Saddle Point Analysis for an Ordinary Differential Equation in a Banach Space, and an Application to Dynamic Buckling of a Beam
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[1] Felix E. Browder,et al. Non-Linear Equations of Evolution , 1964 .
[2] J. Hale,et al. Exponential estimates and the saddle point property for neutral functional differential equations , 1971 .
[3] R. W. Dickey. Dynamic stability of equilibrium states of the extensible beam , 1973 .
[4] S. S. Lee,et al. On the Final States of Shallow Arches on Elastic Foundations Subjected to Dynamical Loads , 1968 .
[5] J. G. Eisley,et al. A Multiple Degree-of-Freedom Approach to Nonlinear Beam Vibrations , 1970 .
[6] J. Ball. Initial-boundary value problems for an extensible beam , 1973 .
[7] A. Kelley. Stability of the center-stable manifold , 1967 .
[8] Jack K. Hale,et al. Critical cases for neutral functional differential equations , 1971 .
[9] R. J. Knops,et al. Symposium on Non-Well-Posed Problems and Logarithmic Convexity : held in Heriot-Watt University, Edinburgh/Scotland March 22-24, 1972 : [proceedings] , 1973 .
[10] B. Matkowsky,et al. Nonlinear dynamic buckling of a compressed elastic column , 1971 .
[11] On symmetrization and roots of quadratic eigenvalue problems , 1972 .
[12] Nathaniel Chafee,et al. The bifurcation of one or more closed orbits from an equilibrium point of an autonomous differential system , 1968 .
[13] A. Kelley. The stable, center-stable, center, center-unstable, unstable manifolds , 1967 .