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arXiv: v1 [math.DG] 6 May 2022arXiv
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von SW Wei · · Zitiert von: 1 — Shihshu Walter Wei. Abstract. We introduce normalized exponential Yang-Mills energy functional. YM0 e, stress-energy tensor Se,YM0 ...
Walter Wei-Min LOH personal appointmentsUnited Kingdom Government
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Walter Wei-Min LOH · Filter appointments · Total number of appointments 4 · MAVENIR PRIVATE HOLDINGS I LTD ( ) · MAVENIR PRIVATE FINANCE LTD ( ).
Shihshu Walter Wei, Plaintiff-appellant, v. State of Hawaii, ...Justia
law.justia.com
Shihshu Walter Wei, Plaintiff-appellant, v. State of Hawaii, et al., Defendants-appellees, 763 F.2d 370 (9th Cir ) case opinion from the US Court of ...
Friday Morning, April 8, Presented Papers 1:00Henderson State University
www.hsu.edu
Virtual Outreach to an In-. Person Middle School. Classroom. Cynthia Francisco (OSU). Average Principles with. Applications. Shihshu Walter Wei (OU) ...
[ ] On 1-Harmonic Functions
arxiv.org
Authors:Shihshu Walter Wei. (Submitted on 27 Dec 2007). Abstract: Characterizations of entire subsolutions for the 1-harmonic equation of a constant 1-tension ...
Prof. Shihshu Walter WeiWichita State University
www.wichita.edu
Shihshu Walter Wei. University of Oklahoma. “Uniqueness and Comparison Theorems with. Applications in Real, Complex and p-Harmonic.
[ ] Sharp growth estimates for warping functions in multiply...
arxiv.org
Authors:Bang-Yen Chen, Shihshu Walter Wei. (Submitted on 15 Sep 2018). Abstract: By applying an average method in PDE, we obtain a dichotomy between ...
[ ] Generalized Hardy Type and Caffarelli-Kohn arXivarxiv.org › math
arxiv.org
· From: Shihshu Walter Wei Dr. [view email] [v1] Thu, 31 Dec :15:19 UTC (18 KB). Full-text links: Download:.
riemannian submanifolds with concircular canonical fieldkoreascience.kr
koreascience.kr
von BY Chen · · Zitiert von: 11 — Bang-Yen Chen and Shihshu Walter Wei. Abstract. Let ˜M be a Riemannian manifold equipped with a concir- cular vector field ˜X and M a submanifold (with its ...
[ ] On Vanishing Theorems For Vector Bundle Valued p-Forms...
arxiv.org
Authors: Yuxin Dong, Shihshu Walter Wei. (Submitted on 19 Mar (v1), last revised 10 Nov (this version, v2)). Abstract: Let be a strictly increasing function with . We unify the concepts of -harmonic maps, minimal hypersurfaces, maximal spacelike hypersurfaces, and Yang-Mills Fields, and introduce -Yang-Mills ...
[PDF] Departmental List of Publications for the Year 2008www.uab.edu › cas › mathematics › images › Documents › publications
www.uab.edu
[23] Jun-Fang Li and Shihshu Walter Wei. A p-harmonic approach to the generalized Bernstein problem. Commun. Math. Anal., (Conference 1):35–39,
[ ] On exponential Yang-Mills fields and $p - arXivarxiv.org › math
arxiv.org
· From: Shihshu Walter Wei Dr. [view email] [v1] Fri, 6 May :07:10 UTC (30 KB). Full-text links: Download:.
[PDF] NEW COMPARISON THEOREMS IN RIEMANNIAN GEOMETRYweb.math.sinica.edu.tw › bulletin_ns
web.math.sinica.edu.tw
YINGBO HAN, YE LI, YIBIN REN AND SHIHSHU WALTER WEI. [June holds pointwise on D(x0), and ∆r ≤ (n − 1)1+√1+4a2. 2r holds weakly on M. This is equiv-.
[PDF] RIEMANNIAN SUBMANIFOLDS WITH CONCIRCULAR ...www.koreascience.or.kr › article › JAKO
www.koreascience.or.kr
Bang-Yen Chen and Shihshu Walter Wei. Abstract. Let ˜M be a Riemannian manifold equipped with a concir- cular vector field ˜X and M a submanifold (with its ...
[PDF] on the existence and nonexistence of stable - Ralph Howardralph-howard.com › Papers › Reprints › stable_current_ams
ralph-howard.com
RALPH HOWARD AND SHIHSHU WALTER WEI. Abstract. Let M n be a compact Riemannian manifold isometrically im- mersed in the Euclidean space Rn+m.
View abstract - MCA 2021www.mca2021.org › tools › view-abstract
www.mca2021.org
· Shihshu Walter Wei. University of Oklahoma, USA - . Uniqueness in analysis, geometry and topology has been a very interesting, ...
[PDF] Geometry and Topology of Submanifolds and Currents › files › ebooks › Matematika
213.230.96.51
· Ralph Howard and Shihshu Walter Wei Remarks on Stable Minimal Hypersurfaces in Riemannian Manifolds and Generalized Bernstein Problems.
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