Universität Ulm

output

19942026

most citedArea laws for the entanglement entropy - a review

2.9k citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

M. Plenio293 · h 101
F. Jelezko95 · h 99
S. Huelga85 · h 52
W. Schleich2 profiles82 · h 53
S. Montangero71 · h 49
T. Calarco70 · h 52
J. Ankerhold65 · h 31
A. Retzker54 · h 39
K. Dietmayer2 profiles51 · h 59
D. Rautenbach34 · h 31
B. Naydenov29 · h 47
Ludovico Lami29 · h 29

collaborating institutions

Center for Integrated Quantum Science and TechnologyDE303 papers
Centre National de la Recherche ScientifiqueFR82 papers
Deutsches Zentrum für Luft- und Raumfahrt e. V. (DLR)DE71 papers
Technische Hochschule UlmDE65 papers
Helmholtz-Institute UlmDE64 papers
Imperial College LondonGB58 papers
Hebrew University of JerusalemIL52 papers
Leibniz University HannoverDE51 papers
University of StuttgartDE45 papers
Texas A&M UniversityUS41 papers
Universität InnsbruckAT40 papers
Technical University of MunichDE37 papers

Showing 2020 · math.COShow all

2 papers · 2 filters

math.CO2020★ 1 cited

Non-monotone target sets for threshold values restricted to $0$ , $1$ , and the vertex degree

Julien Baste, Stefan Ehard, Dieter Rautenbach

We consider a non-monotone activation process $(X_{t})_{t \in {0, 1, 2, \dots}}$ on a graph $G$ , where $X_{0} \subseteq V (G)$ , $X_{t} = {u \in V (G) : ∣ N_{G} (u) \cap X_{t - 1} ∣ \geq τ (u)}$ for ever…

math.CO2020

On the edge-Erdős-Pósa property of Ladders

Raphael Steck, Arthur Ulmer

We prove that the ladder with $3$ ~rungs and the house graph have the edge-Erdős-Pósa property, while ladders with $14$ ~rungs or more have not. Additionally, we prove that the latte…

Non-monotone target sets for threshold values restricted to 0, 1, and the vertex degree

On the edge-Erdős-Pósa property of Ladders

Non-monotone target sets for threshold values restricted to $0$ , $1$ , and the vertex degree