A semilinear beam equation with nonconstant loads

Nonlinear Analysis, Theory, Methods and Applications

Volumn 30, Issue 8, 1997, Pages 5515-5525

  Choi, Q Heung ^a   Jung, Tacksun ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037813509     PISSN: 0362546X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0362-546X(97)00466-5     Document Type: Article

References (8)

1. A. Ambrosetti and G. Prodi, "A primer of nonlinear analysis", Cambridge, University Press, Cambridge Studies in Advanced Math., No. 34, 1993.
2. Q.H. Choi and T. Jung, Multiplicity of solutions of nonlinear wave equations with nonlinearities crossing eigenvalues, Hokkaido Math. J., 24 (1995), 53-62.
3. Q.H. Choi and T. Jung, An application of a variational reduction method to a nonlinear wave equation, J. Differential Equations, 117 (1995), 390-410.
4. Q.H. Choi, T. Jung and P.J. McKenna, The study of a nonlinear suspension bridge equation by a variational reduction method, Applicable Analysis, 50 (1993), 73-92.
5. A.C. Lazer and P.J. McKenna, A symmetry theorem and applications to nonlinear partial differential equations, J. Differential Equations, 72 (1988), 95-106.
6. P.J. McKenna and W. Walter, Nonlinear Oscillations in a Suspension Bridge. Archive for Rational Mechanics and Analysis, 98 (1987), 167-177.
7. J. Schröder, "Operator Inequalities", Academic Press, New York, (1980).
8. L.A. Segel and G.H. Handelman, "Mathematics to Applied to Continuum Mechanics", Macmillan Publishing Co., Inc., New York, (1977).