Papachristou, P. K.; Diakonos, F. K.; Constantoudis, V.; Schmelcher, P.; Benet, L. Classical scattering from oscillating targets. (English) Zbl 1005.70011 Phys. Lett., A 306, No. 2-3, 116-126 (2002). Summary: We study planar classical scattering from an oscillating heavy target whose dynamics defines a five-dimensional phase space. Although the system possesses no periodic orbits, and thus topological chaos is not present, the scattering functions display a variety of structures on different time scales. These structures are due to scattering events with a strong energy transfer from the projectile to the moving disk resulting in low-velocity peaks. We encounter initial conditions for which the projectile exhibits infinitely many bounces with the oscillating disk. Our numerical investigations are supported by analytical results on a specific model with a simple time-law. The observed properties possess universal character for scattering from oscillating targets. Cited in 1 Document MSC: 70F35 Collision of rigid or pseudo-rigid bodies Keywords:initial conditions; energy transfer; five-dimensional phase space; scattering; oscillating target PDFBibTeX XMLCite \textit{P. K. Papachristou} et al., Phys. Lett., A 306, No. 2--3, 116--126 (2002; Zbl 1005.70011) Full Text: DOI References: [1] Ott, E., Chaos in Dynamical Systems (1993), Cambridge Univ. Press · Zbl 0792.58014 [2] Chaos, 3, 4 (1993) [3] Dittrich, T., Quantum Transport and Dissipation (1998), Wiley-VCH · Zbl 0936.81001 [4] Jung, C.; Scholz, H. J., J. Phys. A, 21, 2301 (1988) [5] Jung, C.; Mejia-Monasterio, C.; Seligman, T. H., Phys. Lett. A, 198, 306 (1995) [6] Eckhardt, B., J. Phys. A, 20, 5971 (1987) [7] Gaspard, P.; Rice, S. A., J. Chem. Phys., 90, 2225 (1989) [8] Meyer, N., J. Phys. A, 28, 2529 (1995) [9] Eckhardt, B.; Jung, C., J. Phys. A, 19, L829 (1986) [10] Petit, J. M.; Hénon, M., Icarus, 66, 536 (1986) [11] Benet, L.; Trautmann, D.; Seligman, T. H., Celest. Mech. Dyn. Astron., 71, 167 (1999) [12] Izrailev, F. M., Phys. Rep., 196, 299 (1990) [13] Lipp, C.; Jung, C., Chaos, 9, 706 (1999) [14] Luna-Acosta, G. A., Chaos Solitons Fractals, 12, 349 (2001) [15] Schlagheck, P.; Buchleitner, A., Phys. Rev. A, 63, 024701 (2001) [16] Antillon, A.; José, J. V.; Seligman, T. H., Phys. Rev. E, 58, 1780 (1998) [17] Papachristou, P. K., Phys. Rev. E, 64, 016205 (2001) [18] Kovacs, Z.; Wiesenfeld, L., Phys. Rev. E, 63, 056207 (2001) [19] Jung, C., J. Phys. A, 20, 1719 (1987) [20] Newton, R. G., Scattering Theory of Waves and Particles (1982), Springer-Verlag: Springer-Verlag New York · Zbl 0496.47011 [21] Jung, C.; Lipp, C.; Seligman, T. H., Ann. Phys. (N.Y.), 275, 151 (1999) [22] Dietz, B.; Lombardi, M.; Seligman, T. H., J. Phys. A, 29, L95 (1996) This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.