Irreducible higher-rank lattices have virtually isotopically projectively regularizable birational actions on complex projective surfaces, via cohomological vanishing and a cube-complex fixed-point theorem.
Math.154(2018), no
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On cube and Cremona rigidity for higher-rank lattices
Irreducible higher-rank lattices have virtually isotopically projectively regularizable birational actions on complex projective surfaces, via cohomological vanishing and a cube-complex fixed-point theorem.