In mathematics, the Segre embedding is used in projective geometry to consider the cartesian product (of sets) of two projective spaces as a projective variety. It is named after Corrado Segre.
In mathematics, the Segreembedding is used in projective geometry to consider the cartesian product (of sets) of two projective spaces as a projective...
Maine-et-Loire, France Segré, Burkina Faso Diari Segre or Segre, a Spanish- and Catalan-language daily newspaper Segre classification Segreembedding This disambiguation...
presentation is the open immersion of an open closed subscheme. Segreembedding Regular embedding Mumford, The Red Book of Varieties and Schemes, Section II...
Corrado Segre (20 August 1863 – 18 May 1924) was an Italian mathematician who is remembered today as a major contributor to the early development of algebraic...
_{B}(\rho )} is nonzero. Formally, the embedding of a product of states into the product space is given by the Segreembedding. That is, a quantum-mechanical...
will have more closed sets (except in very simple cases). See also Segreembedding. Zariski, Oscar (1958). "Introduction to the Problem of Minimal Models...
non-linear conditions for a tensor to satisfy, to be pure. For more see Segreembedding. Tensor algebra In the tensor algebra T(V) of a vector space V, the...
(projective geometry) Real projective plane Real projective space Segreembedding of a product of projective spaces Rational normal curve Conics, Pascal's...
spaces is projective. In fact, there is the explicit immersion (called Segreembedding) { P n × P m → P ( n + 1 ) ( m + 1 ) − 1 ( x i , y j ) ↦ x i y j {\displaystyle...
Segreembedding. Furthermore, any variety that admits one embedding into projective space admits many others, for example by composing the embedding with...
projective space. The toric variety corresponding to a unit cube is the Segreembedding of the n {\displaystyle n} -fold product of the projective line.[citation...
defined at those lines through p which are contained in X). The Segreembedding gives an embedding P 1 × P 1 → P 3 {\displaystyle \mathbb {P} ^{1}\times \mathbb...
geometry, the Segre cubic is a cubic threefold embedded in 4 (or sometimes 5) dimensional projective space, studied by Corrado Segre (1887). The Segre cubic is...
geometry, being known for Segre classification, Segre cubic, Segreembedding, Segre surface, Zeuthen–Segre invariant (first discovered by Zeuthen). Other...
The only Severi variety with n=4 is the Segreembedding of P2×P2 into P8, found by Scorza in 1908. The only Segre variety with n=8 is the 8-dimensional...
Retrieved 6 May 2017. Segrè 1970, p. 7. Bonolis 2001, p. 315. Amaldi 2001, p. 24. Segrè 1970, pp. 11–12. Segrè 1970, pp. 8–10. Segrè 1970, pp. 11–13. Fermi...
(Semple & Roth 1949, p.2) Segre 1. Named after either Beniamino Segre or Corrado Segre 2. A Segre variety or Segreembedding is the product of two projective...
mathematics, the Segre class is a characteristic class used in the study of cones, a generalization of vector bundles. For vector bundles the total Segre class is...
R with respect to I. If Y is the product X × X and the embedding i is the diagonal embedding, then the normal bundle to X in Y is the tangent bundle...
Segre "would bring, either by their own efforts or those of their students, Italian algebraic geometry to full maturity". A one-time student of Segre...
of projective Hilbert spaces is not a projective space. The Segre mapping is an embedding of the Cartesian product of two projective spaces into the projective...
singularities. They were originally assumed to be embedded in projective space by the anticanonical embedding, which restricts the degree to be at least 3...
literary companion. Signal Books. https://archive.org/embed/havanaculturalli0000ligh Scarpaci, J. L., Segre, R., Coyula, M. (2002). Havana: Two Faces of the...
It is the only surface with two different rulings. The projective plane Segre surface An intersection of two quadrics, isomorphic to the projective plane...