1986
DOI: 10.1007/bf01769209
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Periodic solutions of hamiltonian systems with superquadratic potential

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Cited by 25 publications
(19 citation statements)
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“…[2,3,8,9,27,28,30]). This variational method was inspired by earlier works on periodic and homoclinic orbits of hamiltonian systems ( [6,5,20,31,29]). In order to state the main results contained in this paper, let us note that If (~b,A) is a solution of (M-D) of the form (1.1), then (~,A) is a solution of…”
Section: Au'(x~ = J" * ~ = 3 Lx-y-'--~mentioning
confidence: 99%
“…[2,3,8,9,27,28,30]). This variational method was inspired by earlier works on periodic and homoclinic orbits of hamiltonian systems ( [6,5,20,31,29]). In order to state the main results contained in this paper, let us note that If (~b,A) is a solution of (M-D) of the form (1.1), then (~,A) is a solution of…”
Section: Au'(x~ = J" * ~ = 3 Lx-y-'--~mentioning
confidence: 99%
“…Stationary solutions are functions of the type φ(x ϋ ,x) = e~i ωx °φ(x), (1.4) where by x we denote (x 1 ,* 2 ,. * 3 ) G R 3 , and such that φ is a non-zero localized solution of the following stationary nonlinear Dirac equation:…”
Section: Section 1 Introduction and Main Resultsmentioning
confidence: 99%
“…is typical in superlinear problems (see e.g. [3], where a problem in one dimension is treated). We are interested in weak solutions u ∈ H 1 0 (Ω) of the quasilinear elliptic equation…”
Section: The Main Resultsmentioning
confidence: 99%