New Results for Multipoint Singular Boundary Value Problems on a Measure Chain
We study the existence and uniqueness of positive solutions for a class of singular m-point boundary value problems of second order differential equations on a measure chain. A sharper sufficient condition for the existence and uniqueness of C_rd^1[0,T] positive solutions as well as C_rd^1[0,T] posi...
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sg-ntu-dr.10356-999892020-03-07T14:00:32Z New Results for Multipoint Singular Boundary Value Problems on a Measure Chain Sun, Yan Wong, Patricia Jia Yiing Sun, Yongping School of Electrical and Electronic Engineering We study the existence and uniqueness of positive solutions for a class of singular m-point boundary value problems of second order differential equations on a measure chain. A sharper sufficient condition for the existence and uniqueness of C_rd^1[0,T] positive solutions as well as C_rd^1[0,T] positive solutions is obtained by the technique of lower and upper solutions and the maximal principle theorem. Published version 2015-09-08T08:12:13Z 2019-12-06T20:14:33Z 2015-09-08T08:12:13Z 2019-12-06T20:14:33Z 2014 2014 Journal Article Sun, Y., Sun, Y., & Wong, P. J. Y. (2014). New Results for Multipoint Singular Boundary Value Problems on a Measure Chain. Abstract and Applied Analysis, 2014, 465653-. https://hdl.handle.net/10356/99989 http://hdl.handle.net/10220/38679 10.1155/2014/465653 en Abstract and Applied Analysis © 2014 Yan Sun et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. application/pdf |
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We study the existence and uniqueness of positive solutions for a class of singular m-point boundary value problems of second order differential equations on a measure chain. A sharper sufficient condition for the existence and uniqueness of C_rd^1[0,T] positive solutions as well as C_rd^1[0,T] positive solutions is obtained by the technique of lower and upper solutions and the maximal principle theorem. |
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School of Electrical and Electronic Engineering |
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School of Electrical and Electronic Engineering Sun, Yan Wong, Patricia Jia Yiing Sun, Yongping |
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Sun, Yan Wong, Patricia Jia Yiing Sun, Yongping |
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Sun, Yan Wong, Patricia Jia Yiing Sun, Yongping New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
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Sun, Yan |
title |
New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
title_short |
New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
title_full |
New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
title_fullStr |
New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
title_full_unstemmed |
New Results for Multipoint Singular Boundary Value Problems on a Measure Chain |
title_sort |
new results for multipoint singular boundary value problems on a measure chain |
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2015 |
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https://hdl.handle.net/10356/99989 http://hdl.handle.net/10220/38679 |
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