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Homoclinic chaos in systems perturbed by weak Langevin noiseBULSARA, A. R; SCHIEVE, W. C; JACOBS, E. W et al.Physical review. A, General physics. 1990, Vol 41, Num 2, pp 668-681, issn 0556-2791, 14 p.Article

Limit theorem for a dynamical system in the presence of resonances and homoclinic orbitsWOLANSKY, G.Journal of differential equations (Print). 1990, Vol 83, Num 2, pp 300-335, issn 0022-0396, 36 p.Article

Multiplicative noise and homoclinic crossing: chaosSCHIEVE, W. C; BULSARA, A. R.Physical review. A, General physics. 1990, Vol 41, Num 2, pp 1172-1174, issn 0556-2791, 3 p.Article

Dynamics near an isolated M-semi-static homoclinic orbitXIAOJUN CUI.Journal of mathematical analysis and applications. 2008, Vol 340, Num 2, pp 854-860, issn 0022-247X, 7 p.Article

A variational approach to homoclinic orbits in Hamiltonian systemsZELATI, V. C; EKELAND, I; SERE, E et al.Mathematische Annalen. 1990, Vol 288, Num 1, pp 133-160, issn 0025-5831, 28 p.Article

Cascade of homoclinic orbits for Hamiltonian systems: further propertiesBUFFONI, B.Nonlinearity (Bristol. Print). 1993, Vol 6, Num 6, pp 1091-1092, issn 0951-7715Article

HOMOCLINIC AND HETEROCLINIC ORBITS FOR THE O2 OR O2iw SINGULARITY IN THE PRESENCE OF TWO REVERSIBILITY SYMMETRIESWANG, Ling-Jun.Quarterly of applied mathematics. 2009, Vol 67, Num 1, pp 1-38, issn 0033-569X, 38 p.Article

Degenerate periodic orbits and homoclinic torus bifurcationBRIDGES, Thomas J; DONALDSON, Neil M.Physical review letters. 2005, Vol 95, Num 10, pp 104301.1-104301.4, issn 0031-9007Article

The bifurcation of homoclinic and periodic orbits from two heteroclinic orbitsCHOW, S.-N; DENG, B; TERMANS, D et al.SIAM journal on mathematical analysis. 1990, Vol 21, Num 1, pp 179-204, issn 0036-1410, 26 p.Article

On M-semi-static homoclinic orbitsXIAOJUN CUI; XIA LI.Journal of mathematical analysis and applications. 2007, Vol 331, Num 2, pp 947-957, issn 0022-247X, 11 p.Article

RIGOROUS NUMERICS FOR SYMMETRIC HOMOCLINIC ORBITS IN REVERSIBLE DYNAMICAL SYSTEMSHIRAOKA, Yasuaki.Kybernetika. 2007, Vol 43, Num 6, pp 797-806, issn 0023-5954, 10 p.Article

Well-defined steady-state response does not imply CICSRYAN, Eugene P; SONTAG, Eduardo D.Systems & control letters. 2006, Vol 55, Num 9, pp 707-710, issn 0167-6911, 4 p.Article

Homoclinic orbits for the coupled Schrödinger-Boussinesq equation and coupled Higgs equationHU, Xing-Biao; GUO, Bo-Ling; TAM, Hon-Wah et al.Journal of the Physical Society of Japan. 2003, Vol 72, Num 1, pp 189-190, issn 0031-9015, 2 p.Article

Homoclinic orbits for superquadratic Hamiltonian systems without a periodicity assumptionDAOUAS, Adel.Nonlinear analysis. 2011, Vol 74, Num 11, pp 3407-3418, issn 0362-546X, 12 p.Article

Monoclinic orbits for a singular second order Hamiltonian systemTANAKA, K.Annales de l'Institut Henri Poincaré. Analyse non linéaire. 1990, Vol 7, Num 5, pp 427-438, issn 0294-1449, 12 p.Article

Exponential trichotomy and homoclinic bifurcation with saddle-center equilibriumLIU XINGBO.Applied mathematics letters. 2010, Vol 23, Num 4, pp 409-416, issn 0893-9659, 8 p.Article

Codimension-3 bifurcations of a class of homoclinic loop with saddle-pointGUIFENG DENG; DEMING ZHU.Nonlinear analysis. 2008, Vol 69, Num 11, pp 3761-3773, issn 0362-546X, 13 p.Article

Homoclinic bifurcation with nonhyperbolic equilibriaXINGBO LIU; XIANLONG FU; DEMING ZHU et al.Nonlinear analysis. 2007, Vol 66, Num 12, pp 2931-2939, issn 0362-546X, 9 p.Article

Fuzzy homoclinic orbits and commuting fuzzificationsPEDERSON, Steven M.Fuzzy sets and systems. 2005, Vol 155, Num 3, pp 361-371, issn 0165-0114, 11 p.Article

Some results on connecting orbits for a class of Hamiltonian systemsRABINOWITZ, P. H; TANAKA, K.Mathematische Zeitschrift. 1991, Vol 206, Num 3, pp 473-499, issn 0025-5874, 27 p.Article

HOMOCLINIC ORBITS OF SUPERLINEAR HAMILTONIAN SYSTEMSGUANWEI CHEN; SHIWANG MA.Proceedings of the American Mathematical Society. 2011, Vol 139, Num 11, pp 3973-3983, issn 0002-9939, 11 p.Article

Infinity of minimal homoclinic orbitsMIN ZHOU.Nonlinearity (Bristol. Print). 2011, Vol 24, Num 3, pp 931-939, issn 0951-7715, 9 p.Article

Homoclinic tangencies near cascades of period doubling bifurcationsCATSIGERAS, E; ENRICH, H.Annales de l'Institut Henri Poincaré. Analyse non linéaire. 1998, Vol 15, Num 3, pp 255-299, issn 0294-1449Article

On locating connecting orbitsDOEDEL, E. J; FRIEDMAN, M. J; MONTEIRO, A. C et al.Applied mathematics and computation. 1994, Vol 65, Num 1-3, pp 231-239, issn 0096-3003Conference Paper

Recherche variationnelle d'orbites homoclines dans les systèmes dynamiques hamiltoniens = VARIATIONAL RESEARCH OF HOMOCLINIC ORBITS IN HAMILTONIAN DYNAMICAL SYSTEMSBernard, Patrick; Séré, Eric.2000, 101 p.Thesis

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