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Phragmen-Lindelof Alternative Results for the Linear Viscoelastic Damped Wave Equation
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作者 SHI Jincheng LIU Yan LIN Yiwu 《应用数学》 北大核心 2025年第2期508-516,共9页
In this article,the viscoelastic damped was equation in three-dimensional cylindrical domain were studied by using a second-order differential inequality.We proved a Phragm´en-Lindelof alternative results,i.e.,th... In this article,the viscoelastic damped was equation in three-dimensional cylindrical domain were studied by using a second-order differential inequality.We proved a Phragm´en-Lindelof alternative results,i.e.,the smooth solutions either grow or decay exponentially as the distance from the entry section tends to infinity.Our results can be seen as a version of the Saint-Venant principle. 展开更多
关键词 Fractional integral commutators Variable exponent Herz-Hardy space Variable exponent weak Herz space Variable kernel
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A Childhood lost? A case of Gulu Support Children Organization in Northern Uganda
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作者 Eria Serwajja 《地学前缘》 EI CAS CSCD 北大核心 2009年第S1期60-60,共1页
The number of children affected in conflicts is on the rise in Africa.All childhood experiences of such children are nightmares by war.The conflict in Northern Uganda continues to attract local,national and internatio... The number of children affected in conflicts is on the rise in Africa.All childhood experiences of such children are nightmares by war.The conflict in Northern Uganda continues to attract local,national and international attention.Once a vibrant area,Gulu has been shuttered by the Lord Resistance Army (LRA)atrocities,a region where several vehicles were burnt and people were butchered.The purpose of 展开更多
关键词 GUSCO-Gulu SUPPORT CHILDREN ORGANIZATION Night COMMUTING LRA-Lords resistance army
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A COMMUTATIVITY CONDITION FOR S-UNITAL RINGS
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作者 Yin Zhiyun Huang Li(Department of Applied Mathematics and Applied Software, Central South University of Technology, Changsha, 410083, China) 《Journal of Central South University》 SCIE EI CAS 1995年第2期81-83,共3页
Let R be an s-unital ring, and we prove a commutativity theorem of R satisfying the following conditions: (l ) For each x, y∈ R,there exist bounded positive integers k =k (x,y), s=s (x,y), t =t (x,y)(where, at least... Let R be an s-unital ring, and we prove a commutativity theorem of R satisfying the following conditions: (l ) For each x, y∈ R,there exist bounded positive integers k =k (x,y), s=s (x,y), t =t (x,y)(where, at least one of k, s, t is not equal to 1) such 展开更多
关键词 s-unital RINGS p-torsion free COMMUTATIVITY
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