Geodesic
Existence theory for single and multiple solutions to singular positone boundary value problems for the delay one-dimensional $p$-Laplacian
Daqing Jiang1 ; Xiaojie Xu2 ; Donal O'Regan3 ; Ravi P. Agarwal4
1 Department of Mathematics Northeast Normal University Changchun 130024, P.R. China
2 Department of Mathematics Northeast Normal University Changchun 130024, P. R. China
3 Department of Mathematics National University of Ireland Galway, Ireland
4 Department of Mathematical Sciences Florida Institute of Technology Melbourne, Florida 32901-6975, U.S.A.
Annales Polonici Mathematici, Tome 81 (2003) no. 3, pp. 237-259.

Voir la notice de l'article provenant de la source Institute of Mathematics Polish Academy of Sciences

The existence of single and multiple nonnegative solutions for singular positone boundary value problems to the delay one-dimensional $p$-Laplacian is discussed. Throughout our nonlinearity $f(\cdot ,y)$ may be singular at $y=0.$
DOI : 10.4064/ap81-3-3
Keywords: existence single multiple nonnegative solutions singular positone boundary value problems delay one dimensional p laplacian discussed throughout nonlinearity cdot may singular

Daqing Jiang 1 ; Xiaojie Xu 2 ; Donal O'Regan 3 ; Ravi P. Agarwal 4

1 Department of Mathematics Northeast Normal University Changchun 130024, P.R. China
2 Department of Mathematics Northeast Normal University Changchun 130024, P. R. China
3 Department of Mathematics National University of Ireland Galway, Ireland
4 Department of Mathematical Sciences Florida Institute of Technology Melbourne, Florida 32901-6975, U.S.A. 
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     author = {Daqing Jiang and Xiaojie Xu and Donal O'Regan and Ravi P. Agarwal},
     title = {Existence theory for single and multiple solutions
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 the delay one-dimensional $p${-Laplacian}},
     journal = {Annales Polonici Mathematici},
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Daqing Jiang; Xiaojie Xu; Donal O'Regan; Ravi P. Agarwal. Existence theory for single and multiple solutions
 to singular positone boundary value problems for
 the delay one-dimensional $p$-Laplacian. Annales Polonici Mathematici, Tome 81 (2003) no. 3, pp. 237-259. doi : 10.4064/ap81-3-3. http://geodesic.mathdoc.fr/articles/10.4064/ap81-3-3/

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