Local uniqueness of m-bubbling sequences for the Gel'fand equation

doi:10.1080/03605302.2019.1581801

	Local uniqueness of m-bubbling sequences for the Gel'fand equation
	Yang, Wen 1; Lee, Youngae 2; Jevnikar, Aleks 3; Bartolucci, Daniele 4
刊名	COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS
	2019-06-03
卷号	44 期号:6 页码:447-466
关键词	Blow up solutions Gel'fand equation local uniqueness
ISSN号	0360-5302
DOI	10.1080/03605302.2019.1581801
英文摘要	We consider the Gel'fand problem, [GRAPHICS] where h is a nonnegative function in Under suitable assumptions on h and omega, we prove the local uniqueness of bubbling solutions for any small enough.
资助项目	FIRB project "Analysis and Beyond" ; PRIN project 2012[ERC PE1_11] ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata")[ERC PE1_11] ; NSFC[11801550]
WOS关键词	ASYMPTOTIC NON-DEGENERACY ; SINGULAR LIMITS ; UP SOLUTIONS ; BLOW
WOS研究方向	Mathematics
语种	英语
出版者	TAYLOR & FRANCIS INC
WOS记录号	WOS:000466781000001
资助机构	FIRB project "Analysis and Beyond" ; FIRB project "Analysis and Beyond" ; PRIN project 2012 ; PRIN project 2012 ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; NSFC ; NSFC ; FIRB project "Analysis and Beyond" ; FIRB project "Analysis and Beyond" ; PRIN project 2012 ; PRIN project 2012 ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; NSFC ; NSFC ; FIRB project "Analysis and Beyond" ; FIRB project "Analysis and Beyond" ; PRIN project 2012 ; PRIN project 2012 ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; NSFC ; NSFC ; FIRB project "Analysis and Beyond" ; FIRB project "Analysis and Beyond" ; PRIN project 2012 ; PRIN project 2012 ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; Consolidate the Foundations project 2015 (Univ. of Rome "Tor Vergata") ; NSFC ; NSFC
内容类型	期刊论文
源URL	[http://ir.wipm.ac.cn/handle/112942/13719]
专题	中国科学院武汉物理与数学研究所
通讯作者	Jevnikar, Aleks
作者单位	1.Chinese Acad Sci, Wuhan Inst Phys & Math, Wuhan, Hubei, Peoples R China 2.Kyungpook Natl Univ, Teachers Coll, Dept Math Educ, Daegu, South Korea 3.Univ Pisa, Dept Math, Largo Bruno Pontecorvo 5, I-56127 Pisa, Italy 4.Univ Roma Tor Vergata, Dept Math, Rome, Italy
推荐引用方式 GB/T 7714	Yang, Wen,Lee, Youngae,Jevnikar, Aleks,et al. Local uniqueness of m-bubbling sequences for the Gel'fand equation[J]. COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS,2019,44(6):447-466.
APA	Yang, Wen,Lee, Youngae,Jevnikar, Aleks,&Bartolucci, Daniele.(2019).Local uniqueness of m-bubbling sequences for the Gel'fand equation.COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS,44(6),447-466.
MLA	Yang, Wen,et al."Local uniqueness of m-bubbling sequences for the Gel'fand equation".COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS 44.6(2019):447-466.