activity
20142022
most citedSimplicial Neural Networks

58 citations · 181 across the 8 of their papers we have counts for

collaborators

8 papers

cs.NI2022

FORLORN: A Framework for Comparing Offline Methods and Reinforcement Learning for Optimization of RAN Parameters

Vegard Edvardsen, Gard Spreemann, Jeriek Van den Abeele

The growing complexity and capacity demands for mobile networks necessitate innovative techniques for optimizing resource usage. Meanwhile, recent breakthroughs have brought Reinfo…

cs.LG2020★ 58 cited

Simplicial Neural Networks

Stefania Ebli, Michaël Defferrard, Gard Spreemann

We present simplicial neural networks (SNNs), a generalization of graph neural networks to data that live on a class of topological spaces called simplicial complexes. These are na…

cs.LG2019★ 12 cited

A Notion of Harmonic Clustering in Simplicial Complexes

Stefania Ebli, Gard Spreemann

We outline a novel clustering scheme for simplicial complexes that produces clusters of simplices in a way that is sensitive to the homology of the complex. The method is inspired…

math.AT2019

Same But Different: Distance Correlations Between Topological Summaries

Katharine Turner, Gard Spreemann

Persistent homology allows us to create topological summaries of complex data. In order to analyse these statistically, we need to choose a topological summary and a relevant metri…

cs.LG2019★ 39 cited

Topology of Learning in Artificial Neural Networks

Maxime Gabella

Understanding how neural networks learn remains one of the central challenges in machine learning research. From random at the start of training, the weights of a neural network ev…

q-bio.NC2018★ 27 cited

Topological exploration of artificial neuronal network dynamics

Jean-Baptiste Bardin, Gard Spreemann, Kathryn Hess

One of the paramount challenges in neuroscience is to understand the dynamics of individual neurons and how they give rise to network dynamics when interconnected. Historically, re…

q-bio.NC2015★ 15 cited

Using persistent homology to reveal hidden information in neural data

Gard Spreemann, Benjamin Dunn, Magnus Bakke Botnan +1

We propose a method, based on persistent homology, to uncover topological properties of a priori unknown covariates of neuron activity. Our input data consist of spike train measur…

math.AT2014★ 30 cited

Approximating Persistent Homology in Euclidean Space Through Collapses

Magnus Bakke Botnan, Gard Spreemann

The Čech complex is one of the most widely used tools in applied algebraic topology. Unfortunately, due to the inclusive nature of the Čech filtration, the number of simplices grow…