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By means of the dynamics on trees introduced by Emerson, DeMarco and McMullen, we give a new proof of the realisation of cubic tableaux.
Branner, B. and Hubbard, J., ‘The iteration of cubic polynomials, part I: the global topology of parameter space’, Acta Math.160 (1988), 143–206.CrossRefGoogle Scholar
[2]
Branner, B. and Hubbard, J., ‘The iteration of cubic polynomials, part II: patterns and parapatterns’, Acta Math.169 (1992), 229–325.CrossRefGoogle Scholar
[3]
DeMarco, L. and McMullen, C., ‘Trees and dynamics of polynomials’, Ann. Sci. Éc. Norm. Supér.41 (2008), 337–383.CrossRefGoogle Scholar
[4]
DeMarco, L. and Schiff, A., ‘Enumerating the basins of infinity of cubic polynomials’, J. Difference Equ. Appl.16 (2010), 451–461.CrossRefGoogle Scholar
[5]
Emerson, N., ‘Dynamics of polynomials with disconnected Julia sets’, Discrete Contin. Dyn. Syst.9 (2003), 801–834.CrossRefGoogle Scholar
[6]
Harris, D., ‘Turning curves for critically recurrent cubic polynomials’, Nonlinearity12 (1999), 411–418.CrossRefGoogle Scholar
[7]
Kiwi, J., ‘Puiseux series polynomial dynamics and iteration of complex cubic polynomials’, Ann. Inst. Fourier56 (2006), 1337–1404.CrossRefGoogle Scholar
[8]
Milnor, J., Dynamics in One Complex Variable, 3rd edn., Annals of Mathematics Studies, 160 (Princeton University Press, Princeton, NJ, 2006).Google Scholar