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@inproceedings{hao:ipac2021-thpab016,
author = {Y. Hao and K.J. Anderson and L.H. Yu},
title = {{Revisit of Nonlinear Dynamics in Hénon Map Using Square Matrix Method}},
booktitle = {Proc. IPAC'21},
pages = {3788--3791},
eid = {THPAB016},
language = {english},
keywords = {resonance, lattice, sextupole, site, dynamic-aperture},
venue = {Campinas, SP, Brazil},
series = {International Particle Accelerator Conference},
number = {12},
publisher = {JACoW Publishing, Geneva, Switzerland},
month = {08},
year = {2021},
issn = {2673-5490},
isbn = {978-3-95450-214-1},
doi = {10.18429/JACoW-IPAC2021-THPAB016},
url = {https://jacow.org/ipac2021/papers/thpab016.pdf},
note = {https://doi.org/10.18429/JACoW-IPAC2021-THPAB016},
abstract = {{Hénon map (2D or 4D) represents a thin lens sextupole in an otherwise linear lattice and had been well studied for many decades. We revisit the nonlinear properties of the Hénon map with the aid of the square matrix method and Arnold theorem, including acquiring the resonance structure and amplitude-dependent frequency.}},
}