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Mixed Hodge Structures of cluster varieties of dimension 3
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We calculate the mixed Hodge numbers of smooth 3-dimensional cluster varieties and show that they are of mixed Tate type. We also study the mixed Hodge structures of the cohomology and intersection cohomology groups of some singular cluster varieties.
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A non-holomorphic P=W phenomenon
P=W and PI=WI hold for all 3D isolated cluster varieties, including singular non-full-rank ones, via explicit real-analytic perverse truncations and mixed Hodge modules.
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