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In this article we associate a combinatorial differential graded algebra to a cubic planar graph G. This algebra is defined combinatorially by counting binary sequences, which we introduce, and several… Click to show full abstract
In this article we associate a combinatorial differential graded algebra to a cubic planar graph G. This algebra is defined combinatorially by counting binary sequences, which we introduce, and several explicit computations are provided. In addition, in the appendix by K. Sackel the F(q)-rational points of its graded augmentation variety are shown to coincide with (q+1)-colorings of the dual graph.
Keywords:
algebra cubic;
cubic planar;
differential algebra;
planar graphs
Journal Title: Advances in Mathematics
Year Published: 2018
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Journal Title: Advances in Mathematics
Year Published: 2018
Link to full text (if available)
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recommendations!