24小时热门版块排行榜    

查看: 522  |  回复: 8
当前主题已经存档。
当前只显示满足指定条件的回帖,点击这里查看本话题的所有回帖

zhangxq123

木虫 (小有名气)

[交流] 求文章收录号

请能查收录号的老师帮助查下文SCI(EI)收录号,赠10个金币表示感谢
1.Xingqiu Zhang,Existence of positive solutions for multi-point boundary value problems on infinite intervals in Banach spaces,Applied Mathematics and Computation 206 (2008) 932–941;
2.Xingqiu Zhang,Existence of positive solution for second-order nonlinear impulsive singular differential equations of mixed type in Banach spaces,Nonlinear Analysis 70 (2009) 1620–1628
回复此楼
已阅   回复此楼   关注TA 给TA发消息 送TA红花 TA的回帖

truent

铜虫 (初入文坛)


小木虫(金币+0.5):给个红包,谢谢回帖交流
引用回帖:
Originally posted by zhangxq123 at 2009-6-4 19:39:
2楼的对不起,我也想给您加金币,可我自己不会加金币

多谢了,呵呵!
9楼2009-06-08 10:12:59
已阅   回复此楼   关注TA 给TA发消息 送TA红花 TA的回帖
查看全部 9 个回答

truent

铜虫 (初入文坛)

★ ★ ★ ★ ★ ★
zhangxq123(金币+1):谢谢参与
zhangxq123(金币+5,VIP+0): 6-4 19:32
1.Xingqiu Zhang,Existence of positive solutions for multi-point boundary value problems on infinite intervals in Banach spaces,Applied Mathematics and Computation 206 (2008) 932–941;

UT  ISI:000261686800049


2.Xingqiu Zhang,Existence of positive solution for second-order nonlinear impulsive singular differential equations of mixed type in Banach spaces,Nonlinear Analysis 70 (2009) 1620–1628
UT  ISI:000262888300013
恭喜,两篇文章都是SCI收录了
2楼2009-06-03 17:51:11
已阅   回复此楼   关注TA 给TA发消息 送TA红花 TA的回帖

truent

铜虫 (初入文坛)

我以为10个金币都归我了,汗一个
3楼2009-06-03 17:58:32
已阅   回复此楼   关注TA 给TA发消息 送TA红花 TA的回帖

wpq113

至尊木虫 (著名写手)


★ ★ ★ ★
zhangxq123(金币+1):谢谢参与
zhangxq123(金币+3,VIP+0):非常感谢您的帮助 6-4 19:35
EI收录号:
1.Accession number:  20084911764455
2.Accession number:  20084911770980

检索记录:

1.Accession number:  20084911764455

Title:  Existence of positive solutions for multi-point boundary value problems on infinite intervals in Banach spaces

Authors:  Zhang, Xingqiu1  

Author affiliation:  1  School of Mathematics, Liaocheng University, Liaocheng, Shandong 252059, China


Corresponding author:  Zhang, X. (Zhxq197508@163.com)  

Source title:  Applied Mathematics and Computation

Abbreviated source title:  Appl. Math. Comput.

Volume:  206

Issue:  2

Issue date:  December 15, 2008

Publication year:  2008

Pages:  932-941

Language:  English

ISSN:  00963003

CODEN:  AMHCBQ

Document type:  Journal article (JA)

Publisher:  Elsevier Inc., 360 Park Avenue South, New York, NY 10010, United States

Abstract:  In this paper, the cone theory and Mo¨nch fixed point theorem combined with a monotone iterative technique are used to investigate the positive solutions of a class of boundary problems for second-order nonlinear singular differential equations with multi-point boundary value conditions on an infinite interval in Banach spaces. The conditions for the existence of a positive solution are established. In addition, an explicit iterative approximation of the solution for the boundary value problem is also derived. © 2008 Elsevier Inc. All rights reserved.

