[1] Primitivo B. Acosta-Humánez, J. Tomás Lázaro, Juan J. Morales-Ruiz, and Chara Pantazi. Differential Galois theory and non-integrability of planar polynomial vector fields. J. Differential Equations, 264(12):7183--7212, 2018. [ DOI ]
[2] I. Baldomá, O. Castejón, and T. M. Seara. Breakdown of a 2D heteroclinic connection in the Hopf-zero singularity (I). J. Nonlinear Sci., 28(5):1551--1627, 2018. [ DOI ]
[3] I. Baldomá, O. Castejón, and T. M. Seara. Breakdown of a 2D heteroclinic connection in the Hopf-zero singularity (II): the generic case. J. Nonlinear Sci., 28(4):1489--1549, 2018. [ DOI ]
[4] Carles Bonet-Reves, Juliana Larrosa, and Tere M-Seara. Regularization around a generic codimension one fold-fold singularity. J. Differential Equations, 265(5):1761--1838, 2018. [ DOI ]
[5] Lev Buhovsky and Vadim Kaloshin. Nonisometric domains with the same Marvizi-Melrose invariants. Regul. Chaotic Dyn., 23(1):54--59, 2018. [ DOI ]
[6] Xavier Cabré, Amadeu Delshams, Marian Gidea, and Chongchun Zeng. Preface of LlaveFest: A Broad Perspective on Finite and Infinite Dimensional Dynamical Systems. Discrete Contin. Dyn. Syst., 38(12):i--iii, 2018. Held at the University of Barcelona, June 12--16, 2017. [ DOI ]
[7] J. Chen, G. Gómez, J.J. Masdemont, and J. Yuan. High accuracy state and parameter estimation of GEO-stationary satellites using Jet Transport based nonlinear filtering algorithm. In 69th International Astronautical Congress 2018, pages 1--12. IAC Papers Archive, 2018.
[8] Yu Cheng, Gerard Gómez, Josep J. Masdemont, and Jianping Yuan. Analysis of the relative dynamics of a charged spacecraft moving under the influence of a magnetic field. Commun. Nonlinear Sci. Numer. Simul., 62:307--338, 2018. [ DOI ]
[9] Amadeu Delshams, Marina Gonchenko, Sergey V. Gonchenko, and J. Tomás Lázaro. Mixed dynamics of 2-dimensional reversible maps with a symmetric couple of quadratic homoclinic tangencies. Discrete Contin. Dyn. Syst., 38(9):4483--4507, 2018. [ DOI ]
[10] Amadeu Delshams, Antoni Guillamon, and Gemma Huguet. Quasiperiodic perturbations of heteroclinic attractor networks. Chaos, 28(10):103111, 19, 2018. [ DOI ]
[11] Amadeu Delshams and Rodrigo G. Schaefer. Arnold diffusion for a complete family of perturbations with two independent harmonics. Discrete Contin. Dyn. Syst., 38(12):6047--6072, 2018. [ DOI ]
[12] Amadeu Delshams, Adrià Simon, and Piotr Zgliczyński. Shadowing of non-transversal heteroclinic chains. J. Differential Equations, 264(5):3619--3663, 2018. [ DOI ]
[13] X. Duan, G. Gómez, J.J. Masdemont, and Y. Xiaokui. Solar sail propelant-free transfer maneuvers between libration point orbits around the collinear equilibrium points. In 69th International Astronautical Congress 2018, pages 1--12. IAC Papers Archive, 2018.
[14] V. Z. Enolski and Yu. N. Fedorov. Algebraic description of Jacobians isogeneous to certain Prym varieties with polarization (1,2). Exp. Math., 27(2):147--178, 2018. [ DOI ]
[15] Marian Gidea and Rafael de la Llave. Global Melnikov theory in Hamiltonian systems with general time-dependent perturbations. J. Nonlinear Sci., 28(5):1657--1707, 2018. [ DOI ]
[16] A. S. Gonchenko, S. V. Gonchenko, A. O. Kazakov, and A. D. Kozlov. Elements of contemporary theory of dynamical chaos: a tutorial. Part I. Pseudohyperbolic attractors. Internat. J. Bifur. Chaos Appl. Sci. Engrg., 28(11):1830036, 29, 2018. [ DOI ]
[17] M. Gonchenko, S. V. Gonchenko, I. Ovsyannikov, and A. Vieiro. On local and global aspects of the 1:4 resonance in the conservative cubic Hénon maps. Chaos, 28(4):043123, 15, 2018. [ DOI ]
[18] S. V. Gonchenko, A. S. Gonchenko, and M. I. Malkin. On local topological classification of two-dimensional orientable, non-orientable, and half-orientable horseshoes. In Regularity and stochasticity of nonlinear dynamical systems, volume 21 of Nonlinear Syst. Complex., pages 161--180. Springer, Cham, 2018.
