About degree of nondegeneracy of a tetrahedron (Preprint)

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書誌詳細
出版年:Mathematical Physics and Computer Modeling vol. 22 No, no. 4 (Aug 2019), p. n/a
第一著者: Igumnov, Alexander Y
その他の著者: Vol 22 No 4 2019, pp 5-29
出版事項:
Volgograd State University
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オンライン・アクセス:Citation/Abstract
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100 1 |a Igumnov, Alexander Y 
245 1 |a About degree of nondegeneracy of a tetrahedron (Preprint) 
260 |b Volgograd State University  |c Aug 2019 
513 |a Journal Article 
520 3 |a In work characteristic is offered nondegeneracies of a simplex, defined through ρ?-distance between classes orthogonally equivalent families of points (numbered sets of tops of a simplex). This characteristic it can be used, in particular, for drawing up criteria of quality of a grid. In work the problem of calculation is investigated ρ?-distances from the set tetrahedron (a 4-vertex simplex) to a set degenerate tetrahedrons. It is shown that this the task comes down to calculation of ρ?-distance from this tetrahedron to families of points (on the plane) some three classes. For the correct 4-vertex tetrahedron the ρ?-distance is calculated obviously. 
653 |a Mathematical analysis 
653 |a Tetrahedra 
700 1 |a Vol 22 No 4 2019, pp 5-29 
773 0 |t Mathematical Physics and Computer Modeling  |g vol. 22 No, no. 4 (Aug 2019), p. n/a 
786 0 |d ProQuest  |t Advanced Technologies & Aerospace Database 
856 4 1 |3 Citation/Abstract  |u https://www.proquest.com/docview/2332347575/abstract/embedded/ITVB7CEANHELVZIZ?source=fedsrch 
856 4 0 |3 Full Text - PDF  |u https://www.proquest.com/docview/2332347575/fulltextPDF/embedded/ITVB7CEANHELVZIZ?source=fedsrch