Number of references:  15

Main heading:  Solutions

Controlled terms:  Banach spaces  -  Boundary value problems  -  Differential equations  -  Initial value problems  -  Molybdenum  -  Nonlinear equations  -  Optimal control systems  -  Ordinary differential equations  -  Theorem proving  -  Topology   -  Turbulent flow

Uncontrolled terms:  Boundary problems  -  Boundary values  -  Fixed point theorems  -  Infinite intervals  -  Iterative approximations  -  Measure of non-compactness  -  Monotone iterative techniques  -  Positive solutions  -  Singular differential equation  -  Singular differential equations

Classification code:  804 Chemical Products Generally  -  921 Mathematics  -  921.1 Algebra  -  921.2 Calculus  -  921.4 Combinatorial Mathematics, Includes Graph Theory, Set Theory  -  921.5 Optimization Techniques  -  921.6 Numerical Methods  -  803 Chemical Agents and Basic Industrial Chemicals  -  543.3 Molybdenum and Alloys  -  631.1 Fluid Flow, General  -  703.1 Electric Networks  -  721.1 Computer Theory, Includes Formal Logic, Automata Theory, Switching Theory, Programming Theory  -  723.4 Artificial Intelligence  -  731.1 Control Systems  -  801 Chemistry

DOI:  10.1016/j.amc.2008.10.012

Database:  Compendex

   Compilation and indexing terms, © 2008 Elsevier Inc.



2.Accession number:  20084911770980

Title:  Existence of positive solution for second-order nonlinear impulsive singular differential equations of mixed type in Banach spaces

Authors:  Zhang, Xingqiu1  

Author affiliation:  1  School of Mathematics, Liaocheng University, Liaocheng, Shandong 252059, China


Corresponding author:  Zhang, X. (zhxq197508@163.com)  

Source title:  Nonlinear Analysis, Theory, Methods and Applications

Abbreviated source title:  Nonlinear Anal Theory Methods Appl

Volume:  70

Issue:  4

Issue date:  February 15, 2009

Publication year:  2009

Pages:  1620-1628

Language:  English

ISSN:  0362546X

CODEN:  NOANDD

Document type:  Journal article (JA)

Publisher:  Elsevier Ltd, Langford Lane, Kidlington, Oxford, OX5 1GB, United Kingdom

Abstract:  In this paper, by constructing a closed convex set and using the fixed point theory of completely continuous operators, we investigate the existence of positive solutions for an initial value problem of second-order nonlinear impulsive singular integro-differential equations in a Banach space. The method used in this paper is different from that in the literature. © 2008 Elsevier Ltd. All rights reserved.

Number of references:  9

Main heading:  Differential equations

Controlled terms:  Banach spaces  -  Boundary value problems  -  Initial value problems  -  Integrodifferential equations  -  Mathematical operators  -  Nonlinear equations  -  Set theory  -  Topology  -  Turbulent flow

Uncontrolled terms:  Closed convex sets  -  Completely continuous operators  -  Fixed points  -  Impulsive singular integro-differential equation  -  Initial values  -  Measure of noncompactness  -  Mixed types  -  Positive solutions  -  Schauder fixed point theorem  -  Singular differential equations

Classification code:  921.6 Numerical Methods  -  921.4 Combinatorial Mathematics, Includes Graph Theory, Set Theory  -  921.2 Calculus  -  921.1 Algebra  -  921 Mathematics  -  703.1 Electric Networks  -  631.1 Fluid Flow, General

