Arizona State University College of Liberal Arts and Sciences

Discrete Mathematics and Algorithms Seminar, Spring 2005
Tusdays at 4:00 pm in BYENG 420

Previous Seminars | Mailing list
 

02/08 Jim Schmerl, University of Connecticut, Some Ramsey theory (as suggested by some model theory)
 

02/22 Charles Colbourn, Department of CSE, TBA
 

03/01 Goran Konjevod, Department of CSE, Online Ramsey Theory
 

03/22 Andrzej Czygrinow, Department of Mathematics, Distributed algorithms in sparse graphs
 

03/28 Fatih Gelgi, Department of CSE, Josephus: An Improved Algorithm for Finding the Sole Survivor
 

04/05 Melih Onus, Department of CSE, Constant Density Spanners for Wireless Ad-Hoc Networks
 

04/26 Guoliang Xue, Department of CSE, TBA
 


02/08, Jim Schmerl, University of Connecticut, Some Ramsey theory (as suggested by some model theory)
Abstract: I will discuss some partition properties of representations of finite lattices. Typical results in the simplest cases of Boolean lattices are much like the canonical version of Ramsey's Theorem (\`{a} la Erd\H{o}s-Hajnal). These results are used in the study of nonstandard models of arithmetic, but I will not dwell upon these applications.

03/01, Goran Konjevod, Department of CSE, Online Ramsey Theory

03/22, Andrzej Czygrinow, Department of Mathematics, Distributed algorithms for sparse graphs
Abstract: I will discuss distributed approximation algorithms for the maximum matching problem and the minimum dominating set problem in trees and planar graphs.

03/28, Fatih Gelgi, Department of CSE, Josephus: An Improved Algorithm for Finding the Sole Survivor
Abstract: The Josephus problem is a historic relative of the currently popular televison show 'Survivor'. In the Josephus problem, the numbers from 1 to n are arranged in a circle, and starting from position 1, every m th number around the circle is eliminated until only one number, the sole survivor, remains. In this talk, we give an algorithm for determining the sole survivor in time O(max{m, m log(n/m)}). Prior results have running times of O(m log n) and O(n).

04/05, Melih Onus, Department of CSE, Constant Density Spanners for Wireless Ad-Hoc Networks
Abstract: An important problem for ad hoc networks is to design overlay networks that allow time and energy efficient routing. We present a new communication model that models transmission and interference issues and provides a realistic model for physical carrier sensing. According to this model, we propose a local algorithm to construct a constant density dominating set.

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