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Events

Thu Dec 01
11:15-12:00 | Meet Turing-024
ALCOM Seminar: Irit Katriel, Simultaneous Matchings

Title: Simultaneous MatchingsAbstract: Given a bipartite graph $G=(X \\dotcup D, E\\subseteq X\\times D)$, an $X$-perfect matching is a matching in $G$ that covers every node in $X$. In this talk we study the following generalisation of the $X$-perfect matching problem, which has applications in constraint programming: Given a bipartite…

Mon Dec 12
10:15-11:30 | Meet Turing-024
Qualifying exam, Christian Schaffner
Mon Dec 12
13:15-15:00 | Meet Ada-333
PhD defence, Kasper Dupont

Kasper Dupont defence his PhD thesisDisk Encryption, Group Identificaton, Byzantine Agreement, and Threshold RSA.

Tue Dec 13
16:15-19:00 | Store Aud. Benjamin-122
BRICS2 Introduction for PhD students

Agenda:WelcomeIntroduction to BRICS2Library ToolsOpen discussionDrinks & Snacks

Wed Dec 14
14:15-15:00 | University of Aarhus, Building 1
BiRC Seminar - Daniel Sorensen, Danish Institute of Agricultu
Thu Dec 15
13:15-15:00 | Meet Ada-333
PhD defence, Dariusz Biernacki

Dairusz Biernacki defends his PhD thesisTheTheory and Practice of Programming Languages with Delimited Continuations.

Fri Dec 16
09:00-10:00 |
End of second quarter
Fri Dec 16
10:15-11:15 | Meet Ada-333
BRICS [pi-lambda] Seminar: Yukiyoshi Kameyama [ University of T

BRICS [Pi-Lambda] Seminar: "Typed Delimited Continuations and its Connection to Modal Logic" - Yukiyoshi Kameyama [ University of Tsukuba, Japan ]--See [Pi-Lambda] homepage for more info: [ http://www.brics.dk/pilambda/ ]

Fri Dec 16
10:30-12:30 | Meet Turing-024
Qualifying exam, Michael ? Pedersen
Mon Dec 19
10:15-12:00 | Meet Ada-333
PhD defence, Henning Korsholm Rohde

Henning Korsholm Rohde defends his PhD thesisFormal Aspects of Partial Evaluation

Tue Dec 20
10:15-12:00 | Meet Ada-018
Qualifying exam, Troels Bjerre S?rensen
Tue Dec 20
11:15-12:00 | Meet Turing-024
ALCOM Seminar, Anders Yeo: Transversals in hypergraphs and tota

Abstract:A total dominating set $S$ in a graph $G=(V(G),E(G))$ is a setof vertices such that every vertex in $G$ is adjacent to a vertexin $S$. In other words $\\forall x \\in V(G)$ $\\exists s \\in S$: $xs \\in E(G)$.The minimum size of a total dominating set, $\\gamma_t(G)$, in agraph, $G$, is well studied. We will talk about the following…

Tue Dec 20
14:15-16:00 | Meet Ada-018
Qualifying exam, Johan Nilsson
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Revised 24.08.2011