goeleven, Dumitru Motreanu

Proceedings of the Encyclopedia of Optimization, Second Edition, 2009

2008

Higher order Moreau's sweeping process: mathematical formulation and numerical simulation.

Vincent Acary, Bernard Brogliato, Daniel Goeleven

Math. Program., 2008

A sensitivity analysis of a class of semi-coercive variational inequalities using recession tools.

Khalid Addi, Samir Adly, Daniel Goeleven, Hassan Saoud

J. Glob. Optim., 2008

2005

The Krakovskii-LaSalle Invariance Principle for a Class of Unilateral Dynamical Systems.

Bernard Brogliato, Daniel Goeleven

Math. Control. Signals Syst., 2005

2004

Stability and instability matrices for linear evolution variational inequalities.

Daniel Goeleven, Bernard Brogliato

IEEE Trans. Autom. Control., 2004

2003

On the Stability of Linear Evolution Variational Inequalities.

Daniel Goeleven, Bernard Brogliato

Proceedings of the IFAC Conference on Analysis and Design of Hybrid Systems, 2003

2000

A discretization theory for a class of semi-coercive unilateral problems.

Samir Adly, Daniel Goeleven

Numerische Mathematik, 2000

Resolving Singularities in a Ramsey-type Growth Model.

Yves Dumont, Daniel Goeleven, J.-C. Poutineau, M. Rochdi

J. Glob. Optim., 2000

1996

Noncoercive hemivariational inequality approach to constrained problems for star-shaped admissible sets.

Daniel Goeleven

J. Glob. Optim., 1996

1995

Semicoercive variational hemivariational inequalities.

Daniel Goeleven, Michel Théra

J. Glob. Optim., 1995