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Volumn 322, Issue 2, 2006, Pages 530-539

Existence and uniqueness for higher order periodic boundary value problems under spectral separation conditions

Author keywords

Existence and uniqueness; Fixed point theorem; nth Order PBVP; Spectral separation condition

Indexed keywords

EID: 33747081672 PISSN: 0022247X EISSN: 10960813 Source Type: Journal
DOI: 10.1016/j.jmaa.2005.08.054 Document Type: Article

Times cited : (12)

References (12)

1
- 0000150063
- Nonlinear oscillations at a point of resonance
- Ding T. Nonlinear oscillations at a point of resonance. Sci. China Ser. A 12 (1982) 918-931
- (1982) Sci. China Ser. A , vol.12 , pp. 918-931
- Ding, T.¹

2
- 0032090496
- Periodic solutions for 2kth-order ordinary differential equations with nonresonance
- Cong F. Periodic solutions for 2kth-order ordinary differential equations with nonresonance. Nonlinear Anal. 32 (1997) 787-793
- (1997) Nonlinear Anal. , vol.32 , pp. 787-793
- Cong, F.¹

3
- 0033633552
- Existence and uniqueness of periodic solutions for (2 k + 1)th-order differential equations
- Cong F., Huang Q., and Shi S. Existence and uniqueness of periodic solutions for (2 k + 1)th-order differential equations. J. Math. Anal. Appl. 241 (2000) 1-9
- (2000) J. Math. Anal. Appl. , vol.241 , pp. 1-9
- Cong, F.¹ Huang, Q.² Shi, S.³

4
- 38249015363
- Periodic boundary value problems for nonlinear higher order ordinary differential equations
- Seda V., Nieto J.J., and Gera M. Periodic boundary value problems for nonlinear higher order ordinary differential equations. Appl. Math. Comput. 48 (1992) 71-82
- (1992) Appl. Math. Comput. , vol.48 , pp. 71-82
- Seda, V.¹ Nieto, J.J.² Gera, M.³

5
- 84968949860
- The method of lower and upper solutions for nth-order periodic boundary value problems
- Cabada A. The method of lower and upper solutions for nth-order periodic boundary value problems. J. Appl. Math. Stochastic Anal. 7 (1994) 33-47
- (1994) J. Appl. Math. Stochastic Anal. , vol.7 , pp. 33-47
- Cabada, A.¹

6
- 0001258818
- The method of lower and upper solutions for third order periodic boundary value problems
- Cabada A. The method of lower and upper solutions for third order periodic boundary value problems. J. Math. Anal. Appl. 195 (1995) 568-589
- (1995) J. Math. Anal. Appl. , vol.195 , pp. 568-589
- Cabada, A.¹

7
- 0000934317
- The method of lower and upper solutions for second, third, fourth and higher order boundary value problems
- Cabada A. The method of lower and upper solutions for second, third, fourth and higher order boundary value problems. J. Math. Anal. Appl. 185 (1994) 302-320
- (1994) J. Math. Anal. Appl. , vol.185 , pp. 302-320
- Cabada, A.¹

8
- 0031281223
- Maximum principles for fourth and sixth order periodic boundary value problems
- Cabada A., and Lois S. Maximum principles for fourth and sixth order periodic boundary value problems. Nonlinear Anal. 29 (1997) 1161-1171
- (1997) Nonlinear Anal. , vol.29 , pp. 1161-1171
- Cabada, A.¹ Lois, S.²

9
- 38249011459
- Remarks on the lower and upper solutions method for second and third-order periodic boundary value problems
- Omari P., and Trombetta M. Remarks on the lower and upper solutions method for second and third-order periodic boundary value problems. Appl. Math. Comput. 50 (1992) 1-21
- (1992) Appl. Math. Comput. , vol.50 , pp. 1-21
- Omari, P.¹ Trombetta, M.²

10
- 0038789059
- Positive solutions of fourth-order periodic boundary value problems
- Li Y. Positive solutions of fourth-order periodic boundary value problems. Nonlinear Anal. 54 (2003) 1069-1078
- (2003) Nonlinear Anal. , vol.54 , pp. 1069-1078
- Li, Y.¹

11
- 9644307947
- Positive solutions of higher order periodic boundary value problems
- Li Y. Positive solutions of higher order periodic boundary value problems. Comput. Math. Appl. 48 (2004) 153-161
- (2004) Comput. Math. Appl. , vol.48 , pp. 153-161
- Li, Y.¹

12
- 0003742468
- Springer-Verlag, New York
- Deimling K. Nonlinear Functional Analysis (1985), Springer-Verlag, New York
- (1985) Nonlinear Functional Analysis
- Deimling, K.¹

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