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| start [2025/12/09 15:13] – anna.frid | start [2025/12/12 20:34] (current) – anna.frid | ||
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| - | **December 23 2025: Savinien Kreczman** | + | **January 6 2026: Louis Marin** //Maximal 2-dimensional binary words of bounded degree// |
| - | **January 6 2026: Louis Marin** | + | (Authors: Alexandre Blondin Massé, Alain Goupil, Raphael L' |
| - | **January 20 2026: Léo Vivion** | + | Let $d$ be an integer between $0$ and $4$, and $W$ be a $2$-dimensional word of dimensions $h \times w$ on the binary alphabet $\{0, 1\}$, where $h, w \in \mathbb Z > 0$. Assume that each occurrence of the letter $1$ in $W$ is adjacent to at most $d$ letters $1$. We provide an exact formula for the maximum number of letters $1$ that can occur in $W$ for fixed $(h, w)$. As a byproduct, we deduce an upper bound on the length of maximum snake polyominoes contained in a $h \times w$ rectangle. |
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| + | **January 20 2026: Savinien Kreczman** | ||
| **February 3 2026: Annika Huch ** | **February 3 2026: Annika Huch ** | ||
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| **March 17 2026: Gwenael Richomme** | **March 17 2026: Gwenael Richomme** | ||
| - | **March | + | **March |
| **April 14 2026: Idrissa Kaboré** //On modulo-recurrence and window complexity in infinite words// | **April 14 2026: Idrissa Kaboré** //On modulo-recurrence and window complexity in infinite words// | ||
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| **April 28 2026: [[https:// | **April 28 2026: [[https:// | ||
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| + | **May 12 2026: Léo Vivion** | ||
| **May 26 2026: Reem Yassawi** | **May 26 2026: Reem Yassawi** | ||