Triangulations and a generalization of Bose's method

C. Colbourn; F. Sagols

DOI:10.1016/S0012-365X(00)00363-0

Corpus ID: 35739054

Triangulations and a generalization of Bose's method

@article{Colbourn2001TriangulationsAA,
  title={Triangulations and a generalization of Bose's method},
  author={C. Colbourn and F. Sagols},
  journal={Discret. Math.},
  year={2001},
  volume={237},
  pages={97-107}
}

C. Colbourn, F. Sagols
Published 2001
Computer Science, Mathematics
Discret. Math.

Abstract We present a nontrivial extension to Bose's method for the construction of Steiner triple systems, generalizing the traditional use of commutative and idempotent quasigroups to employ a new algebraic structure called a 3-tri algebra. Links between Steiner triple systems and 2-( v ,3,3) designs via 3-tri algebras are also explored.

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