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lfl2004666木虫 (正式写手)
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[求助]
求检索信息，多谢！
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1. Numerical Simulation for the Timoshenko Beam Equations with Boundary Feedback，Intelligent Computing and information Science，2011，ISTP 2. A compact difference scheme for an nonlinear two-dimensional parabolic inverse problem，Information Electronic and Computer Science，2010，ISTP 3. Homotopy analysis method for a class of Leslie predator-prey model，2010，ISTP 需详细信息，先谢谢了！ |
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lfl2004666
木虫 (正式写手)
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lfl2004666: 回帖置顶 2011-12-23 22:21:16
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这是以前查的：“ Homotopy Analysis Method for A Class of Leslie Predator-prey Model . PROCEEDINGS OF THE 7TH CONFERENCE ON BIOLOGICAL DYNAMIC SYSTEM AND STABILITY OF DIFFERENTIAL EQUATION, VOLS I AND II,2010,: 958-962 Wu, ZK; Li, FL; 数据库:ISI Proceedings 已确定ISTP收录了，但我不能查详细的记录。 ” 现在怎么又没了呢 |
9楼2011-12-23 22:05:27
leimiao_hit
木虫之王 (文学泰斗)
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【答案】应助回帖
感谢参与，应助指数 +1
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http://apps.webofknowledge.com/W ... p;preferencesSaved= 1. Numerical Simulation for the Timoshenko Beam Equations with Boundary Feedback ISTP号：000288518000017 |
2楼2011-12-23 21:39:28
leimiao_hit
木虫之王 (文学泰斗)
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【答案】应助回帖
★ ★
imyourkobe(金币+2): 谢谢你的应助 2011-12-24 14:06:08
imyourkobe(金币+2): 谢谢你的应助 2011-12-24 14:06:08
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http://apps.webofknowledge.com/W ... p;preferencesSaved= 1. Numerical Simulation for the Timoshenko Beam Equations with Boundary Feedback 详细检索信息： FN Thomson Reuters Web of Knowledge VR 1.0 PT S AU Wang, DK Li, FL AF Wang, Dian-kun Li, Fu-le BE Chen, R TI Numerical Simulation for the Timoshenko Beam Equations with Boundary Feedback SO INTELLIGENT COMPUTING AND INFORMATION SCIENCE, PT I SE Communications in Computer and Information Science LA English DT Proceedings Paper CT International Conference on Intelligent Computing and Information Science CY JAN 08-09, 2011 CL Chongqing, PEOPLES R CHINA SP Control Engn & Informat Sci Res Assoc, Int Frontiers Sci & Technol Res Assoc, Chongqing Xueya Conferences Catering Co Ltd, Chongqing Univ Technol DE Timoshenko beam; Finite difference method; Solvability; Convergence; Stability ID FINITE-ELEMENT APPROXIMATIONS; DIFFERENCE SCHEME; SEMIDISCRETE AB In this paper, a vibrating Timoshenko beam with boundary feedback is considered. A linearized three-level difference scheme for the Timoshenko beam equations is derived by the method of reduction of order on uniform meshes. The unique solvability, unconditional stability and convergence of the difference scheme are proved. The convergence order in maximum norm is of order two in both space and time. The validity of this theoretical analysis is verified experimentally. C1 [Wang, Dian-kun; Li, Fu-le] Qingdao Agr Univ, Coll Sci & Informat, Qingdao 266109, Peoples R China. RP Li, FL (reprint author), Qingdao Agr Univ, Coll Sci & Informat, Qingdao 266109, Peoples R China EM nianwo@163.com 1f12004666@126.com NR 12 TC 0 Z9 0 PU SPRINGER-VERLAG BERLIN PI BERLIN PA HEIDELBERGER PLATZ 3, D-14197 BERLIN, GERMANY SN 1865-0929 BN 978-3-642-18128-3 J9 COMM COM INF SC PY 2011 VL 134 IS I BP 106 EP 111 PG 6 WC Computer Science, Theory & Methods SC Computer Science GA BTZ45 UT WOS:000288518000017 ER -------------------------------------------------------------------------------- EF |
3楼2011-12-23 21:40:20
leimiao_hit
木虫之王 (文学泰斗)
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【答案】应助回帖
lfl2004666(金币+20): ★★★★★最佳答案 多谢了！ 2011-12-23 22:01:38
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http://apps.webofknowledge.com/W ... p;preferencesSaved= 2. A compact difference scheme for an nonlinear two-dimensional parabolic inverse problem ISTP号：000290499500096 |
4楼2011-12-23 21:45:02