Refereed publications
[12] Generalized Nash Equilibrium Problems in Banach Spaces: Theory,
Nikaido-Isoda-Based Path-Following Methods, and Applications.
(with M. Hintermüller and A. Kämmler) to appear in SIAM J. Optim.
[11] A Bundle-Free Implicit Programming Approach for a Class of Elliptic MPECs in Function Space.
(with M. Hintermüller) to appear in Math. Prog. A.
[10] Several approaches for the derivation of stationarity conditions for
elliptic MPECs with upper-level control constraints.
(with B. Mordukhovich and M. Hintermüller) Math. Prog. A., 146(1-2) (2014), 555-582.
Typos,
Corrected Version,
Galley Proofs.
[9] A PDE-constrained generalized Nash equilibrium problem with pointwise control and state constraints.
(with M. Hintermüller) Pac. J. Opt., 9(2), (2013) 251-273
Paper,
[8] On regular coderivatives in parametric equilibria with non-unique
multipliers.
(with R. Henrion and J.V. Outrata), Math. Prog. B., DOI 10.1007/s10107-012-0553-8
[7] First order optimality conditions for elliptic mathematical programs with
equilibrium constraints via variational analysis.
(with M. Hintermüller), SIAM J. Optim., 21(4), (2011) 1561–1593.
[6] Analysis of M-stationary points to an EPEC modeling oligopolistic
competition in an electricity spot market.
(with R. Henrion and J.V. Outrata), ESAIM: COCV 18 (2012) 295-317
[PDF](Preprint Version)
[5] On calmness conditions in convex bilevel programming.(with R. Henrion),
Applicable Analysis, 90 (2011) 951-970.
[PDF]
(Preprint Version)
[4] A note on the relation between strong and
M-stationarity for a class of mathematical programs with equilibrium constraints.
(with R. Henrion and J.V. Outrata),
Kybernetika, 46 (2010) 423-434.
[PDF]
[3] On the co-derivative of normal cone mappings to inequality systems.
(with R. Henrion and J.V. Outrata),
Nonlinear Analysis: Theory, Methods & Applications, 71 (2009) 1213-1226.
[PDF]
[2] Subdivision of edges and matching size.
(with D. Bauer and E. Schmeichel,)
Ars Combin. 84 (2007), 141–153.
[1] Tutte sets in graphs. II. The complexity of finding maximum Tutte sets.
(with D. Bauer, H.J. Broersma, N. Kahl, A. Morgana, and E. Schmeichel)
Discrete Appl. Math. 155 (2007), no. 10, 1336–1343.
[PDF]
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