Key Profile Area: Quantum Matter and Materials
Prof. Dr. Angelika Wiegele
Member of the Global Faculty
Prof. Dr. Angelika Wiegele
Department of Mathematics, Alpen-Adria-Universität Klagenfurt
Angelika Wiegele is a mathematician working on semidefinite optimization
and combinatorial optimization. She is Professor at the
Mathematics Department at the Alpen-Adria-Universität Klagenfurt.
She received her Ph.D. in Mathematics at the Alpen-Adria-Universität
Klagenfurt (Austria) in 2006. She was a researcher and lecturer at TU
Graz, Department of Mathematics and at Alpen-Adria-Universität Klagenfurt.
She was employed within a Marie Skłodowska-Curie funded project at
IASI-CNR in Rome and at the University of Cologne, Department of Computer
Science. Recently, she was visiting professor at the Università degli
Studi di Roma "Tor Vergata", Department of Civil Engineering and Computer
Science Engineering.
Her research interests lie in the field of semidefinite optimization, in
particular, in the application of semidefinite methods for solving
mixed-integer nonlinear optimization problems. Her research projects have
been funded by the Austrian Science Fund FWF and by the European Union's
Horizon 2020 program.
Selected publications:
Nicolò Gusmeroli and Angelika Wiegele. EXPEDIS: An exact penalty method
over discrete sets. Discrete Optimization, 2021.
Elisabeth Gaar, Daniel Krenn, Susan Margulies, and Angelika Wiegele.
Towards a computational proof of Vizing’s conjecture using semidefinite
programming and sums-of-squares. Journal of Symbolic Computation,
107:67–105, 2021.
Marianna De Santis, Franz Rendl, and Angelika Wiegele. Using a factored
dual in augmented Lagrangian methods for semidefinite programming. Oper.
Res. Lett., 46(5):523–528, 2018.
Christoph Buchheim and Angelika Wiegele. Semidefinite relaxations for
non-convex quadratic mixed-integer programming. Math. Program., 141(1-2,
Ser. A):435–452, 2013.
Franz Rendl, Giovanni Rinaldi, and Angelika Wiegele. Solving max-cut to
optimality by intersecting semidefinite and polyhedral relaxations. Math.
Program., 121(2, Ser. A):307–335, 2010.
Jérôme Malick, Janez Povh, Franz Rendl, and Angelika Wiegele.
Regularization methods for semidefinite programming. SIAM J. Optim., 20(1):336–356, 2009.