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Alan CH Ling - College of Engineering and Mathematics - University ...

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Seminar presentationsTitle Date LocationOn the existence <strong>of</strong> resolvable graph 11/05 Carleton <strong>University</strong>, Ottawa, CanadadesignsOn t-point based sampling 02/04 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontOn t-point based sampling 06/03 Università degli Studi di L’Aquila, L’Aquila, ItalyGrooming in undirectional rings: K 4 \ 06/03 Università degli Studi L’Aquila L’Aquila, Italye designsOn t-point based sampling 05/03 Università degli Studi di Catania, Catania, ItalyGrooming in undirectional rings: K 4 \ 05/03 Università degli Studi di Catania, Catania, Italye designsSlope packings <strong>and</strong> coverings, <strong>and</strong> 10/02 <strong>University</strong> <strong>of</strong> Vermont, Burlington, Vermontgeneric algorithms for the discrete logarithmproblemErasure-resilient codes for large disk 06/02 Hong Kong <strong>University</strong> <strong>of</strong> Science <strong>and</strong> TechnologyarraysSlope packings <strong>and</strong> coverings, <strong>and</strong>generic algorithms for the discrete logarithm04/02 Worcester Polytechnic Institute, Worcester, MassachusettsproblemOn some weak colourings <strong>of</strong> K n,n 03/02 <strong>University</strong> <strong>of</strong> Manitoba, Winnipeg, ManitobaOn some weak colourings <strong>of</strong> K n,n 01/02 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontEmbedding STSs into K 4 − e designs 01/02 Università degli Studi di Catania, Catania, ItalyCombinatorial constructions for Oligo 05/01 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontArrays via Combinatorial DesignsCombinatorial constructions for Oligo 02/01 Lethbridge <strong>University</strong>, Lethbridge, AlbertaArraysQuality Control in Manufacturing 10/00 Brock <strong>University</strong>, St. Catherines, OntarioOligo ArraysAn introduction to cryptography 10/00 Brock <strong>University</strong>, St. Catherines, OntarioErasure codes <strong>and</strong> Steiner systems 02/00 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontErasure codes <strong>and</strong> Steiner systems 02/00 York <strong>University</strong>, Toronto, OntarioErasure codes <strong>and</strong> Steiner systems 02/00 Brock <strong>University</strong>, St. Catherines, OntarioErasure codes <strong>and</strong> Steiner systems 02/00 Worcester Polytechnic Institute, Worcester, MassachusettsAn introduction to financial derivatives02/00 Worcester Polytechnic Institute, Worcester, MassachusettsErasure codes 02/00 Michigan Technological <strong>University</strong>, Houghton,MichiganDeletion/Insertion codes 10/99 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontDifference triangle sets 06/99 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontAnti-Pasch Steiner triple systems 02/97 <strong>University</strong> <strong>of</strong> Winnipeg, Winnipeg, ManitobaWeakly union free tw<strong>of</strong>old triple systems02/97 <strong>University</strong> <strong>of</strong> Manitoba, Winnipeg, ManitobaAnti-Pasch Steiner triple systems 01/97 <strong>University</strong> <strong>of</strong> Toronto, Toronto, OntarioOptical orthogonal codes 09/96 <strong>University</strong> <strong>of</strong> Vermont, Burlington, VermontPackings with block size five 06/96 <strong>University</strong> <strong>of</strong> Waterloo, Waterloo, OntarioGroup divisible designs with block size 04/96 Auburn <strong>University</strong>, Auburn, AlabamafiveRosa triple systems 03/96 Auburn <strong>University</strong>, Auburn, AlabamaPairwise balanced designs with consecutive03/96 <strong>University</strong> <strong>of</strong> Waterloo, Ontarioblock sizesDeleting lines in projective planes 11/95 <strong>University</strong> <strong>of</strong> Waterloo, Waterloo, OntarioModified group divisible designs withblock size four09/95 <strong>University</strong> <strong>of</strong> Waterloo, Waterloo, Ontario13

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