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zhangxq123木虫 (小有名气)
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请各位大侠帮忙查下文的SCI收录号并附检索信息（例如(SCI收录号：382PF)） Zhang Xingqiu, Existence of positive solution for second-order nonlinear impulsive singular differential equations of mixed type in Banach spaces， Nonlinear Analysis, 2009, 70 1620–1628. |
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shixiong3319
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zhangxq123(金币+5): 2010-03-08 21:01
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FN ISI Export Format VR 1.0 PT J AU Zhang, XQ AF Zhang, Xingqiu TI Existence of positive solution for second-order nonlinear impulsive singular differential equations of mixed type in Banach spaces SO NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS LA English DT Article DE Impulsive singular integro-differential equation; Measure of noncompactness; Schauder fixed point theorem; Banach space ID INITIAL-VALUE PROBLEMS; INTEGRODIFFERENTIAL EQUATIONS; GLOBAL-SOLUTIONS AB 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 ail 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. (C) 2008 Elsevier Ltd. All rights reserved. C1 Liaocheng Univ, Sch Math, Liaocheng 252059, Shandong, Peoples R China. RP Zhang, XQ, Liaocheng Univ, Sch Math, Liaocheng 252059, Shandong, Peoples R China. EM zhxq197508@163.com FU National Natural Science Foundation of China [10671167]; Natural Science Foundation of Liaocheng University [31805] FX The project is supported financially by the National Natural Science Foundation of China (10671167) and the Natural Science Foundation of Liaocheng University (31805). NR 9 TC 0 PU PERGAMON-ELSEVIER SCIENCE LTD PI OXFORD PA THE BOULEVARD, LANGFORD LANE, KIDLINGTON, OXFORD OX5 1GB, ENGLAND SN 0362-546X J9 NONLINEAR ANAL-THEOR METH APP JI Nonlinear Anal.-Theory Methods Appl. PD FEB 15 PY 2009 VL 70 IS 4 BP 1620 EP 1628 DI 10.1016/j.na.2008.02.038 PG 9 SC Mathematics, Applied; Mathematics GA 400SG UT ISI:000262888300013 ER -------------------------------------------------------------------------------- EF |
2楼2010-03-08 20:54:32
fred7125
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3楼2010-03-08 20:58:02
zhangxq123
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4楼2010-03-08 21:02:02
zhangxq123(金币+3): 2010-03-09 08:46
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FN ISI Export Format VR 1.0 PT J AU Zhang, XQ AF Zhang, Xingqiu TI Existence of positive solutions for multi-point boundary value problems on infinite intervals in Banach spaces SO APPLIED MATHEMATICS AND COMPUTATION LA English DT Proceedings Paper CT 2nd International Conference on Modeling, Simulation, and Applied Optimization CY MAR 24-27, 2007 CL Abu Dhabi, U ARAB EMIRATES SP Abu Dhahi Natl Oil Co, Amer Univ Sharjah, IEEE, UAE Sect, Soc Petroleum Engn HO Petroleum Inst DE Singular differential equation; Cone and ordering; Positive solutions; Monch fixed point theorem; Measure of non-compactness ID M-POINT BOUNDARY; SOLVABILITY; EQUATIONS AB In this paper, the cone theory and Monch 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. (c) 2008 Elsevier Inc. All rights reserved. C1 Liaocheng Univ, Sch Math, Liaocheng 252059, Shandong, Peoples R China. RP Zhang, XQ, Liaocheng Univ, Sch Math, Liaocheng 252059, Shandong, Peoples R China. EM Zhxq197508@163.com CR DEMLING K, 1977, ORDINARY DIFFERENTIA FENG W, 1997, J MATH ANAL APPL, V212, P467 GUO DJ, 1988, NONLINEAR PROBLEMS A GUO DJ, 1996, NONLINEAR INTEGRAL E GUO DJ, 2008, NONLINEAR ANAL-THEOR, V68, P2727, DOI 10.1016/j.na.2007.02.019 GUPTA CP, 1992, J MATH ANAL APPL, V168, P540 LAKSHMIKANTHAM V, 1981, NONLINEAR DIFFERENTI LIU B, 2005, J MATH ANAL APPL, V305, P253, DOI 10.1016/j.jmaa.2004.11.037 LIU YS, 2003, APPL MATH COMPUT, V135, P569 MA RY, 2001, J MATH ANAL APPL, V256, P556 SUN JX, 2008, NONLINEAR ANAL-THEOR, V68, P3034, DOI 10.1016/j.na.2007.02.043 XU X, 2004, J MATH ANAL APPL, V291, P352, DOI 10.1016/j.jmaa.2003.11.009 ZHANG GW, 2004, J MATH ANAL APPL, V291, P406, DOI 10.1016/j.jmaa.2003.11.034 ZHANG XG, 2007, APPL MATH COMPUT, V194, P321 ZHAO YL, 2008, J COMPUT APPL MATH, V215, P79 NR 15 TC 1 PU ELSEVIER SCIENCE INC PI NEW YORK PA 360 PARK AVE SOUTH, NEW YORK, NY 10010-1710 USA SN 0096-3003 J9 APPL MATH COMPUT JI Appl. Math. Comput. PD DEC 15 PY 2008 VL 206 IS 2 SI Sp. Iss. SI BP 932 EP 941 DI 10.1016/j.amc.2008.10.012 PG 10 SC Mathematics, Applied GA 383PY UT ISI:000261686800049 ER |
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6楼2010-03-08 22:33:29