PPT-Cops and Robbers

Author : kittie-lecroy | Published Date : 2016-03-09

1 Cops and Robbers Directions and Generalizations Anthony Bonato Ryerson University GRASTA 2012 Happy 60 th Birthday RJN May your searching never end Cops and

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Cops and Robbers: Transcript


1 Cops and Robbers Directions and Generalizations Anthony Bonato Ryerson University GRASTA 2012 Happy 60 th Birthday RJN May your searching never end Cops and Robbers 2 Cops and Robbers. 1. Conjectures on . Cops and Robbers. Anthony Bonato. Ryerson University. Joint Mathematics Meetings . AMS . Special Session. Cops and Robbers. Cops and Robbers. 2. C. C. C. R. Cops and Robbers. Cops and Robbers. 1. What is left to do on Cops and Robbers?. Anthony Bonato. Ryerson University. GRASCan. 2012 . Where to next?. we focus on . 6. research directions on the topic of Cops and Robbers games. by no means exhaustive. How to catch a robber on a graph?. The game of Cops and Robbers. The rules of the game. The . C. op is placed . f. irst. C. The . R. obber may . then. choose a placement. C. R. Next, they . alternate. Cops and Robbers. Anthony Bonato. Ryerson . University. Toronto, Canada. Stella Maris College. Chennai. Cops and Robbers. Cops and Robbers. 2. C. C. C. R. Cops and Robbers. Cops and Robbers. 3. C. C. 1. Catch me if you can!. The Game of Cops and Robbers on Graphs. Anthony Bonato. Ryerson University. ICMCM’11 . December 2011. Cops and Robbers. Cops and Robbers. 2. C. C. C. R. Cops and Robbers. Cops and Robbers. Cops and Robbers Games Played on Graphs. Anthony Bonato. Ryerson . University. Toronto, Canada. University . of . Iceland. Mathematics Seminar. Cops and Robbers. Cops and Robbers. Cops and Robbers. 2. on Cops and Robbers. Anthony Bonato. Ryerson University. Genus. (Aigner, . Fromme. , 84) . planar graphs (genus . 0. ) have cop number . ≤ 3.. (Clarke, 02) . outerplanar. graphs have cop number . of cops and robbers played on products of graphs Neufeld a'*, R. Nowakowski b Department of Mathematics and Statistics, University of Winnipeg, Winnipey, Man., Canada R3C1 Y3 b Department of Mathemati Fionn Mc Inerney. Université Côte . d’Azur. , CNRS, . Inria. , I3S, . France. Joint . work. . with. . Anthony . Bonato. , . Ryerson. . University. Work published and presented at the . 2nd International . Anthony Bonato. Ryerson University. GRASCan’17. Grenfell Campus. Graphs on surfaces. ?. ?. S. 0. S. 1. Genus of a graph. a graph that can be embedded in an (orientable!) surface with . g. holes (and . RMS/COPS Workshop VI Update: . NPRR 711- IDR . Meter Protocol Requirement Threshold. 1. NPRR711 Background. NPRR711. , Increase the Interval Data Recorder Meter Mandatory Install Requirement from 700 kW/kVA to 1.5 MW/MVA (Vote) . Katherine Perry. University of Denver, USA – Go Pioneers!. Conference on Combinatorics and its Applications. July 2018. Joint Work. Jane Breen, University of Manitoba. Boris . Brimkov. , Rice University. How to catch a robber on a graph?. The game of Cops and Robbers. The rules of the game. The . C. op is placed . f. irst. C. The . R. obber may . then. choose a placement. C. R. Next, they . alternate. Topic:. Games. . Cops and. Robbers. Red Light. Green Light. . Blobb. Moving. . Goals. Vacation. Land. Gates . Dribbling. Week . 4. Try to get through at least 3-4 games before .

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