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Surface Specializations of Mechanically Laden Epithelia
Research in Veterinary Science, 1968Summary Fine specializations in the mechanically laden epithelia of the ox, the finch, the skink and the carpet snake, which are spread over solid bases, moveable diaphragms and motile folds, as well as in those epithelia which are present in tubular and epithelio-parenchymatous organs, were investigated.
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Two projective varieties are said to be Cremona equivalent if there is a Cremona modification sending one onto the other. In the last decade, Cremona equivalence has been investigated widely, and we now have a complete theory for non-divisorial reduced schemes.
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On Some Special Surfaces Connected with Convex Surfaces of the Lobachevskii Space
Siberian Mathematical Journal, 2002For a closed convex hypersurface \(F\) in the Lobachevskij \(n\)-space \((n\geq 2)\) \(E_K\) of curvature ...
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Special Issue on Class A Surfaces
Computer Aided Geometric Design, 2004U. Reif, F. Albat, G. Farin
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Mathematika, 1962
The purpose of the study of Diophantine equations is to find out as much as one can about the rational solutions of a given indeterminate set of equations. In geometrical language, this is the investigation of the rational points on a given variety. The simplest type of problem for which no satisfactory theory is known is that of the cubic surface—the ...
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The purpose of the study of Diophantine equations is to find out as much as one can about the rational solutions of a given indeterminate set of equations. In geometrical language, this is the investigation of the rational points on a given variety. The simplest type of problem for which no satisfactory theory is known is that of the cubic surface—the ...
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Special Slant Surfaces with Non-constant Mean Curvature in 2-Dimensional Complex Space Forms
Results in Mathematics, 2022Toru Sasahara +2 more
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Improving spun yarn properties by contacting fiber strand with special-shape condensed surfaces
Journal of the Textile Institute, 2022Duo Xu, Jian Fang, Keshuai Liu
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On Some Weingarten Surfaces in the Special Linear Group SL(2,R)
Mathematics, 2023Marian Ioan Munteanu
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Zermelo's navigation problem for some special surfaces of rotation
AIMS Mathematics, 2023Yanlin Li +2 more
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