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Conley, C. & Rejto, P.. Spectral concentration II-general theory. Perturbation Theory and its Applications in Quantum Mechanics, ed. Wilcox, C.. Proceedings of an Advanced Seminar at the University of Wisconsin, Madison, 4–6 October 1965. John Wiley & Sons, New York (1966), 129–143.Google Scholar

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Conley, C.. Twist mapping, linking, analyticity, and periodic solutions which pass close to an unstable periodic solution. Topological Dynamics, An International Symposium, ed. Auslander, J. & Gottschalk, W.. W. A. Benjamin, New York (1968), 129–153.Google Scholar

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Conley, C.. On the continuation of the invariant sets of a flow. Proceedings of the International Congress of Mathematicians 1970. Gauthier-Villars, Paris (1971), 909–913.Google Scholar

Conley, C. & Smoller, J.. Shock waves as limits of progressive wave solutions of higher order equations. Comm. Pure Appl. Math. 24 (1971), 459–472.10.1002/cpa.3160240402Google Scholar

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Conley, C.. On a generalization of the Morse index. Ordinary Differential Equations, 1971 NRL—MRC Conference, ed. Weiss, L.. Academic Press, New York (1972), 27–33.Google Scholar

Conley, C.. An oscillation theorem for linear systems with more than one degree of freedom. Conference on the Theory of Ordinary and Partial Differential Equations, ed. Everitt, W. & Sleeman, B.. Lecture Notes in Mathematics 280. Springer-Verlag, New York (1972), 232–235.Google Scholar

Conley, C. & Smoller, J.. Topological methods in the theory of shock waves. Partial Differential Equations. Proceedings of Symposia in Pure Mathematics XXIII. AMS, Providence (1973), 293–302.10.1090/pspum/023/0340836Google Scholar

Conley, C. & Smoller, J.. Sur l'existence et la structure des ondes de choc en magnétohydrodynamique. C.R. Acad. Sci. Paris, Ser. A 277 (3 September 1973), 387–389.Google Scholar

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Conley, C. & Smoller, J.. On the structure of magnetohydrodynamic shock waves II. Math, pures et appl. 54 (1975), 429–444.Google Scholar

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Conley, C.. Hyperbolic sets and shift automorphisms. Dynamical Systems, Theory and Applications, ed. Moser, J.. Lectures Notes in Physics 38. Springer-Verlag, New York (1975), 539–549.Google Scholar

Conley, C. & Smoller, J.. The existence of heteroclinic orbits, and applications. Dynamical Systems, Theory and Applications, ed. Moser, J.. Lecture Notes in Physics 38. Springer-Verlag, New York (1975), 511–524.10.1007/3-540-07171-7_14Google Scholar

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Conley, C.. Some aspects of the qualitative theory of differential equations. Dynamical Systems, An International Symposium, vol. 1. Academic Press, New York (1976), 1–12.Google Scholar

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Conley, C.. A new statement of Wazewski's theorem and an example. Ordinary and Partial Differential Equations, ed. Everitt, W. & Sleeman, B.. Lecture Notes in Mathematics 564. Springer-Verlag, New York (1976), 61–71.10.1007/BFb0087327Google Scholar

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Conley, C.. Isolated Invariant Sets and the Morse Index. Conference Board on Mathematical Sciences 38. AMS, Providence (1978).Google Scholar

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Conley, C. & Smoller, J.. Topological techniques in reaction-diffusion equations. Biological Growth and Spread, ed. Jager, W., Rost, H. & Tautu, P.. Lecture Notes in Biomathematics 38. Springer-Verlag, New York (1980), 473–483.10.1007/978-3-642-61850-5_41Google Scholar

Conley, C.. A qualitative singular perturbation theorem. Global Theory of Dynamical Systems, ed. Nitecki, Z. & Robinson, C.. Lecture Notes in Mathematics 819. Springer-Verlag, New York (1980), 65–89.Google Scholar

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Conley, C. & Fife, P.. Critical manifolds, travelling waves and an example from population genetics. J. Math. Biol. 14 (1982), 159–176.10.1007/BF01832842Google Scholar

Conley, C. & Smoller, J.. Algebraic and topological invariants for reaction-diffusion equations. Systems of Nonlinear Partial Differential Equations, ed. Ball, J.. D. Reidel, Boston (1983), 3–24.Google Scholar

Conley, C. & Zehnder, E.. The Birkhoff-Lewis fixed point theorem and a conjecture of V. I. Arnold. Invent. Math. 73 (1983), 33–49.10.1007/BF01393824Google Scholar

Conley, C. & Zehnder, E.. An index theory for periodic solutions of a Hamiltonian system. Geometric Dynamics, ed. Palis, J. Jr, Lecture Notes in Mathematics 1007. Springer-Verlag, New York (1983), 132–145.10.1007/BFb0061415Google Scholar

Conley, C. & Zehnder, E.. Morse-type index theory for flows and periodic solutions for Hamiltonian equations. Comm. Pure Appl. Math. 37 (1984), 207–253.Google Scholar

Conley, C. & Gardner, R.. An application of the generalized Morse index to travelling wave solutions of a competitive reaction-diffusion model. Indiana Univ. Math. J. 33 (1984), 319–343.Google Scholar

Conley, C. & Zehnder, E.. Subharmonic solutions and Morse theory. Physica 124A (1984), 649–657.10.1016/0378-4371(84)90282-6Google Scholar

Conley, C. & Smoller, J.. Bifurcation and stability of stationary solutions of the Fitz-Hugh-Nagumo equations. J. Differential Equations 63 (1986), 389–405.10.1016/0022-0396(86)90062-8Google Scholar

Conley, C. & Zehnder, E.. A global fixed point theorem for symplectic maps and subharmonic solutions of Hamiltonian equations on tori. Nonlinear Functional Analysis and its Applications, ed. Browder, F.. Proceedings of Symposia in Pure Mathematics 45, Part I. AMS, Providence (1986), 283–299.Google Scholar

Conley, C. & Rejto, P. A.. On spectral concentration. New York University Courant Institute of Mathematical Sciences, IMM-NYU-193 (March 1962).Google Scholar

Conley, C.. Notes on the restricted three body problem: approximate behavior of solutions near the collinear Lagrangian points. NASA TMX-53292, George C. Marshall Space Flight Center, Huntsville, Alabama (1965), 247–266.Google Scholar

Conley, C.. The gradient structure of a flow: I. IBMRC 3932 (#17806) (17 July 1972).†Google Scholar

Brayton, R. K. & Conley, C.. Some results on the stability and instability of backward differentiation methods with non-uniform time steps. IBMRC 3964 (#17870) (28 July 1972).Google Scholar

Conley, C.. An oscillation theorem for linear systems with more than one degree of freedom. IBMRC 3993 (#18004) (18 August 1972).10.1007/BFb0066935Google Scholar

Conley, C.. The behavior of spherically symmetric equilibria near infinity. MRC Technical Summary Report #2117 (September 1980).Google Scholar