The paper presents a simple construction of polynomial length universal traversal sequences for cycles. These universal traversal sequences are log-space (even NC 1) constructible and are of length O(n 4.03). Our result improves the previously known upper-bound O(n 4.76) for log-space constructible universal traversal sequences for cycles.
We present a deterministic, log-space algorithm that solves st-connectivity in undirected graphs. Th...
We discuss results dealing with universal cycles (ucycles) and s-overlap cycles, and contribute to t...
AbstractWe consider the logarithmic-space counting and optimization classes #L, span-L, and opt-L, w...
AbstractThe paper presents a simple construction of polynomial length universal traversal sequences ...
AbstractUniversal traversal sequences for cycles require length Ω(n1.43), improving the previous bou...
AbstractUniversal traversal sequences for d-regular n-vertex graphs require length Ω(d2n2 + dn2 log(...
AbstractIn this paper we introduce a new notion of traversal sequences that we call exploration sequ...
A universal cycle (u-cycle) is a compact listing of a collection of combinatorial objects. In this p...
International audienceA universal cycle for permutations of length $n$ is a cyclic word or permutati...
A connected digraph in which the in-degree of any vertex equals its out-degree is Eulerian; this bas...
Let S be a cyclic n-ary sequence. We say that S is a universal cycle ((n, k)-Ucycle) for k-subsets o...
A universal cycle for permutations of length n is a cyclic word or permutation, any factor of which ...
AbstractA universal cycle for permutations is a word of length n! such that each of the n! possible ...
A connected digraph in which the in-degree of any vertex equals its out-degree is Eulerian; this bas...
It is well known that Universal cycles (U-cycles) of k-letter words on an n-letter alphabet exist fo...
We present a deterministic, log-space algorithm that solves st-connectivity in undirected graphs. Th...
We discuss results dealing with universal cycles (ucycles) and s-overlap cycles, and contribute to t...
AbstractWe consider the logarithmic-space counting and optimization classes #L, span-L, and opt-L, w...
AbstractThe paper presents a simple construction of polynomial length universal traversal sequences ...
AbstractUniversal traversal sequences for cycles require length Ω(n1.43), improving the previous bou...
AbstractUniversal traversal sequences for d-regular n-vertex graphs require length Ω(d2n2 + dn2 log(...
AbstractIn this paper we introduce a new notion of traversal sequences that we call exploration sequ...
A universal cycle (u-cycle) is a compact listing of a collection of combinatorial objects. In this p...
International audienceA universal cycle for permutations of length $n$ is a cyclic word or permutati...
A connected digraph in which the in-degree of any vertex equals its out-degree is Eulerian; this bas...
Let S be a cyclic n-ary sequence. We say that S is a universal cycle ((n, k)-Ucycle) for k-subsets o...
A universal cycle for permutations of length n is a cyclic word or permutation, any factor of which ...
AbstractA universal cycle for permutations is a word of length n! such that each of the n! possible ...
A connected digraph in which the in-degree of any vertex equals its out-degree is Eulerian; this bas...
It is well known that Universal cycles (U-cycles) of k-letter words on an n-letter alphabet exist fo...
We present a deterministic, log-space algorithm that solves st-connectivity in undirected graphs. Th...
We discuss results dealing with universal cycles (ucycles) and s-overlap cycles, and contribute to t...
AbstractWe consider the logarithmic-space counting and optimization classes #L, span-L, and opt-L, w...