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- W2278233114 abstract "For odd n, the alternating group on n elements is generated by the permutations that jump an element from any odd position to position 1. We prove Hamiltonicity of the associated directed Cayley graph for all odd n not equal to 5. (A result of Rankin implies that the graph is not Hamiltonian for n=5.) This solves a problem arising in rank modulation schemes for flash memory. Our result disproves a conjecture of Horovitz and Etzion, and proves another conjecture of Yehezkeally and Schwartz." @default.
- W2278233114 created "2016-06-24" @default.
- W2278233114 creator A5009362592 @default.
- W2278233114 date "2016-02-25" @default.
- W2278233114 modified "2023-09-27" @default.
- W2278233114 title "Perfect snake-in-the-box codes for rank modulation" @default.
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