Results 121 to 130 of about 2,710 (220)
We propose to consider ensembles of cycles (quadrics), which are interconnected through conformal-invariant geometric relations (e.g. ``to be orthogonal'', ``to be tangent'', etc.), as new objects in an extended M\"obius--Lie geometry.
Vladimir Kisil
doaj +1 more source
Etale cohomologies of quadrics over R
In this paper, we study etale cohomologies of quadrics over R. An element in the etale cohomology is called algebraic, if it is in the image of the cycle map from the Chow ring.
Yagita, Nobuaki
core
Radial Kernels Collocation Method for the Solution of Volterra Integro-Differential Equations
Radial kernel interpolation is an advanced method in approximation theory for the construction of higher order accurate interpolants for scattered data up to higher dimensional spaces. In this manuscript, we formulate a radial kernel collocation approach
Stephen Mkegh Nengem +2 more
doaj +1 more source
On the number of quadrics in Rn
In this note we give a short proof of the fact that the number of equivalent quadrics in Rn relative to affine transformations is n 2 + 3n − 1. The well known result for the number of equivalent quadrics relative to projective transformations is also ...
Konstantinov, Mihail
core
Three-Dimensional Engine-Based Geometric Model Optimization Algorithm for BIM Visualization with Augmented Reality. [PDF]
Aung PPW +4 more
europepmc +1 more source
Motivic cohomology of quadrics and the coniveau spectral sequence
We study the coniveau spectral sequence for quadrics defined by Pfister forms. In particular, we explicitly compute the motivic cohomology of anisotropic quadrics over ℝ, by showing that their coniveau spectral sequences collapse from the ...
Nobuaki Yagita
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A Universal Method for Modeling and Characterizing Non-Circular Packing Systems Based on n-Point Correlation Functions. [PDF]
Sun S, Chen H, Lin J.
europepmc +1 more source
The geometries of Jordan nets and Jordan webs. [PDF]
Bik A, Eisenmann H, Eisenmann H.
europepmc +1 more source
On the intersection of three quadrics.
Let \(\{X_ t\}_{t\in {\mathbb{P}}^ 1}\) be a generic Lefschetz pencil where \(X_ t\) is the base locus of a net of \((2k+3)\)-dimensional quadrics in \({\mathbb{P}}^{2k+4}\) and \(X_ t\) is non singular for \(t\in {\mathbb{P}}^ 1-\{t_ 1,...,t_ n\}\). In this note the Fano varieties \(S_ t\) parametrizing the k-dimensional quadrics contained in \(X_ t\)
openaire +1 more source
On pencil of quadrics in I3(2) [PDF]
An affine space A3 is called a double isotropic space I3 (2) , if in A3 a metric is induced by an absolute , f , F, consisting of the line f in the plane of infinity of A3, and a point F in f .
Beban - Brkić, Jelena +1 more
core +1 more source

