On uniform partial group divisible designs with block size three.
Group divisible designs (GDDs) play a crucial role in the development of combinatorial design theory. We know that GDDs require that each pair of points in distinct groups occurs in exactly $\lambda$ blocks. If this requirement is relaxed, i.e., each pair of points in distinct groups occurs in at mo...
Main Author: | Zhang, Luchan |
---|---|
Other Authors: | Chee Yeow Meng |
Format: | Thesis |
Language: | English |
Published: |
2012
|
Subjects: | |
Online Access: | http://hdl.handle.net/10356/50613 |
Similar Items
-
P-ranks and automorphism of group divisible designs.
by: Tan, Yee Sern.
Published: (2009) -
Group divisible codes and their application in the construction of optimal constant-composition codes of weight three
by: Ling, Alan C. H., et al.
Published: (2009) -
Steiner triple systems intersecting in pairwise disjoint blocks
by: Chee, Yeow Meng
Published: (2010) -
The interplay of designs and difference sets
by: Huang, Yiwei
Published: (2011) -
New hadamard matrices of order 4p^2 obtained from Jacobi sums of order 16
by: Bernhard, Schmidt, et al.
Published: (2009)