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the quasiprojective integral separated finite type schemes over an algebraically closed field. One of the earliest examples of a non-quasiprojective algebraic...

embedded in the projective space, this implies that any affine variety is quasiprojective. There are locally closed subsets of projective space that are not...

Andrei Suslin, and others resulting in the A1 homotopy theory for quasiprojective varieties over a field. Voevodsky has used this new algebraic homotopy...

extension of fields, the restriction of scalars takes quasiprojective varieties to quasiprojective varieties. The dimension of the resulting variety is...

that a regular map f : X → Y {\displaystyle f\colon X\to Y} between quasiprojective varieties is finite if any point y ∈ Y {\displaystyle y\in Y} has an...

coarse moduli space M r , d s {\displaystyle M_{r,d}^{s}} , which is a quasiprojective variety. These two moduli problems parametrize the same objects, but...

stable bundles of given rank and degree over a nonsingular curve is a quasiprojective algebraic variety. The cohomology of the moduli space of stable vector...

theorem limits the range of the period map. Period maps are in fact quasiprojective varieties, because they are o-minimally definable. The Hodge filtration...

Complete variety Elimination theory Gröbner basis Projective variety Quasiprojective variety Canonical bundle Complete intersection Serre duality Spaltenstein...

Bounding homotopy types by geometry Gang Tian, Kähler-Einstein metrics on quasiprojective manifolds DaGang Yang, Some new examples of manifolds of positive Ricci...