Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections
Schön complete intersections

Schön complete intersections

Algebraic geometry

A uniform approach to a class of varieties is described that includes important types of objects from geometry, optimisation and physics.

Schön complete intersections

Arxiv (2024)

A. Esterov

A complete intersection f1=⋯=fk=0 is schön, if f1=⋯=fj=0 defines a schön subvariety of an algebraic torus for every j⩽k. This class includes nondegenerate complete intersections, critical loci of their coordinate projections, other simplest Thom--Boardman and multiple point strata of such projections, generalized Calabi--Yau complete intersections, equaltions of polynomial optimization, hyperplane arrangement complements, and many other interesting special varieties.

Arxiv (2024)

A. Esterov