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Detalles bibliogr�ficos

T�tulo

Laminational models for some spaces of polynomials of any degree. Memoirs of the American Mathematical Society; volume 265, number 1288 (fifth of 7).

Editor

Providence, AMS, American Mathematical Society

Fecha de publicaci�n

2020

Idioma

Ingl�s

ISBN 10

1470441764

ISBN 13

9781470441760

Encuadernaci�n

Softcover

Cat�logos de vendedores

SA MATHEMATIK

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Sinopsis

The so-called ""pinched disk'' model of the Mandelbrot set is due to A. Douady, J. H. Hubbard and W. P. Thurston. It can be described in the language of geodesic laminations. The combinatorial model is the quotient space of the unit disk under an equivalence relation that, loosely speaking, `""pinches""' the disk in the plane (whence the name of the model). The significance of the model lies in particular in the fact that this quotient is planar and therefore can be easily visualized. The conjecture that the Mandelbrot set is actually homeomorphic to this model is equivalent to the celebrated MLC conjecture stating that the Mandelbrot set is locally connected. For parameter spaces of higher degree polynomials no combinatorial model is known.

One possible reason may be that the higher degree analog of the MLC conjecture is known to be false. The authors investigate to which extent a geodesic lamination is determined by the location of its critical sets and when different choices of critical sets lead to essentially the same lamination. This yields models of various parameter spaces of laminations similar to the ``pinched disk'' model of the Mandelbrot set.

Acerca del autor

Alexander Blokh, University of Alabama at Birmingham, AL, USA.

Lex Oversteegen, University of Alabama at Birmingham, AL, USA.

Ross Ptacek, National Research University Higher School of Economics, Moscow, Russia.

Vladlen Timorin, National Research University Higher School of Economics, Moscow, Russia.

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