| * | 2009 |
| 22 | EE | Jon Lee,
Maxim Sviridenko,
Jan Vondrák:
Submodular Maximization over Multiple Matroids via Generalized Exchange Properties.
APPROX-RANDOM 2009: 244-257 |
| 21 | EE | Chandra Chekuri,
Jan Vondrák:
Randomized Pipage Rounding for Matroid Polytopes and Applications
CoRR abs/0909.4348: (2009) |
| 20 | EE | Lalitha Sankar,
Jan Vondrák,
H. Vincent Poor:
K-User Fading Interference Channels: The Ergodic Very Strong Case
CoRR abs/0910.4874: (2009) |
| 2008 |
| 19 | EE | Vahab S. Mirrokni,
Michael Schapira,
Jan Vondrák:
Tight information-theoretic lower bounds for welfare maximization in combinatorial auctions.
ACM Conference on Electronic Commerce 2008: 70-77 |
| 18 | EE | Jan Vondrák:
Optimal approximation for the submodular welfare problem in the value oracle model.
STOC 2008: 67-74 |
| 17 | EE | Brian C. Dean,
Michel X. Goemans,
Jan Vondrák:
Approximating the Stochastic Knapsack Problem: The Benefit of Adaptivity.
Math. Oper. Res. 33(4): 945-964 (2008) |
| 16 | EE | Benny Sudakov,
Jan Vondrák:
How many random edges make a dense hypergraph non-2-colorable?
Random Struct. Algorithms 32(3): 290-306 (2008) |
| 2007 |
| 15 | EE | Uriel Feige,
Vahab S. Mirrokni,
Jan Vondrák:
Maximizing Non-Monotone Submodular Functions.
FOCS 2007: 461-471 |
| 14 | EE | Gruia Calinescu,
Chandra Chekuri,
Martin Pál,
Jan Vondrák:
Maximizing a Submodular Set Function Subject to a Matroid Constraint (Extended Abstract).
IPCO 2007: 182-196 |
| 13 | EE | Jan Vondrák:
Shortest-path metric approximation for random subgraphs.
Random Struct. Algorithms 30(1-2): 95-104 (2007) |
| 2006 |
| 12 | EE | Uriel Feige,
Jan Vondrák:
Approximation algorithms for allocation problems: Improving the factor of 1 - 1/e.
FOCS 2006: 667-676 |
| 11 | EE | Michel X. Goemans,
Jan Vondrák:
Stochastic Covering and Adaptivity.
LATIN 2006: 532-543 |
| 10 | EE | János Pach,
Rados Radoicic,
Jan Vondrák:
Nearly equal distances and Szemerédi's regularity lemma.
Comput. Geom. 34(1): 11-19 (2006) |
| 9 | EE | János Pach,
Rados Radoicic,
Jan Vondrák:
On the diameter of separated point sets with many nearly equal distances.
Eur. J. Comb. 27(8): 1321-1332 (2006) |
| 8 | EE | Noga Alon,
Rados Radoicic,
Benny Sudakov,
Jan Vondrák:
A Ramsey-type result for the hypercube.
Journal of Graph Theory 53(3): 196-208 (2006) |
| 7 | EE | Michel X. Goemans,
Jan Vondrák:
Covering minimum spanning trees of random subgraphs.
Random Struct. Algorithms 29(3): 257-276 (2006) |
| 2005 |
| 6 | EE | Brian C. Dean,
Michel X. Goemans,
Jan Vondrák:
Adaptivity and approximation for stochastic packing problems.
SODA 2005: 395-404 |
| 2004 |
| 5 | EE | Brian C. Dean,
Michel X. Goemans,
Jan Vondrák:
Approximating the Stochastic Knapsack Problem: The Benefit of Adaptivity.
FOCS 2004: 208-217 |
| 4 | EE | Michel X. Goemans,
Jan Vondrák:
Covering minimum spanning trees of random subgraphs.
SODA 2004: 934-941 |
| 2003 |
| 3 | EE | Martin Loebl,
Jan Vondrák:
Towards a theory of frustrated degeneracy.
Discrete Mathematics 271(1-3): 179-193 (2003) |
| 2001 |
| 2 | EE | Robert Sámal,
Jan Vondrák:
The limit checker number of a graph.
Discrete Mathematics 235(1-3): 343-347 (2001) |
| 1999 |
| 1 | EE | Robert Babilon,
Helena Nyklová,
Ondrej Pangrác,
Jan Vondrák:
Visibility Representations of Complete Graphs.
Graph Drawing 1999: 333-340 |