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Tianjin University of Technology
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Kazhdan--Lusztig polynomials for sparse paving matroids are unimodal, with only three exceptions to strict unimodality for rank $\ge 5$.
Speyer’s conjecture on $g$-polynomial coefficient nonnegativity is now proven for all split matroids, cracking a major open problem spanning paving and copaving structures via an unexpected three-term deletion-contraction recurrence.