Existence of solutions to a multipoint boundary value problem for a second order differential system via the dual least action principle
Pages: 759  769, Issue special, November 2013
Abstract
References
Full Text (329.9K)
Yu Tian  School of Science, Beijing University of Posts and Telecommunications, Beijing 100876, China (email)
John R. Graef  Department of Mathematics, University of Tennessee at Chattanooga, Chattanooga, TN 37403, United States (email)
Lingju Kong  Department of Mathematics, University of Tennessee at Chattanooga, Chattanooga, TN 37403, United States (email)
Min Wang  Department of Mathematics, University of Tennessee at Chattanooga, Chattanooga, TN 37403, United States (email)
1 
J. R. Graef, S. Heidarkhani, and L. Kong, Infinitely many solutions for systems of multipoint boundary value problems, Topol. Methods Nonlinear Anal. 42 (2013), 105118. 

2 
J. R. Graef, S. Heidarkhani, and L. Kong, A critical points approach to multiplicity results for multipoint boundary value problems, Appl. Anal. 90 (2011), 19091925. 

3 
J. Mawhin and M. Willem, "Critical Point Theory and Hamiltonian Systems, SpringerVerlag, Berlin, 1989. 

4 
C. Tang, Periodic solutions for nonautomous second order systems with sublinear nonlinearity, Proc. Amer. Math. Soc. 126 (1998), 32633270. 

5 
Y. Tian and W. Ge, Periodic solutions of nonautonomous secondorder systems with a pLaplacian, Nonlinear Anal. 66 (2007) 192203. 

6 
Y. Tian and W. Ge, Applications of variational methods to boundary value problem for impulsive differential equations, Proc. Edin. Math. Soc. 51 (2008) 509527. 

Go to top