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Found 48 Documents (Results 1–48)

Improved distributed lower bounds for MIS and bounded (out-)degree dominating sets in trees. (English) Zbl 07824207

Korhonen, Janne H. (ed.), Proceedings of the 40th ACM symposium on principles of distributed computing, PODC ’21, virtual event, Italy, July 26–30, 2021. New York, NY: Association for Computing Machinery (ACM). 283-293 (2021).
MSC:  68M14 68W15

Locally checkable problems in rooted trees. (English) Zbl 07824205

Korhonen, Janne H. (ed.), Proceedings of the 40th ACM symposium on principles of distributed computing, PODC ’21, virtual event, Italy, July 26–30, 2021. New York, NY: Association for Computing Machinery (ACM). 263-272 (2021).
MSC:  68M14 68W15

Improved distributed approximations for maximum independent set. (English) Zbl 1540.68188

Attiya, Hagit (ed.), 34th international symposium on distributed computing, DISC 2020, virtual conference, October 12–16, 2020. Proceedings. Wadern: Schloss Dagstuhl – Leibniz Zentrum für Informatik. LIPIcs – Leibniz Int. Proc. Inform. 179, Article 35, 16 p. (2020).
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Classification of distributed binary labeling problems. (English) Zbl 1540.68164

Attiya, Hagit (ed.), 34th international symposium on distributed computing, DISC 2020, virtual conference, October 12–16, 2020. Proceedings. Wadern: Schloss Dagstuhl – Leibniz Zentrum für Informatik. LIPIcs – Leibniz Int. Proc. Inform. 179, Article 17, 17 p. (2020).
Full Text: DOI

Hardness of minimal symmetry breaking in distributed computing. (English) Zbl 07298699

Nowak, Thomas (ed.), Proceedings of the 38th ACM symposium on principles of distributed computing, PODC ’19, Toronto, ON, Canada, July 29 – August 2, 2019. New York, NY: Association for Computing Machinery (ACM). 369-378 (2019).

The distributed complexity of locally checkable problems on paths is decidable. (English) Zbl 07298685

Nowak, Thomas (ed.), Proceedings of the 38th ACM symposium on principles of distributed computing, PODC ’19, Toronto, ON, Canada, July 29 – August 2, 2019. New York, NY: Association for Computing Machinery (ACM). 262-271 (2019).

Locality of not-so-weak coloring. (English) Zbl 1534.68138

Censor-Hillel, Keren (ed.) et al., Structural information and communication complexity. 26th international colloquium, SIROCCO 2019, L’Aquila, Italy, July 1–4, 2019. Proceedings. Cham: Springer. Lect. Notes Comput. Sci. 11639, 37-51 (2019).

On the probe complexity of local computation algorithms. (English) Zbl 1499.68381

Chatzigiannakis, Ioannis (ed.) et al., 45th international colloquium on automata, languages, and programming. ICALP 2018, Prague, Czech Republic, July 9–13, 2018. Proceedings. Wadern: Schloss Dagstuhl – Leibniz Zentrum für Informatik. LIPIcs – Leibniz Int. Proc. Inform. 107, Article 50, 14 p. (2018).

Brief announcement: An exponential separation between randomized and deterministic complexity in the LOCAL model. (English) Zbl 1373.68258

Proceedings of the 2016 ACM symposium on principles of distributed computing, PODC ’16, Chicago, IL, USA, July 25–28, 2016. New York, NY: Association for Computing Machinery (ACM) (ISBN 978-1-4503-3964-3). 195-197 (2016).

A lower bound for the distributed Lovász local lemma. (English) Zbl 1375.68191

Wichs, Daniel (ed.) et al., Proceedings of the 48th annual ACM SIGACT symposium on theory of computing, STOC ’16, Cambridge, MA, USA, June 19–21, 2016. New York, NY: Association for Computing Machinery (ACM) (ISBN 978-1-4503-4132-5). 479-488 (2016).

A randomized distributed algorithm for the maximal independent set problem in growth-bounded graphs. (English) Zbl 1283.68398

Proceedings of the 26th annual ACM symposium on principles of distributed computing, PODC ’07, Portland, OR, USA, August 12–15, 2007. New York, NY: Association for Computing Machinery (ACM) (ISBN 978-1-59593-616-5). 53-60 (2007).

A faster distributed algorithm for computing maximal matchings deterministically. (English) Zbl 1321.68469

Proceedings of the 18th annual ACM symposium on principles of distributed computing, PODC ’99, Atlanta, GA, USA, May 3–6, 1999. New York, NY: Association for Computing Machinery (ACM) (ISBN 1-58113-099-6). 219-228 (1999).
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