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Stefan Gyürki's user avatar
Stefan Gyürki's user avatar
Stefan Gyürki's user avatar
Stefan Gyürki
  • Member for 10 years, 1 month
  • Last seen more than a week ago
  • Bratislava, Slovakia
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Relationship of Weisfeiler-Lehman algorithm to weak isomorphism of coherent algebras
Maybe this paper/preprint could be relevant for you: Babel, Baumann, Ludecke, Tinhhofer: STABCOL -- Graph isomorphism testing based on the Weisfeiler-Leman algorithm.
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Connections between loops (algebraic structure) and graphs
OK, thank you. Our graphs are directed strongly regular graphs.
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Connections between loops (algebraic structure) and graphs
I think we have such a construction without using colours. Are you aware of such result without colours? I couldn't find any reference neither in your paper, nor elsewhere.
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Connections between loops (algebraic structure) and graphs
I have checked homepages of Andries Brouwer, Patric Ostergard, Ted Spence, Ian Wanless and yours (Did I miss anybody?) but no such data been found.
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Connections between loops (algebraic structure) and graphs
Thank you very much. This knowledge is very helpful. btw. Is there known any available database of isomorphism classes of loops of order 7? From the LOOPS package of GAP I can get them systematically up to order 6. For higher orders it can generate a loop randomly, but not systematically.
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Connections between loops (algebraic structure) and graphs
@TheMaskedAvenger: the search is useless also in that case.
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