[19] Sergey Gonchenko, Ming-Chia Li, and Mikhail Malkin. Criteria on existence of horseshoes near homoclinic tangencies of arbitrary orders. Dyn. Syst., 33(3):441--463, 2018. [ DOI ]
[20] Guan Huang, Vadim Kaloshin, and Alfonso Sorrentino. Nearly circular domains which are integrable close to the boundary are ellipses. Geom. Funct. Anal., 28(2):334--392, 2018. [ DOI ]
[21] Guan Huang, Vadim Kaloshin, and Alfonso Sorrentino. On the marked length spectrum of generic strictly convex billiard tables. Duke Math. J., 167(1):175--209, 2018. [ DOI ]
[22] Vadim Kaloshin and Alfonso Sorrentino. On the integrability of Birkhoff billiards. Philos. Trans. Roy. Soc. A, 376(2131):20170419, 16, 2018. [ DOI ]
[23] Vadim Kaloshin and Alfonso Sorrentino. On the local Birkhoff conjecture for convex billiards. Ann. of Math. (2), 188(1):315--380, 2018. [ DOI ]
[24] Vadim Kaloshin and Ke Zhang. Density of convex billiards with rational caustics. Nonlinearity, 31(11):5214--5234, 2018. [ DOI ]
[25] Vadim Kaloshin and Ke Zhang. Dynamics of the dominant Hamiltonian. Bull. Soc. Math. France, 146(3):517--574, 2018. [ DOI ]
[26] Rafael de la Llave. Uniform boundedness of iterates of analytic mappings implies linearization: a simple proof and extensions. Regul. Chaotic Dyn., 23(1):1--11, 2018. [ DOI ]
[27] P. Machuca, J.P. Sànchez, J.J. Masdemont, and G. Gómez. Low-energy trajectory design and autonomous navigation to flyby near-Earth asteroids using CubeSats. In 69th International Astronautical Congress 2018, pages 1--17. IAC Papers Archive, 2018.
[28] Mercè Ollé. To and fro motion for the hydrogen atom in a circularly polarized microwave field. Commun. Nonlinear Sci. Numer. Simul., 54:286--301, 2018. [ DOI ]
[29] Mercè Ollé and Juan R. Pacha. Hopf bifurcation for the hydrogen atom in a circularly polarized microwave field. Commun. Nonlinear Sci. Numer. Simul., 62:27--60, 2018. [ DOI ]
[30] Mercè Ollé, Òscar Rodríguez, and Jaume Soler. Ejection-collision orbits in the RTBP. Commun. Nonlinear Sci. Numer. Simul., 55:298--315, 2018. [ DOI ]
[31] A. Pérez-Cervera, G. Huguet, and T. M-Seara. Computation of invariant curves in the analysis of periodically forced neural oscillators. In Nonlinear Systems, Vol. 2, pages 63--81. Springer, 2018.
[32] Daniel Pérez-Palau, Gerard Gómez, and Josep J. Masdemont. A new subdivision algorithm for the flow propagation using polynomial algebras. Commun. Nonlinear Sci. Numer. Simul., 61:37--53, 2018. [ DOI ]
[33] Júlia Puig, Gerard Farré, Antoni Guillamon, Ernest Fontich, and Josep Sardanyés. Bifurcation gaps in asymmetric and high-dimensional hypercycles. Internat. J. Bifur. Chaos Appl. Sci. Engrg., 28(1):1830001, 17, 2018. [ DOI ]
[34] Hossein Salahshoor and Rafael de la Llave. A numerical investigation of the pinning phenomenon in quasi-periodic Frenkel Kontrova model under an external force. J. Stat. Phys., 173(2):398--410, 2018. [ DOI ]
[35] P. Sánchez-Martín, J.J. Masdemont, and M. Romero-Gómez. From manifolds to Lagrangian coherent structures in galactic bar models. Astron. Astrophys., 618:1--14, 2018. [ DOI ]
[36] R.G. Schaefer. Global instability in Hamiltonian systems. PhD thesis, Univ. Politècnica de Catalunya, July 2018.
[37] Jordi Villanueva. A parameterization method for Lagrangian tori of exact symplectic maps of R2r. SIAM J. Appl. Dyn. Syst., 17(3):2289--2331, 2018. [ DOI ]
[38] L. Yuying, G. Gómez, J.J. Masdemont, and X. Ming. Dynamics around the triangular libration points of 1999 KW4. In 69th International Astronautical Congress 2018, pages 1--12. IAC Papers Archive, 2018.
[39] Lei Zhang and Rafael de la Llave. Transition state theory with quasi-periodic forcing. Commun. Nonlinear Sci. Numer. Simul., 62:229--243, 2018. [ DOI ]