Publication date
June 2004
DOI Publisher
Elsevier Science (USA). ISSN
0001-8708Abstract
AbstractWe characterize the laminations associated to complex polynomials with connected Julia sets and without irrationally neutral cycles
AbstractWe characterize the laminations associated to complex polynomials with connected Julia sets and without irrationally neutral cycles
AbstractWe shall construct a pinched circle model of the Julia set of a topological polynomial witho...
We prove that for any closed surface of genus at least four, and any punctured surface of genus at ...
Newton's method associated to a complex holomorphic function f is defined by the dynamical system Nf...
AbstractWe characterize the laminations associated to complex polynomials with connected Julia sets ...
We study the correspondence between unicritical laminations and maximally critical laminations with ...
This thesis is devoted to holomorphic dynamics in two complex variables, and the theory of laminar c...
AbstractWe study the topology of the Julia set of a quadratic Cremer polynomial P. Our main tool is ...
Holomorphic renormalization plays an important role in complex polynomial dynamics. We consider cert...
One of the main questions in the field of complex dynamics is the question whether the Mandelbrot se...
We explore the complex dynamics of a family of polynomials defined on the complex plane by f(z) = az...
By studying laminations of the unit disk, we can gain insight into the structure of Julia sets of po...
24 pagesRenormalizations can be considered as building blocks of complex dynamical systems. This phe...
It has been shown that, in many cases, Julia sets of complex polynomials can be glued together to ...
Consider a polynomial $f$ of degree $d \geq 2$ whose Julia set $J_f$ is connected. If $f$ has a Sieg...
AbstractWe find necessary and sufficient conditions for the connected Julia set of a polynomial of d...
AbstractWe shall construct a pinched circle model of the Julia set of a topological polynomial witho...
We prove that for any closed surface of genus at least four, and any punctured surface of genus at ...
Newton's method associated to a complex holomorphic function f is defined by the dynamical system Nf...
AbstractWe characterize the laminations associated to complex polynomials with connected Julia sets ...
We study the correspondence between unicritical laminations and maximally critical laminations with ...
This thesis is devoted to holomorphic dynamics in two complex variables, and the theory of laminar c...
AbstractWe study the topology of the Julia set of a quadratic Cremer polynomial P. Our main tool is ...
Holomorphic renormalization plays an important role in complex polynomial dynamics. We consider cert...
One of the main questions in the field of complex dynamics is the question whether the Mandelbrot se...
We explore the complex dynamics of a family of polynomials defined on the complex plane by f(z) = az...
By studying laminations of the unit disk, we can gain insight into the structure of Julia sets of po...
24 pagesRenormalizations can be considered as building blocks of complex dynamical systems. This phe...
It has been shown that, in many cases, Julia sets of complex polynomials can be glued together to ...
Consider a polynomial $f$ of degree $d \geq 2$ whose Julia set $J_f$ is connected. If $f$ has a Sieg...
AbstractWe find necessary and sufficient conditions for the connected Julia set of a polynomial of d...
AbstractWe shall construct a pinched circle model of the Julia set of a topological polynomial witho...
We prove that for any closed surface of genus at least four, and any punctured surface of genus at ...
Newton's method associated to a complex holomorphic function f is defined by the dynamical system Nf...
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