combinatorics / Graph decompositions
The directed five-dimensional torus $D_5(m)$ has a Hamilton decomposition for every odd $m \geq 3$, extending the decomposition program for directed tori beyond the three-dimensional case.
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The directed five-dimensional torus $D_5(m)$ has a Hamilton decomposition for every odd $m \geq 3$, extending the decomposition program for directed tori beyond the three-dimensional case.
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The directed five-dimensional torus $D_5(m)$ has a Hamilton decomposition for every odd $m \geq 3$, extending the decomposition program for directed tori beyond the three-dimensional case.
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