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zhouhui0309新虫 (小有名气)
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求助文献是否被ei 检索
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SOLVABILITY FOR FRACTIONAL P-LAPLACIAN DIFFERENTIAL EQUATIONS WITH MULTIPOINT BOUNDARY CONDITIONS AT RESONANCE ON INFINITE INTERVAL Article DOI: 10.1007/s12190-015-0957-8 [ 发自手机版 https://muchong.com/3g ] |
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baiyuefei
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【答案】应助回帖
感谢参与，应助指数 +1
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Accession number: 20154601557562 Article in Press Title: Solvability for fractional p-Laplacian differential equations with multipoint boundary conditions at resonance on infinite interval Authors: Zhou, Hui1 ; Yang, Liu1; Agarwal, Praveen2 Author affiliation: 1School of Mathematics and Statistics, Hefei Normal University, Hefei, China 2Department of Mathematics, Anand International College of Engineering, Jaipur, India Corresponding author: Zhou, Hui Source title: Journal of Applied Mathematics and Computing Abbreviated source title: J. Appl. Math. Comp. Issue date: November 12, 2015 Publication year: 2015 Language: English ISSN: 15985865 Document type: Article in Press Publisher: Springer Verlag Abstract: This paper is concerned with the existence of solutions for fractional p-Laplacian differential equation with multipoint boundary conditions at resonance on an infinite interval. Under an appropriate compactness criterion, we make use the coincidence degree theory to establish the existence of solutions to the above-mentioned equation. An example is given to illustrate the obtained result. © 2015 Korean Society for Computational and Applied Mathematics Page count: 26 Main heading: Boundary conditions Controlled terms: Differential equations - Laplace transforms Uncontrolled terms: Coincidence degree - Coincidence degree theory - Compactness criterion - Existence of Solutions - Fractional differential equations - Multi-point boundary conditions - P-Laplacian - p-Laplacian differential equation Classification code: 921.2 Calculus - 921.3 Mathematical Transformations DOI: 10.1007/s12190-015-0957-8 Database: Compendex Compilation and indexing terms, © 2015 Elsevier Inc. |
3楼2015-11-28 20:36:46
阿呆呆呆
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★ ★ ★ ★ ★
感谢参与，应助指数 +1
zhouhui0309(lazy锦溪代发): 金币+5, 协助结帖，感谢应助！ 2015-12-01 09:00:31
lazy锦溪: LS-EPI+1, 感谢应助！ 2015-12-01 09:00:36
感谢参与，应助指数 +1
zhouhui0309(lazy锦溪代发): 金币+5, 协助结帖，感谢应助！ 2015-12-01 09:00:31
lazy锦溪: LS-EPI+1, 感谢应助！ 2015-12-01 09:00:36
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Check record to add to Selected Records Add to selected records Accession number: 20154601557562 Articles not published yet, but available online Article in Press Information about Article in Press Title: Solvability for fractional p-Laplacian differential equations with multipoint boundary conditions at resonance on infinite interval Authors: Zhou, Hui1 Email author zhouhui0309@126.com; Yang, Liu1; Agarwal, Praveen2 Author affiliation: 1 School of Mathematics and Statistics, Hefei Normal University, Hefei, China 2 Department of Mathematics, Anand International College of Engineering, Jaipur, India Corresponding author: Zhou, Hui Source title: Journal of Applied Mathematics and Computing Abbreviated source title: J. Appl. Math. Comp. Issue date: November 12, 2015 Publication year: 2015 Language: English ISSN: 15985865 Document type: Article in Press Publisher: Springer Verlag Abstract: This paper is concerned with the existence of solutions for fractional p-Laplacian differential equation with multipoint boundary conditions at resonance on an infinite interval. Under an appropriate compactness criterion, we make use the coincidence degree theory to establish the existence of solutions to the above-mentioned equation. An example is given to illustrate the obtained result. © 2015 Korean Society for Computational and Applied Mathematics Page count: 26 Main heading: Boundary conditions Controlled terms: Differential equations - Laplace transforms Uncontrolled terms: Coincidence degree - Coincidence degree theory - Compactness criterion - Existence of Solutions - Fractional differential equations - Multi-point boundary conditions - P-Laplacian - p-Laplacian differential equation Classification code: 921.2 Calculus - 921.3 Mathematical Transformations DOI: 10.1007/s12190-015-0957-8 Database: Compendex Compilation and indexing terms, © 2015 Elsevier Inc. |
2楼2015-11-28 20:34:54
