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Jul 31, 2021 · A universal cycle for a set of length n strings, is a circular string of length where every string in appears exactly once as a substring.
We develop the first universal cycle construction for strings with fixed- content (also known as multiset permutations) using shorthand representation. The ...
We develop the first universal cycle construction for strings with fixed-content (also known as multiset permutations) using shorthand representation.
The first universal cycle construction for strings with fixed-content (also known as multiset permutations) using shorthand representation is developed, ...
We develop the first universal cycle construction for strings with fixed-content (also known as multiset permutations) using shorthand representation.
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We explicitly construct the first universal cycles for strings with fixed-content—also known as strings with the same Parikh vector, or multiset ...
Abstract. We explicitly construct the first universal cycles for strings with fixed-content—also known as strings with the same Parikh vector, or multiset ...
We explicitly construct the first universal cycles for strings with fixed-content—also known as strings with the same Parikh vector, or multiset ...
Universal cycle for k-permutations is a cyclic arrangement in which each k-permutation appears exactly once as k consecutive elements.
We explicitly construct the first universal cycles for strings with fixed-content—also known as strings with the same Parikh vector, or multiset permutations ...