Results 11 to 20 of about 66,495 (292)
Symphonic map from ellipsoid to ellipsoid
, 2023 In this paper, we proved the existence of Symphonic map from ellipsoid to ellipsoid. We also geive give Hopf construction of Symphonic map from ellipsoid to ellipsoid.
Cao, Xiangzhi
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Existence of Gauss John ellipsoid operator problem [PDF]
ITM Web of Conferences, 2022 There is a common example in convex geometry and Banach space geometry: the unique ellipsoid with the largest volume associated with each symmetric convex body K is called John ellipsoid.
Yu Li’ao, Zou Du
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, 2011 surfaces, ellipsoidAn ellipsoid is a quadratic surface given by (x^2)/(a^2)+(y^2)/(b^2)+(z^2)/(c^2)=1Componente Curricular::Educação Superior::Ciências Exatas e da Terra ...
Bryant, Jeff
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Comparison of the ellipsoid and simplex methods
Lietuvos Matematikos Rinkinys, 1999 The ellipsoid method is presented. The least squers functional of the basic solution linear constrains is used as ellipsoid. The Klee-Minty linear programming problem is used to compare the ellipsoid and simplex methods.
Eligijus Laurinavičius +1 more
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Patch area and uniform sampling on the surface of any ellipsoid [PDF]
, 2023 Algorithms for generating uniform random points on a triaxial ellipsoid are non-trivial to verify because of the non-analytical form of the surface area.
Callum Robert Marples +3 more
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Ellipsoidal Collapse and Previrialization [PDF]
The Astronomical Journal, 2001 We study the non-linear evolution of a dust ellipsoid,embedded in a Friedmann flat background universe, in order to determine the evolution of the density of the ellipsoid as the perturbation to it related detaches from general expansion and begins to collapse.
Del Popolo, A, Ercan, EN, Xia, Z
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Normal Polytopes and Ellipsoids [PDF]
The Electronic Journal of Combinatorics, 2021 We show that: (1) unimodular simplices in a lattice 3-polytope cover a neighborhood of the boundary of the polytope if and only if the polytope is very ample, (2) the convex hull of lattice points in every ellipsoid in $\mathbb{R}^3$ has a unimodular cover, and (3) for every $d\geqslant 5$, there are ellipsoids in $\mathbb{R}^d$, such that the convex ...
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On the Minimum Volume Covering Ellipsoid of Ellipsoids [PDF]
SIAM Journal on Optimization, 2006 Let ${\cal S}$ denote the convex hull of $m$ full-dimensional ellipsoids in $\mathbb{R}^n$. Given $\epsilon > 0$ and $\delta > 0$, we study the problems of computing a $(1+ \epsilon)$-approximation to the minimum volume covering ellipsoid of ${\cal S}$ and a $(1 + \delta)n$-rounding of ${\cal S}$.
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DEM of ellipsoid, inverse ellipsoid and saddle
, 2021 DEM of ellipsoid, inverse ellipsoid and ...
Li Zhenya (9345848)
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The Neumann problem on ellipsoids [PDF]
Journal of Applied Mathematics and Computing, 2017 The Neumann problem on an ellipsoid in R^n asks for a function harmonic inside the ellipsoid whose normal derivative is some specified function on the ellipsoid. We solve this problem when the specified function on the ellipsoid is a normalized polynomial (a polynomial divided by the norm of the normal vector arising from the definition of the ...
Sheldon Axler, Peter J. Shin
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