activity
19992023
most citedA quantum version of Sanov's theorem

74 citations · 212 across the 13 of their papers we have counts for

collaborators

13 papers

math.DS2023

An integro-differential model for the spread of diseases

Moritz Schäfer, Karol Niedzielewski, Thomas Götz +1

In this study, we present an integro-differential model to simulate the local spread of infections. The model incorporates a standard susceptible-infected-recovered (\textit{SIR}-)…

physics.soc-ph2016★ 46 cited

Conformity, anticonformity and polarization of opinions: insights from a mathematical model of opinion dynamics

Tyll Krueger, Janusz Szwabiński, Tomasz Weron

Understanding and quantifying polarization in social systems is important because of many reasons. It could for instance help to avoid segregation and conflicts in the society or t…

cs.IT2014

Sequential Recurrence-Based Multidimensional Universal Source Coding of Lempel-Ziv Type

Tyll Krueger, Guido Montufar, Ruedi Seiler +1

We define an algorithm that parses multidimensional arrays sequentially into mainly unrepeated but nested multidimensional sub-arrays of increasing size, and show that the resultin…

cs.IT2011★ 1 cited

Universally Typical Sets for Ergodic Sources of Multidimensional Data

Tyll Krueger, Guido Montufar, Ruedi Seiler +1

We lift important results about universally typical sets, typically sampled sets, and empirical entropy estimation in the theory of samplings of discrete ergodic information source…

physics.soc-ph2010★ 3 cited

Passive Supporters of Terrorism and Phase Transitions

Friedrich August, Philippe Blanchard, Sascha Delitzscher +2

We discuss some social contagion processes to describe the formation and spread of radical opinions. The dynamics of opinion spread involves local threshold processes as well as me…

math.DS2007★ 1 cited

Quantisations of piecewise affine maps on the torus and their quantum limits

Cheng-Hung Chang, Tyll Krueger, Roman Schubert +1

For general quantum systems the semiclassical behaviour of eigenfunctions in relation to the ergodic properties of the underlying classical system is quite difficult to understand.…