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In this paper, the existence and multiplicity of solution of
periodic solutions of p-Laplacian boundary value problem are studied by
using degree theory and upper and lower solutions method. Some known
results are improved.
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참고문헌 (14)
참고문헌 신청
A. Granas / 1991 / Some general existence principles in the Caratheodory theory of nonlinear differential systems / Journal de Mathematiques Pures et Appliquees 70 (2) : 153
B. Liu / 2003 / Existence of solutions for the periodic boundary value problems with p-Laplacian operator / Journal of Systems Science and Mathematical Science 23 (1) : 76 ~
D. Jiang / 1997 / A generalized periodic boundary value problem for the onedimensional p-Laplacian / Annales Polonici Mathematici 65 (3) : 265 ~ 270
D. Jiang / 2000 / Upper and lower solution method and a singular boundary value problem for the one-dimensional p-Laplacian / Journal of Mathematical Analysis and Application
D. O’regan / 1993 / Some general existence principles and results for (?(y′))′ = qf(t, y, y′), 0 < t < 1 / SIAM Journal on Mathematical Analysis 24 (3) : 648 ~ 668
B. Liu / 2003 / Existence of solutions for the periodic boundary value problems with p-Laplacian operator / Journal of Systems Science and Mathematical Science 23 (1) : 76 ~
D. Jiang / 1997 / A generalized periodic boundary value problem for the onedimensional p-Laplacian / Annales Polonici Mathematici 65 (3) : 265 ~ 270
D. Jiang / 2000 / Upper and lower solution method and a singular boundary value problem for the one-dimensional p-Laplacian / Journal of Mathematical Analysis and Application
D. O’regan / 1993 / Some general existence principles and results for (?(y′))′ = qf(t, y, y′), 0 < t < 1 / SIAM Journal on Mathematical Analysis 24 (3) : 648 ~ 668
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