Select Subject

All (8831)

Agronomy (158)

Animal Husbandry,... (64)

Aquatic Science (16)

Astronomy (36)

Aviation (22)

Basic Medicine (184)

Biology (504)

Chemical Engineering (103)

Chemistry (635)

Civil and Archite... (105)

Clinical Medicine (236)

Computer Science ... (924)

Dynamic and Elect... (121)

Earth Science (119)

Economics (67)

Education (31)

Electrics, Commun... (927)

Energy Science an... (67)

Engineering and T... (15)

Environmental Sci... (140)

Food Science and ... (63)

Forestry (36)

Hydraulic Enginee... (40)

Mechanics (240)

Metallurgical Eng... (32)

Mine Engineering ... (38)

Nuclear Science a... (21)

Pharmacy (98)

Physics (920)

Preventive Medici... (37)

Psychology (20)

Security Science ... (17)

Sports Science (6)

Surveying and Map... (15)

Textile Science a... (16)

Traditional Chine... (56)

Transportation En... (57)

Select/Unselect all

For Selected Papers

Saved Papers

Please enter a name for this paper to be shown in your personalized Saved Papers list


	1. Harmonic functions on complete minimal submanifolds
	Zhang Xi
	Mathematics 28 December 2009
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:In this paper, we consider bounded harmonic functions on complete minimal submanifold Mn in RN. When n≥3 and under some conditions, in particulary with ﬁnite total scalar curvature, we obtain that the dimension of the space of bounded harmonic functions is equivalent to the number of ends on Mn.
	TO cite this article:Zhang Xi. Harmonic functions on complete minimal submanifolds[OL].[28 December 2009] http://en.paper.edu.cn/en_releasepaper/content/38148


	2. Spacelike hypersurfaces with constant $r$-th mean curvature in the anti-de Sitter spaces
	Ximin Liu,Biaogui Wang
	Mathematics 19 January 2009
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:In this paper we investigate spacelike hypersurfaces $M$ with constant $r$-th mean curvature and two distinct principal curvatures in anti-de Sitter space $\\mathbb{H}^{n+1}_1(c)$. We give some characterizations of the hyperbolic cylinders in $\\mathbb{H}^{n+1}_1(c)$.
	TO cite this article:Ximin Liu,Biaogui Wang. Spacelike hypersurfaces with constant $r$-th mean curvature in the anti-de Sitter spaces[OL].[19 January 2009] http://en.paper.edu.cn/en_releasepaper/content/28031


	3. Mean curvature flow with convex Gauss image
	Xin Yuanlong
	Mathematics 31 December 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:We study the mean curvature flow of complete space-like submanifolds in pseudo-Euclidean space with bounded Gauss image, as well as that of complete submanifolds in Euclidean space with convex Gauss image. By using the confinable property of the Gauss image under the mean curvature flow we prove the long time existence results in both cases. We also study the asymptotic behavior of these solutions when t going to infinity.
	TO cite this article:Xin Yuanlong. Mean curvature flow with convex Gauss image[OL].[31 December 2005] http://en.paper.edu.cn/en_releasepaper/content/4817


	4. Ricci curvature and fundamental group
	Xin Yuanlong
	Mathematics 31 December 2005
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:By refined volume estimates in terms of Ricci curvature we generalize two results due to J.~Milner in [5] .
	TO cite this article:Xin Yuanlong. Ricci curvature and fundamental group[OL].[31 December 2005] http://en.paper.edu.cn/en_releasepaper/content/4810

Select/Unselect all

For Selected Papers

Saved Papers

Please enter a name for this paper to be shown in your personalized Saved Papers list

Rank

Alert Name:
Alerting to:
Authentication email will be sent to your email address in 24 hours
Frequency:
Email Message Format:	Plain text Graphical(HTML)

Complete the form below and we will recommend the selected titles to your friends on your behalf. * Indicates a required field.
Your name*:
Your email address*:
Recipient's name*:
Recipient's email address*:
(multiple recipient's names and email addresses should be separated with semicolons)
Your comments:	I thought you would find the page(s) useful.

Your name:
Your email address:
Recipient's name:
Recipient's email address:
(multiple recipient's names and email addresses should be separated with semicolons)
Your comments:	I thought you would find this page useful.

Disclaimer: This message was sent to your friend using the "Send it to a friend" facility on the Sciencepaper Online’ WWW site, http://www.paper.edu.cn/en. The Sciencepaper Online is not responsible for the content of this email, and anything said in this email does not necessarily reflect the Sciencepaper Online's views.

	Check out RSS, or use RSS reader to subscribe this item