Year 
Title 
Altmetric 

2019

Models for spaces of dendritic polynomials
2019


2018

Perfect subspaces of quadratic laminations
2018


2018

Complementary components to the cubic principal hyperbolic domain
2018


2017

Nondegenerate locally connected models for plane continua and julia sets
2017


2017

Combinatorial models for spaces of cubic polynomials
2017


2017

The parameter space of cubic laminations with a fixed critical leaf
2017


2016

Laminations from the main cubioid
2016


2016

QuadraticLike Dynamics of Cubic Polynomials
2016


2016

An extended FatouShishikura inequality and wandering branch continua for polynomials
2016


2015

The combinatorial Mandelbrot set as the quotient of the space of
geolaminations
2015


2015

Pointwiserecurrent maps on uniquely arcwise connected locally arcwise connected spaces
2015


2014

The main cubioid
2014


2014

Laminational models for some spaces of polynomials of any degree
2014


2013

Recurrent and periodic points in dendritic Julia sets
2013


2013

Laminations in the language of leaves
2013


2013

Fixed point theorems for plane continua with applications
2013


2013

Overrotation numbers for unimodal maps
2013


2013

Cubic critical portraits and polynomials with wandering gaps
2013


2013

Finitely suslinian models for planar compacta with applications to julia sets
2013


2012

Density of orbits in laminations and the space of critical portraits
2012


2011

Topological polynomials with a simple core
2011


2011

Nondegenerate quadratic laminations
2011


2011

Locally connected models for Julia sets
2011


2010

Monotone images of cremer julia sets
2010


2010

The solar Julia sets of basic quadratic Cremer polynomials
2010


2009

Local critical perturbations of unimodal maps
2009


2009

The julia sets of basic unicremer polynomials of arbitrary degree
2009


2009

Sets of constant distance from a compact set in 2manifolds with a geodesic metric
2009


2009

A fixed point theorem for branched covering maps of the plane
2009


2009

Asymptotic behaviour of the entropy of interval maps
2009


2008

Fixed points in noninvariant plane continua
2008


2007

Planar finitely suslinian compacta
2007


2006

On almost onetoone maps
2006


2006

The Julia sets of quadratic Cremer polynomials
2006


2006

Rotation sets of billiards with one obstacle
2006


2006

Applications of almost onetoone maps
2006


2006

Rotational subsets of the circle under z^{d}
2006


2005

Julia sets of expanding polymodials
2005


2005

Attractors and recurrence for dendritecritical polynomials
2005


2005

Branched derivatives
2005


2005

On minimal maps of 2manifolds
2005


2005

Necessary conditions for the existence of wandering triangles for cubic laminations
2005


2004

Wandering triangles exist
2004


2004

Backward stability for polynomial maps with locally connected Julia sets
2004


2003

How little is little enough?
2003


2003

Erratum: Typical limit sets of critical points for smooth interval maps (Ergodic Theory and Dynamical System (2000) 20 (1545))
2003


2003

On graphrealizable sets of periods
2003


2002

Sets that force recurrence
2002


2002

An inequality for laminations, Julia sets and 'growing trees'
2002


2002

On dynamics of vertices of locally connected polynomial Julia sets
2002


2002

Attractors for graph critical rational maps
2002


2001

Rotation numbers for certain maps of an nod
2001


2000

Recurrent critical points and typical limit sets for conformal measures
2000


2000

Typical limit sets of critical points for smooth interval maps
2000


1999

Recurrent critical points and typical limit sets of rational maps
1999


1999

Rotating an interval and a circle
1999


1998

Dense set of negative Schwarzian maps whose critical points have minimal limit sets
1998


1998

ColletEckmann maps are unstable
1998


1998

Wild attractors of polymodal negative Schwarzian maps
1998


1997

Entropy of twist interval maps
1997


1997

New order for periodic orbits of interval maps
1997


1996

The space of ωlimit sets of a continuous map of the interval
1996


1996

Sharkovskiǐ type of cycles
1996


1995

OPEN PROBLEMS SESSION
1995


1995

Functional rotation numbers for onedimensional maps
1995


1995

Rotation numbers, twists and a Sharkovskii–Misiurewicztype ordering for patterns on the interval
1995


1994

On rotation intervals for interval maps
1994


1994

Trees with snowflakes and zero entropy maps
1994


1992

Periods implying almost all periods for tree maps
1992


1992

The set of all iterates is nowhere dense in c([0, 1], [0, 1])
1992


1991

The "spectral" decomposition for onedimensional maps
1991


1991

Periods implying almost all periods, trees with snowflakes, and zero
entropy maps
1991


1990

Measure of solenoidal attractors of unimodal maps of the segment
1990


1990

On dynamical systems on onedimensional branched manifolds. III
1990


1990

Typical behavior of the trajectories of transformations of a segment
1990


1990

Dynamical systems on onedimensional branched manifolds. II
1990


1990

Dynamical systems on onedimensional branched manifolds. I
1990


1990

Measure and dimension of solenoidal attractors of one dimensional dynamical systems
1990


1989

Ergodicity of transitive unimodal transformations of a segment
1989


1989

Ergodic properties of transformations of an interval
1989


1989

Nonexistence of wandering intervals and structure of topological attractors of one dimensional dynamical systems 2. The smooth case
1989


1987

Letter to the editor
1987


1987

On the connection between entropy and transitivity for onedimensional mappings
1987


1987

Attractors of transformations of an interval
1987


1983

Decomposition of dynamical systems on an interval
1983


1982

On the "spectral decomposition" for piecewisemonotone maps of segments
1982


1982

On sensitive mappings of the interval
1982


1982

On the limit behaviour of onedimensional dynamical systems
1982


1969

Experience with the use of computers in the diagnosis of multiple sclerosis
1969



Forcing among patterns with no block structure



Location of Siegel capture polynomials in parameter spaces



Slices of Parameter Space of Cubic Polynomials

