activity
20232026
most citedPlus Strategies are Exponentially Slower for Planted Optima of Random Height

2 citations · 7 across the 11 of their papers we have counts for

collaborators

12 papers

math.PR2026

Degree-dependent and distance-dependent contact rates interpolate between explosive, exponential and polynomial epidemic growth

Zylan Benjert, Júlia Komjáthy, Johannes Lengler +2

It is a fundamental question in epidemiology to estimate, model and predict the growth rate of a pandemic. Analogously, analysing the diffusion of innovation, (fake) news, memes, a…

cs.SI2025

Assortativity in geometric and scale-free networks

Marc Kaufmann, Ulysse Schaller, Thomas Bläsius +1

The assortative behavior of a network is the tendency of similar (or dissimilar) nodes to connect to each other. This tendency can have an influence on various properties of the ne…

cs.SI2025★ 1 cited

Expanders in Models of Social Networks

Marc Kaufmann, Johannes Lengler, Ulysse Schaller +1

A common model for social networks are Geometric Inhomogeneous Random Graphs (GIRGs), in which vertices draw a random position in some latent geometric space, and the probability o…

cs.SI2024★ 1 cited

Balanced Bidirectional Breadth-First Search on Scale-Free Networks

Sacha Cerf, Benjamin Dayan, Umberto De Ambroggio +3

To find a shortest path between two nodes and in a given graph, a classical approach is to start a Breadth-First Search (BFS) from and run it until the search dis…

math.PR2024

Rumour Spreading Depends on the Latent Geometry and Degree Distribution in Social Network Models

Marc Kaufmann, Kostas Lakis, Johannes Lengler +3

We study push-pull rumour spreading in ultra-small-world models for social networks where the degrees follow a power-law distribution. In a non-geometric setting, Fountoulakis, Pan…

math.PR2024

Improved bounds for polylogarithmic graph distances in scale-free percolation and related models

Kostas Lakis, Johannes Lengler, Kalina Petrova +1

In this paper, we study graph distances in the geometric random graph models scale-free percolation SFP, geometric inhomogeneous random graphs GIRG, and hyperbolic random graphs HR…

cs.NE2024

Faster Optimization Through Genetic Drift

Cella Florescu, Marc Kaufmann, Johannes Lengler +1

The compact Genetic Algorithm (cGA), parameterized by its hypothetical population size , offers a low-memory alternative to evolving a large offspring population of solutions. I…

cs.NE2024

Self-Adjusting Evolutionary Algorithms Are Slow on Multimodal Landscapes

Johannes Lengler, Konstantin Sturm

The one-fifth rule and its generalizations are a classical parameter control mechanism in discrete domains. They have also been transferred to control the offspring population size…

cs.NE2024★ 2 cited

Plus Strategies are Exponentially Slower for Planted Optima of Random Height

Johannes Lengler, Leon Schiller, Oliver Sieberling

We compare the -EA and the -EA on the recently introduced benchmark DisOM, which is the OneMax function with randomly planted local optima. Previous work showed tha…

cs.NE2023

Hardest Monotone Functions for Evolutionary Algorithms

Marc Kaufmann, Maxime Larcher, Johannes Lengler +1

In this paper we revisit the question how hard it can be for the Evolutionary Algorithm to optimize monotone pseudo-Boolean functions. By introducing a more pessimistic sto…

math.PR2023★ 1 cited

Polynomial growth in degree-dependent first passage percolation on spatial random graphs

Júlia Komjáthy, John Lapinskas, Johannes Lengler +1

In this paper we study a version of (non-Markovian) first passage percolation on graphs, where the transmission time between two connected vertices is non-iid, but increases by a p…

math.PR2023★ 2 cited

Four universal growth regimes in degree-dependent first passage percolation on spatial random graphs I

Júlia Komjáthy, John Lapinskas, Johannes Lengler +1

One-dependent first passage percolation is a spreading process on a graph where the transmission time through each edge depends on the direct surroundings of the edge. In particula…