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.
References
Primary source
Max Lieblich, “On the unirationality of supersingular K3 surfaces”, arXiv:1403.3073 (2019).
Progress summary
Never refreshed
Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.
Solutions 0
No solutions have been posted yet.