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math.CO2021★ 2 cited
Palindromic factorization of rich words
Josef Rukavicka
A finite word is called \emph{rich} if it contains distinct palindromic factors including the empty word. For every finite rich word there are distinct non…
math.PR2021
Secretary problem and two almost the same consecutive applicants
Josef Rukavicka
We present a new variant of the secretary problem. Let be a totally ordered set of \emph{applicants}. Given and , let $rr(P,x)=\vert\{z\in P \mid z\l…
math.CO2021★ 3 cited
Palindromic Length and Reduction of Powers
Josef Rukavicka
Given a nonempty finite word , let be the palindromic length of ; it means the minimal number of palindromes whose concatenation is equal to . Let denote the…