activity
19992021
most citedBirth and destruction of collective oscillations in a network of two populations of coupled type 1 neurons

5 citations · 7 across the 5 of their papers we have counts for

collaborators

6 papers

math.DS2021

Filled Julia sets of Chebyshev polynomials

Jacob Stordal Christiansen, Christian Henriksen, Henrik Laurberg Pedersen +1

We study the possible Hausdorff limits of the Julia sets and filled Julia sets of subsequences of the sequence of dual Chebyshev polynomials of a non-polar compact set K in C and c…

nlin.AO2020★ 5 cited

Birth and destruction of collective oscillations in a network of two populations of coupled type 1 neurons

Benjamin Jüttner, Christian Henriksen, Erik A. Martens

We study the macroscopic dynamics of large networks of excitable type 1 neurons composed of two populations interacting with disparate but symmetric intra- and inter-population cou…

math.CV2016

Julia sets of Orthogonal polynomials

Jacob Stordahl Christiansen, Christian Henriksen, Henrik Laurberg Pedersen +1

For a probability measure with compact and non-polar support in the complex plane we relate dynamical properties of the associated sequence of orthogonal polynomials to p…

math.DS2015★ 1 cited

The Fine Structure of Herman Rings

Núria Fagella, Christian Henriksen

We study the geometric structure of the boundary of Herman rings in a model family of Blaschke products of degree 3. Shishikura's quasiconformal surgery relates the Herman ring to…

math.DS2011

The Medusa Algorithm for Polynomial Matings

Suzanne Hruska Boyd, Christian Henriksen

The Medusa algorithm takes as input two postcritically finite quadratic polynomials and outputs the quadratic rational map which is the mating of the two polynomials (if it exists)…

math.DS1999★ 1 cited

Scaling Ratios and Triangles in Siegel Disks

Xavier Buff, Christian Henriksen

Let , where is a quadratic irrational. McMullen proved that the Siegel disk for is self-similar about the critical point. We give a lower bound for the…