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Title
Authors
V. I. Arnold’s “Pointwise” KAM Theorem
Chierchia L., Koudjinan C.E.
Stability of Equilibrium Points for a Hamiltonian Systems with One Degree of Freedom in One Degenerate Case
Gutierrez R., Vidal C.
Nekhoroshev theorem for perturbations of the central motion
Bambusi D., Fusè A.
General KAM theorems and their applications to invariant tori with prescribed frequencies
Xu J., Lu X.
Bifurcation Diagram of One Generalized Integrable Model of Vortex Dynamics
Ryabov P.E., Shadrin A.A.
On Stability of Thomson’s Vortex N-gon in the Geostrophic Model of the Point Bessel Vortices
Kurakin L.G., Ostrovskaya I.V.
Nekhoroshev’s approach to Hamiltonian monodromy
Sadovskí D.A.
Topological atlas of the Kowalevski–Sokolov top
Kharlamov M.P., Ryabov P.E., Savushkin A.Y.
On the Motions of One Near-Autonomous Hamiltonian System at a 1:1:1 Resonance
Kholostova O.V.
On the Constructive Algorithm for Stability Analysis of an Equilibrium Point of a Periodic Hamiltonian System with Two Degrees of Freedom in the Second-order Resonance Case
Bardin B.S., Chekina E.A.
The Nekhoroshev theorem and the observation of long-term diffusion in Hamiltonian systems
Guzzo M., Lega E.
Topological analysis corresponding to the Borisov–Mamaev–Sokolov integrable system on the Lie algebra so(4)
Akbarzadeh R.
On the Constructive Algorithm for Stability Analysis of an Equilibrium Point of a Periodic Hamiltonian System with Two Degrees of Freedom in the Case of Combinational Resonance
Bardin B.S., Chekina E.A.
A Study of the Motions of an Autonomous Hamiltonian System at a 1:1 Resonance
Kholostova O.V., Safonov A.I.
Knauf’s degree and monodromy in planar potential scattering
Martynchuk N., Waalkens H.
Finding the Complement of the Invariant Manifolds Transverse to a Given Foliation for a 3D Flow
MacKay R.S.
Bifurcation Analysis of the Dynamics of Two Vortices in a Bose–Einstein Condensate. The Case of Intensities of Opposite Signs
Sokolov S.V., Ryabov P.E.
Generic perturbations of linear integrable Hamiltonian systems
Bounemoura A.
Topaj–Pikovsky Involution in the Hamiltonian Lattice of Locally Coupled Oscillators
Kruglov V.P., Kuznetsov S.P.
Normalization Through Invariants in n-dimensional Kepler Problems
Meyer K.R., Palacián J.F., Yanguas P.
Stability and integrability aspects for the Maxwell–Bloch equations with the rotating wave approximation
Caşu I., Lăzureanu C.
A generalization of Nekhoroshev’s theorem
Bates L., Cushman R.
Jumps of Energy Near a Homoclinic Set of a Slowly Time Dependent Hamiltonian System
Bolotin S.V.
Stability of the Polar Equilibria in a Restricted Three-Body Problem on the Sphere
Andrade J., Vidal C.
Secular dynamics of a planar model of the Sun-Jupiter-Saturn-Uranus system; effective stability in the light of Kolmogorov and Nekhoroshev theories
Giorgilli A., Locatelli U., Sansottera M.
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