## Generalized Bhaskar Rao Designs with Block Size 3 over Finite Abelian Groups

- Gennian Ge, Malcolm Greig, Jennifer Seberry, Ralph Seberry
- Graphs and Combinatorics
- 2007

Highly Influenced

@article{Abel2004BhaskarRD, title={Bhaskar Rao designs and the groups of order 12}, author={R. Julian R. Abel and Diana Combe and William Devereux Palmer}, journal={Australasian J. Combinatorics}, year={2004}, volume={29}, pages={301-308} }

- Published 2004 in Australasian J. Combinatorics

We complete the solution of the existence problem for generalized Bhaskar Rao designs of block size 3 over groups of order 12. In particular we prove that if G is a group of order 12 which is cyclic or dicyclic, then a generalized Bhaskar Rao design, GBRD(v, 3, λ = 12t; G) exists for all v ≥ 3 when t is even and for all v ≥ 4 when t is odd.