Demo Data from EDBT 2026 / reviewers in the wild / expert
Gabriele E. Meyer
dblp:74/4728
· DBLP profile ↗
2ranked-venue papers
0as first author
0since 2021 · last 1987
—ORCID · none
Domains — the database's venue-derived domains; a paper can count in several
Theory of computation · 2
Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.
| Theoretical computer science
2 papers |
Graph algorithms and graph theory · 54% Logic in computer science · 46% |
Topics — the 4 heaviest of 4, each with the papers that count most for it
| Topic | Weight | Papers | Last | Evidence papers |
|---|---|---|---|---|
Graph algorithms and graph theory
graph coloring |
0.0 | 2 | 1987 | Graph Minimal Uncolorability is D^P-Complete · SIAM J. Comput. 1987 On the Complexity of Graph Critical Uncolorability · ICALP 1987 |
Logic in computer science
completeness |
0.0 | 1 | 1987 | Graph Minimal Uncolorability is D^P-Complete · SIAM J. Comput. 1987 |
Logic in computer science › completeness
DP-completeness |
0.0 | 1 | 1987 | Graph Minimal Uncolorability is D^P-Complete · SIAM J. Comput. 1987 |
Graph algorithms and graph theory › planar graphs
planar graph problems |
0.0 | 1 | 1987 | Graph Minimal Uncolorability is D^P-Complete · SIAM J. Comput. 1987 |
Methods — techniques the papers use, named apart from their topics
sensitive gadget · 0.0reduction · 0.0
| Year | Publication | Venue | Position |
|---|---|---|---|
| 1987 | On the Complexity of Graph Critical Uncolorability
Jin-Yi Cai, Gabriele E. Meyer |
ICALP | 2 |
| 1987 | Graph Minimal Uncolorability is D^P-CompleteabstractIn their excellent paper, C. H. Papadimitriou and M. Yannakakis [J. Comput. System Sci., 28 (1982), pp. 244–259] asked whether the minimal-3-uncolorability problem is, among other Critical Problems, DP-complete. This paper gives an affirmative answer to the above question. We show that minimal-k-uncolorability is ${\text{D}}^{\text{p}} $-complete, for all fixed $k \geqq 3$. Furthermore, for $k = 3$, the reduction can be modified by using “sensitive” gadgets to resolve the planar case. Jin-Yi Cai, Gabriele E. Meyer |
SIAM J. Comput. | 2 |