典型文献
A NEW PROOF OF GAFFNEY'S INEQUALITY FOR DIFFERENTIAL FORMS ON MANIFOLDS-WITH-BOUNDARY:THE VARIATIONAL APPROACH à LA KOZONO-YANAGISAWA
文献摘要：
Let(M,g0)be a compact Riemannian manifold-with-boundary.We present a new proof of the classical Gaffney inequality for differential forms in boundary value spaces over M,via a variational approach à la Kozono-Yanagisawa[Lr-variational inequality for vector fields and the Helmholtz-Weyl decomposition in bounded domains,Indiana Univ.Math.J.58(2009),1853-1920],combined with global computations based on the Bochner technique.
文献关键词：
中图分类号：
作者姓名：
Siran LI
作者机构：
School of Mathematical Sciences,IMA-Shanghai&Key Laboratory of Scientific and Engineering Computing(Ministry of Education),Shanghai Jiao Tong University,Shanghai 200240,China
文献出处：
引用格式：
[1]Siran LI-.A NEW PROOF OF GAFFNEY'S INEQUALITY FOR DIFFERENTIAL FORMS ON MANIFOLDS-WITH-BOUNDARY:THE VARIATIONAL APPROACH à LA KOZONO-YANAGISAWA)[J].数学物理学报（英文版）,2022(04):1427-1452
A类：
PROOF,GAFFNEY,INEQUALITY,DIFFERENTIAL,FORMS,MANIFOLDS,BOUNDARY,VARIATIONAL,APPROACH,KOZONO,YANAGISAWA,Gaffney,Kozono,Yanagisawa,Indiana
B类：
NEW,WITH,THE,LA,Let,g0,be,compact,Riemannian,manifold,boundary,present,new,proof,classical,inequality,differential,forms,value,spaces,over,via,variational,approach,Lr,vector,fields,Helmholtz,Weyl,decomposition,bounded,domains,Univ,Math,combined,global,computations,Bochner,technique
AB值：
0.492505
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