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Rationality of complete intersections of two quadrics
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We study rationality problems for smooth complete intersections of two quadrics. We focus on the three-dimensional case, with a view toward understanding the invariants governing the rationality of a geometrically rational threefold over a non-closed field.
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Cited by 1 Pith paper
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Cycle class maps and birational invariants
A new invariant from cycle maps on curves shows that a smooth threefold intersection of two quadrics over a subfield of C is rational if and only if it contains a line over that field.
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