The existence of group divisible designs with first and second associates, having block size 3

Hung-Lin Fu; C. A. Rodger; D. G. Sarvate

The existence of group divisible designs with first and second associates, having block size 3

Hung-Lin Fu^*, C. A. Rodger, D. G. Sarvate

^*Corresponding author for this work

Department of Applied Mathematics

Research output: Contribution to journal › Article › peer-review

43 Scopus citations

Abstract

We completely settle the existence problem for group divisible designs with first and second associates in which the block size is 3, and with m groups each of size n, where n, m ≥ 3.

Original language	English
Pages (from-to)	33-50
Number of pages	18
Journal	Ars Combinatoria
Volume	54
State	Published - Jan 2000

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title = "The existence of group divisible designs with first and second associates, having block size 3",

abstract = "We completely settle the existence problem for group divisible designs with first and second associates in which the block size is 3, and with m groups each of size n, where n, m ≥ 3.",

author = "Hung-Lin Fu and Rodger, {C. A.} and Sarvate, {D. G.}",

year = "2000",

month = jan,

language = "English",

volume = "54",

pages = "33--50",

journal = "Ars Combinatoria",

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AU - Fu, Hung-Lin

AU - Rodger, C. A.

AU - Sarvate, D. G.

PY - 2000/1

Y1 - 2000/1

N2 - We completely settle the existence problem for group divisible designs with first and second associates in which the block size is 3, and with m groups each of size n, where n, m ≥ 3.

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JO - Ars Combinatoria

JF - Ars Combinatoria

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