Artin's unirationality conjecture for supersingular K3 surfaces
Artin's unirationality conjecture for supersingular K3 surfaces
Let be a supersingular K3 surface over an algebraically closed field. Artin's conjecture. The surface is unirational. The paper proves this conjecture, resolving Artin's question about the unirationality of supersingular K3 surfaces.
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Primary source
Max Lieblich, “On the unirationality of supersingular K3 surfaces”, arXiv:1403.3073 (2019).
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