activity
20142026
most citedSimilarity and Matching of Neural Network Representations

16 citations · 19 across the 7 of their papers we have counts for

collaborators

8 papers

math.AG2026

Thom series in negative relative codimension

László M. Fehér, Ákos K. Matszangosz

We develop a theory of Thom series for contact function singularities. Quadratic stabilization of a contact singularity gives contact singularities $σ_q^{i}η\…

math.CO2025

Triplets of Mutually Unbiased Bases

Máte Matolcsi, Ákos K. Matszangosz, Dániel Varga +1

We initiate a systematic study of triplets of mutually unbiased bases (MUBs). We show that in each MUB-triplet is characterized by a object that…

math.AG2025★ 1 cited

Obstructions for Morin and fold maps: Stiefel-Whitney classes and Euler characteristics of singularity loci

László M. Fehér, Ákos K. Matszangosz

For a singularity type , let the -avoiding number of an -dimensional manifold be the lowest for which there is a map without type singul…

math.CO2024★ 1 cited

A characterization of complex Hadamard matrices appearing in families of MUB triplets

Ákos K. Matszangosz, Ferenc Szöllősi

It is shown that a normalized complex Hadamard matrix of order having three distinct columns, each containing at least one entry necessarily belongs to the transposed Four…

math.AT2023

The mod 2 cohomology rings of oriented Grassmannians via Koszul complexes

Ákos K. Matszangosz, Matthias Wendt

We study the structure of mod 2 cohomology rings of oriented Grassmannians of oriented -planes in . Our main focus is on the struc…

cs.LG2021★ 16 cited

Similarity and Matching of Neural Network Representations

Adrián Csiszárik, Péter Kőrösi-Szabó, Ákos K. Matszangosz +2

We employ a toolset -- dubbed Dr. Frankenstein -- to analyse the similarity of representations in deep neural networks. With this toolset, we aim to match the activations on given…

math.GT2019

On the cohomology rings of real flag manifolds: Schubert cycles

Ákos K. Matszangosz

We give an algorithm to compute the integer cohomology groups of any real partial flag manifold, by computing the incidence coefficients of the Schubert cells. For even flag manifo…

math.AG2014★ 1 cited

Real solutions of a problem in enumerative geometry

László M. Fehér, Ákos K. Matszangosz

We study a 2-parameter family of enumerative problems over the reals. Over the complex field, these problems can be solved by Schubert calculus. In the real case the number of solu…