Results 21 to 30 of about 270 (180)
Using the Theory of Functional Connections to Solve Boundary Value Geodesic Problems
This study provides a least-squares-based numerical approach to estimate the boundary value geodesic trajectory and associated parametric velocity on curved surfaces.
Daniele Mortari
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Peterson's Deformations of Higher Dimensional Quadrics
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
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Various corrections (suggested by the referee).
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Geometric structures for maximal representations and pencils
We study fibrations of the projective model for the symmetric space associated with $\operatorname {\mathrm {SL}}(2n,\mathbb {R})$ by codimension $2$ projective subspaces, or pencils of quadrics.
Colin Davalo
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Hexagons govern three-qubit contextuality [PDF]
Split Cayley hexagons of order two are distinguished finite geometries living in the three-qubit symplectic polar space in two different forms, called classical and skew.
Metod Saniga +5 more
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[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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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Schillewaert, J., Van Maldeghem, H.
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Quadratic triangular Bezier patches on quadrics
There is not abstract.
Kęstutis Karčiauskas
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The pencil of the 4th and 3rd order surfaces obtained as a harmonic equivalent of the pencil of quadrics through a 4th order space curve of the 1st category [PDF]
This paper shows the process of inverting the 4th ordered space curve of the first category with a self-intersecting point (with two planes of symmetry) and determining its harmonic equivalent.
Đukanović Gordana, Obradović Marija
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Traintrack Calabi-Yaus from twistor geometry
We describe the geometry of the leading singularity locus of the traintrack integral family directly in momentum twistor space. For the two-loop case, known as the elliptic double box, the leading singularity locus is a genus one curve, which we obtain ...
Cristian Vergu, Matthias Volk
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