E. G. Altmann's list of publications

Articles in peer-reviewed Journals and pre-prints

[18] E. G. Altmann, J. C. Leitão, and J. Viana Lopes,
"Effect of noise in open chaotic billiards"
 Pre-print: [arXiv:1008.3935].
[17] D. R. Amancio, E. G. Altmann, O. N. Oliveira Jr, and L. da Fontoura Costa
" Comparing intermittency and network measurements of words and their dependence on authorship
New J. Phys. 13, 123024 (2011) or [arXiv:1112.6045].
[16] E. G. Altmann, J. B. Pierrehumbert, and A. E. Motter,
"Niche as a determinant of word fate in online groups"
PLoS ONE 6, e19009 (2011) or [arXiv:1009.3321].
Media coverage: The life of words, at Revista FAPESP (in portuguese).
[15] E. G. Altmann and A. Endler,
"Noise-enhanced trapping in chaotic scattering"
 Phys. Rev. Lett. 105, 255102 (2010) or [arXiv:1008.3935].
[14] E. G. Altmann, J. B. Pierrehumbert, and A. E. Motter,
"Beyond word frequency: Bursts, lulls, and scaling in the temporal distributions of words ",
PLoS ONE 4 (11)  e7678 (2009) or [arXiv:0901.2349].
[13] E. G. Altmann and T. Tel,
" Poincare recurrences and transient chaos in systems with leaks ",
Phys. Rev. E 79, 016204 (2009) or [nlin.CD/0808.3785].
[12] E. G. Altmann,
"Emission from dielectric cavities in terms of invariant sets of the chaotic ray dynamics",
Phys. Rev. A 79, 013830 (2009) or [arXiv:0805.2190].
Figure selected to the Phys. Rev. A Kaleidoscope.
[11] E. G. Altmann, G. Del Magno, and M. Hentschel,
"Non-Hamiltonian dynamics in optical microcavities resulting from wave-inspired corrections to geometric optics",
Europhys. Lett. 84, 10008 (2008) or [arXiv:0805.4555].
[10] E. G. Altmann and T. Tel,
"Poincare recurrences from the perspective of transient chaos ",
Phys. Rev. Lett. 100, 174101 (2008) or [nlin.CD/0712.0532].
[9] E. G. Altmann, T. Friedrich, A. E. Motter, H. Kantz, and A. Richter,
"Prevalence of marginally unstable periodic orbits in chaotic billiards",
Phys. Rev. E 77, 016205 (2008) or [nlin.CD/0711.4585].
[8] E. G. Altmann and H. Kantz,
"Hypothesis of strong chaos and anomalous diffusion in coupled symplectic maps",
Europhys. Lett. 78, 10008 (2007) or [nlin.CD/0609046].
[7] S. Hallerberg, E. G. Altmann, D. Holstein, and H. Kantz
"Precursors of extreme increments"
Phys. Rev. E 75, 016706 (2007) or [physics/0604167] .
[6] E. G. Altmann, G. Cristadoro, and D. Pazo,
"Nontwist non-Hamiltonian systems"
Phys. Rev. E 73 056201 (2006) or [nlin.CD/0602014] .
[5] E. G. Altmann, A. E. Motter, and H. Kantz,
"Stickiness in Hamiltonian systems: from sharply divided to hierarchical phase space"
Phys. Rev. E 73, 026207 (2006) or [nlin.CD/0601008] .
[4] E. G. Altmann, S. Hallerberg, and H. Kantz,
"Reactions to extreme events: moving threshold model"
Physica A 364 p. 435 (2006) or [physics/0508170].
[3] E. G. Altmann and H. Kantz,
"Recurrence time analysis, long-term correlation, and extreme events",
Phys. Rev. E 71, 056106 (2005) or [physics/0503056].
[2] E. G. Altmann, A. E. Motter, and H. Kantz,
"Stickiness in mushroom billiards"
Chaos 15, 033105 (2005) or [nlin.CD/0502058].
[1] E. G. Altmann, E. C. da Silva, and I. L. Caldas,
"Recurrence Time Statistics for Finite Size Intervals",
Chaos 14 p. 975 (2004) or [nlin.CD/0304027].

Further Publications: