Latin trades in groups defined on planar triangulations

Author:

Cavenagh Nicholas J.,Wanless Ian M.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference24 articles.

1. Bate, J.A., van Rees, G.H.J.: Minimal and near-minimal critical sets in back circulant latin squares. Australas. J. Comb. 27, 47–61 (2003)

2. Cavenagh, N.J.: The theory and application of latin bitrades: a survey. Math. Slovaca 58, 1–28 (2008)

3. Cavenagh, N.J.: Embedding 3-homogeneous latin trades into abelian 2-groups. Comment. Math. Univ. Carol. 45, 194–212 (2004)

4. Cavenagh, N.J., Hämäläinen, C., Drápal, A.: Latin bitrades derived from groups. Discrete Math. 308, 6189–6202 (2008)

5. Cavenagh, N.J., Lisoněk, P.: Planar Eulerian triangulations are equivalent to spherical latin bitrades. J. Comb. Theory Ser. A 115, 193–197 (2008)

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2. Small partial Latin squares that embed in an infinite group but not into any finite group;Journal of Symbolic Computation;2018-05

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4. On which groups can arise as the canonical group of a spherical latin bitrade;Ars Mathematica Contemporanea;2017-02-23

5. Bibliography;Latin Squares and their Applications;2015

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