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Berenstein and Zelevinsky introduced quantum cluster algebras BZ1 and the triangular bases BZ2. The support conjecture proposed in LLRZ, which asserts that the support of each triangular basis element for a rank-2 cluster algebra is bounded by an explicitly described region, was established in L for skew-symmetric rank-2 cluster algebras. In this paper we extend this result by proving a bound on the support of each triangular basis element for bipartite cluster algebras.
Li Li (Mon,) studied this question.
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