Results 11 to 20 of about 2,707 (220)
Peterson's Deformations of Higher Dimensional Quadrics [PDF]
We provide the first explicit examples of deformations of higher dimensional quadrics: a straightforward generalization of Peterson's explicit 1-dimensional family of deformations in C^3 of 2-dimensional general quadrics with common conjugate system ...
Ion I. Dincă
doaj +5 more sources
[EN] Quadrics was a company that produced hardware and software for high-performance interconnection networks used in cluster-based supercomputers. Their main product was QsNet, a high-speed interconnection network that was referred to as Quadrics interconnection network.
Olivier Pène +4 more
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Tangent quadrics in real 3-space [PDF]
We examine quadratic surfaces in 3-space that are tangent to nine given figures. These figures can be points, lines, planes or quadrics. The numbers of tangent quadrics were determined by Hermann Schubert in 1879.
Sturmfels, Bernd +2 more
core +2 more sources
AbstractAn intrinsic quadric is a normal projective variety with a Cox ring defined by a single quadratic relation. We provide explicit descriptions of these varieties in the smooth case for small Picard numbers. As applications, we figure out in this setting the Fano examples and (affirmatively) test Fujita’s freeness conjecture.
Fahrner, Anne, Hausen, Jürgen
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We use Bott's residue formula to infer that a general cubic surface in the projective space P^3_C contains exactly twenty seven lines and that a general complete intersection of two quadrics in P^4_C contains exactly sixteen lines.
Mustapha Lahyane +2 more
doaj +1 more source
TOPOLOGY OF QUADRIC BUNDLES [PDF]
41 pages, LaTeX. Final version to appear in International Journal of Mathematics.
Holla, Yogish I., Nitsure, Nitin
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A comparison of Landau-Ginzburg models for odd-dimensional Quadrics [PDF]
In [Rie08], the second author defined a Landau-Ginzburg model for homogeneous spaces G/P, as a regular function on an affine subvariety of the Langlands dual group.
Rietsch, Konstanze, Pech, Clelia
core +2 more sources
All minimal [9,4] 2 -codes are hyperbolic quadrics
Minimal codes are being intensively studied in last years. [n,k]q-minimal linear codes are in bijection with strong blocking sets of size n in PG(k−1,q)and a lower bound for the size of strong blocking sets is given by (k−1)(q+1)≤n.
Valentino Smaldore
doaj +1 more source
Graphic representation of a triaxial ellipsoid by means of a sphere in general collinear spaces [PDF]
For graphic representation of the projective creations, such as the quadrics (II degree surfaces) in projective, general collinear spaces, it is necessary to firstly determine the characteristic parameters, such as: vanishing planes, axes and centers ...
Krasić Sonja, Marković Biserka
doaj +1 more source
Quadrics and Scherk towers. [PDF]
We investigate the relation between quadrics and their Christoffel duals on the one hand, and certain zero mean curvature surfaces and their Gauss maps on the other hand. To study the relation between timelike minimal surfaces and the Christoffel duals of 1-sheeted hyperboloids we introduce para-holomorphic elliptic functions. The curves of type change
Fujimori S +4 more
europepmc +6 more sources

