[1]
|
C. Bai, Existence of positive solutions for a functional fractional boundary value problem, Abstr. Appl. Anal., 2010, Art. ID 127363.http://www.researchgate.net/publication/46265003_Existence_of_Positive_Solutions_for_a_Functional_Fractional_Boundary_Value_Problem
Google Scholar
|
[2]
|
W. Chen, H. Sun and X. Zhang and et al, Anomalous diffusion modeling by fractal and fractional derivatives, Comput. Math. Appl., 2010, 59, 1754-1758.
Google Scholar
|
[3]
|
Y. Cui and Y. Zou, An existence and uniqueness theorem for a second order nonlinear system with coupled integral boundary value conditions, Appl. Math. Comput., 2015, 256, 438-444.
Google Scholar
|
[4]
|
D. Guo and V. Lakshmikantham, Nonlinear Problems in Abstract Cones, Academic Press Inc, New York, 1988.
Google Scholar
|
[5]
|
J. He, M. Jia, X. Liu and et al, Existence of positive solutions for a high order fractional differential equation integral boundary value problem with changing sign nonlinearity, Adv. Differ. Equ., 2018, 48. DOI: 10.1186/s13662-018-1465-6.
CrossRef Google Scholar
|
[6]
|
Y. Li, S. Sun, D. Yang and et al, Three-point boundary value problems of fractional functional differential equations with delay, Bound. Value Probl., 2013, 38. DOI: 10.1186/1687-2770-2013-38.
CrossRef Google Scholar
|
[7]
|
Y. Mu, L. Sun, and Z. Han, Singular boundary value problems of fractional differential equations with changing sign nonlinearity and parameter, Bound. Value Probl., 2016, 8. DOI: 10.1186/s13661-016-0523-9.
CrossRef Google Scholar
|
[8]
|
S. Samko, A. Kilbas and O. Marichev, Fractional Integrals and Derivatives: Theory and Applications, Gordon and Breach Science Publishers, Yverdon, 1993.
Google Scholar
|
[9]
|
X. Su, Positive solutions to singular boundary value problem for fractional functional differential equations with changing sign nonlinearity, Comput. Math. Appl., 2012, 64, 3424-3435.
Google Scholar
|
[10]
|
Y. Wang, Y. Liu and Y. Cui, Multiple sign-changing solutions for nonlinear fractional Kirchhoff equations, Bound. Value Probl., 2018, 193. DOI: 10.1186/s13661-018-1114-8.
CrossRef Google Scholar
|
[11]
|
H. Zhang, Iterative solutions fractional nonlocal boundary value problems involving integral condition, Bound. Value Probl., 2016, 3. DOI: 10.1186/s13661-015-0517-z.
CrossRef Google Scholar
|
[12]
|
K. Zhang, Positive solutions for a higher-order semipositone nonlocal fractional differential equation with singularities on both time and space variable, J. Funct. Spaces, 2019, Art. ID 7161894.
Google Scholar
|
[13]
|
K. Zhang, On a sign-changing solution for some fractional differential equations, Bound. Value Probl., 2017, 59. DOI: 10.1186/s13661-017-0787-8.
CrossRef Google Scholar
|
[14]
|
X. Zhang, L. Wang and Q. Sun, Existence of positive solutions for a class of nonlinear fractional differential equations with integral boundary conditions and a parameter, Appl. Math. Comput., 2014, 226, 708-718.
Google Scholar
|
[15]
|
X. Zhang and Q. Zhong, Triple positive solutions for nonlocal fractional differential equations with singularities both on time and space variables, Appl. Math. Lett., 2018, 80, 12-19.
Google Scholar
|
[16]
|
Q. Zhong, X. Zhang, and Z. Shao, Positive solutions for singular higher-order semipositone fractional differential equations with conjugate type integral conditions, J. Nonlinear Sci. Appl., 2017, 10, 4983-5001.
Google Scholar
|
[17]
|
Y. Zhou, Basic Theory of Fractional Differential Equations, World Scientific Publishing Co Pte Ltd, Hackensack, 2014.
Google Scholar
|