Uniqueness implies uniqueness for nonlocal boundary value problems for third order ordinary differential equations

Dynamic Systems and Applications

Volumn 16, Issue 2, 2007, Pages 277-284

  Gray, Michael ^a  

^a BAYLOR UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 34547531830     PISSN: 10562176     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (8)

1. Z. N. Benbouziane, A. Boucherif, and S. M. Bouguima, Third order nonlocal multipoint boundary value problems, Dynam. Systems Appl.13 (2004), 41-48.
2. Z. Du, X. Lin, and W. Ge, On a third-order multi-point boundary value problem at resonance, J. Math. Anal. Appl.302 (2005), 217-229.
3. M. Gray, Uniqueness implies uniqueness and existence for nonlocal boundary value problems for third order ordinary differential equations, Comm. Appl. Nonlinear Anal., in press.
4. J. Henderson and L. Jackson, Existence and uniqueness of solutions of k-point boundary value problems for ordinary differential equations, J. Differential Equations48 (1983), 373-385.
5. L. Jackson and K. Schrader, Existence and uniqueness of solutions of boundary value problems for third order differential equations, J. Differential Equations9 (1971), 46-54.
6. A. Lasota and M. Luczyński, A note on the uniqueness of two point boundary value problems, I, Zeszyty Nauk. Uniw. Jagiello. Prace Mat.12 (1968), 27-29.
7. A. Lasota and M. Luczyński, A note on the uniqueness of two point boundary value problems, II, Zeszyty Nauk. Uniw. Jagiello. Prace Mat.13 (1969), 45-48.
8. H. Z. Liu, T. Y. Zhong, and D. Q. Jiang, A four-point boundary value problem for a nonlinear third-order differential equation, Pure Appl. Math. (Xi'an)14 (1998), 40-45.