DOI:  10.1016/j.na.2008.02.038

Database:  Compendex

   Compilation and indexing terms, © 2008 Elsevier Inc.
4楼2009-06-03 18:13:23
已阅   回复此楼   关注TA 给TA发消息 送TA红花 TA的回帖
普通表情 高级回复 (可上传附件)
最具人气热帖推荐 [查看全部] 作者 回/看 最后发表
[基金申请] 关于filecode,很负责任的告诉大家 +6 爱看书的可乐 2026-08-08 7/350 2026-08-08 22:13 by a_niu
[考博] 【2027博士申请】纳米药物递送方向 20+3 13586093586 2026-08-03 5/250 2026-08-08 21:54 by 13586093586
[基金申请] 好奇怪的filecode +3 布布和一二 2026-08-08 4/200 2026-08-08 17:46 by zhanghaozhu
[硕博家园] 售SCI文章,我:8O.5.5.1O.54,科目全,可十急 +3 qTvzQBRAHjCi 2026-08-07 4/200 2026-08-08 17:19 by oEVWOejN9taj
[考研] 售SCI一区T0P文章,我:8.O55.1.O.54,科目全,可十急 +3 qTvzQBRAHjCi 2026-08-07 5/250 2026-08-08 16:47 by oEVWOejN9taj
[论文投稿] 售SCI-T0P文章,我:8O.5.5.1.O.54,科目齐全,可+急 +3 qTvzQBRAHjCi 2026-08-07 4/200 2026-08-08 16:47 by oEVWOejN9taj
[基金申请] 售SCI-T0P文章,我:8O.5.5.1.O.54,科目齐全,可+急 +3 Vi50GxzrFcSG 2026-08-07 4/200 2026-08-08 16:19 by oEVWOejN9taj
[博后之家] 售SCI一区文章,我:8.O.551.O.5.4,科目全,可伽急 +3 Vi50GxzrFcSG 2026-08-07 4/200 2026-08-08 16:02 by oEVWOejN9taj
[论文投稿] 售SCI一区文章,我:8.O.55.1.O.54,科目齐全,可伽急 +3 Vi50GxzrFcSG 2026-08-07 6/300 2026-08-08 15:07 by oEVWOejN9taj
[硕博家园] 售SCI一区文章,我:8.O.55.1.O.54,科目齐全,可伽急 +4 HEQlVqMTIA7d 2026-08-07 6/300 2026-08-08 14:47 by oEVWOejN9taj
[公派出国] 售SCI文章,我:8O5.5.1.O.54,科目齐全,可+急 +3 HEQlVqMTIA7d 2026-08-07 6/300 2026-08-08 14:39 by oEVWOejN9taj
[教师之家] 售SCI一区T0P文章,我:8.O.55.1.O54,科目全,可伽急 +4 HEQlVqMTIA7d 2026-08-07 5/250 2026-08-08 14:27 by oEVWOejN9taj
[基金申请] 售SCI一区文章,我:8.O.55.1.O.54,科目齐全,可伽急 +3 HEQlVqMTIA7d 2026-08-07 4/200 2026-08-08 14:27 by oEVWOejN9taj
[论文投稿] 售SCI一区T0P文章,我:8O.55.1.O.5.4,科目齐全,可+急 +3 HEQlVqMTIA7d 2026-08-07 5/250 2026-08-08 14:22 by oEVWOejN9taj
[教师之家] 售SCI一区文章,我:8.O.55.1.O.54,科目齐全,可伽急 +3 KXLV3nuBVBY7 2026-08-07 5/250 2026-08-08 14:07 by oEVWOejN9taj
[基金申请] filecode +14 等待解的谜 2026-08-06 19/950 2026-08-07 12:20 by wlwhappy
[基金申请] 影响面上的因素 +8 布布和一二 2026-08-05 11/550 2026-08-06 10:41 by 宝贝虫子
[基金申请] 好消息?这个有何含义??? +8 Tide man 2026-08-05 10/500 2026-08-05 16:14 by xmuxiaoyu
[基金申请] 有没有H口的?有收到消息的吗? +3 超级海虾 2026-08-04 3/150 2026-08-04 17:26 by 学教育滴
[基金申请] 纯娱乐,不喜欢勿喷 +7 Tide man 2026-08-04 10/500 2026-08-04 15:10 by loufangrui
信息提示
请填处理意见