Harrison
发表于 2025-3-21 17:25:45
书目名称Generalized Curvatures影响因子(影响力)<br> http://figure.impactfactor.cn/if/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures影响因子(影响力)学科排名<br> http://figure.impactfactor.cn/ifr/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures网络公开度<br> http://figure.impactfactor.cn/at/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures网络公开度学科排名<br> http://figure.impactfactor.cn/atr/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures被引频次<br> http://figure.impactfactor.cn/tc/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures被引频次学科排名<br> http://figure.impactfactor.cn/tcr/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures年度引用<br> http://figure.impactfactor.cn/ii/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures年度引用学科排名<br> http://figure.impactfactor.cn/iir/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures读者反馈<br> http://figure.impactfactor.cn/5y/?ISSN=BK0382195<br><br> <br><br>书目名称Generalized Curvatures读者反馈学科排名<br> http://figure.impactfactor.cn/5yr/?ISSN=BK0382195<br><br> <br><br>
胰脏
发表于 2025-3-21 22:18:18
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鸽子
发表于 2025-3-22 02:18:01
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mastoid-bone
发表于 2025-3-22 06:10:23
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Wordlist
发表于 2025-3-22 12:24:14
Riemannian Submanifoldsect generalization in any dimension and codimension of curves and surfaces in E3. Their extrinsic curvatures generalize the Gauss and mean curvatures of surfaces. We review (without proof) some fundamental notions on the subject. Classical books on Riemannian submanifolds are .
AROMA
发表于 2025-3-22 13:12:29
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AROMA
发表于 2025-3-22 19:55:01
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傲慢人
发表于 2025-3-23 01:11:11
The Steiner Formula for Convex Subsetshat the convexity of .implies that this volume is polynomial in ε, the coefficients (Φ.(.),0.) depending on the geometry of .. Up to a constant, these coefficients (called the . of Minkowski) are the valuations, which appear in Definition 23 and Theorem 28 of Hadwiger. Moreover, these coefficien
提升
发表于 2025-3-23 05:00:54
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Mortar
发表于 2025-3-23 05:35:39
Motivation: Curvesese invariants can be done. Our goal is to investigate a framework in which a geometric theory of both smooth and discrete objects is simultaneously possible. To motivate this work, we begin with two simple examples: the length and curvature of a curve.