1 citations · 2 across the 6 of their papers we have counts for
8 papers
Modelling brain connectomes networks: Solv is a worthy competitor to hyperbolic geometry!
Dorota Celińska-Kopczyńska, Eryk Kopczyński
Finding suitable embeddings for connectomes (spatially embedded complex networks that map neural connections in the brain) is crucial for analyzing and understanding cognitive proc…
Generating Regular Hyperbolic Honeycombs
Dorota Celińska-Kopczyńska, Eryk Kopczyński
Geodesic regular tree structures are essential to combat numerical precision issues that arise while working with large-scale computational hyperbolic geometry and have application…
Generating Tree Structures for Hyperbolic Tessellations
Dorota Celińska-Kopczyńska, Eryk Kopczyński
We show an efficient algorithm for generating geodesic regular tree structures for periodic hyperbolic and Euclidean tessellations and experimentally verify its performance on tess…
Dynamic Distances in Hyperbolic Graphs
Eryk Kopczyński, Dorota Celińska-Kopczyńska
We consider the following dynamic problem: given a fixed (small) template graph with colored vertices C and a large graph with colored vertices G (whose colors can be changed dynam…
Diversity of Skills and Collective Intelligence in GitHub
Dorota Celińska-Kopczyńska
A common assumption suggests that individuals tend to work with others who are similar to them. However, studies on team working and ability of the group to solve complex problems…
Navigating Higher Dimensional Spaces using Hyperbolic Geometry
Eryk Kopczyński, Dorota Celińska-Kopczyńska
Higher-dimensional spaces are ubiquitous in applications of mathematics. Yet, as we live in a three-dimensional space, visualizing, say, a four-dimensional space is challenging. We…