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20212026
most citedOne-quasihomomorphisms from the integers into symmetric matrices

1 citations · 1 across the 6 of their papers we have counts for

collaborators

8 papers

math.AG2026

Geometric and homological interpretations of tensor flattenings

Matěj Doležálek, Jakub Jagiełła, Piotr Oszer +2

We relate several nonlinear flattenings of structure tensors of finite algebras and modules to their algebraic and homological invariants. Since smoothability of algebras is equiva…

math.NA2025

Minimality of Tree Tensor Network Ranks

Jana Jovcheva, Tim Seynnaeve, Nick Vannieuwenhoven

For a given tree tensor network , we call a tuple of bond dimensions minimal if there exists a tensor that can be represented by this network but not on the same tree topolo…

math.AG2024

Topological Noetherianity of the infinite half-spin representations

Christopher Chiu, Jan Draisma, Rob Eggermont +2

We prove that the infinite half-spin representations are topologically Noetherian with respect to the infinite spin group. As a consequence we obtain that half-spin varieties, whic…

math.RT2023

Decomposing Tensor Spaces via Path Signatures

Carlos Améndola, Francesco Galuppi, Ángel David Ríos Ortiz +2

The signature of a path is a sequence of tensors whose entries are iterated integrals, playing a key role in stochastic analysis and applications. The set of all signature tensors…

math.CO2023★ 1 cited

One-quasihomomorphisms from the integers into symmetric matrices

Tim Seynnaeve, Nafie Tairi, Alejandro Vargas

A function from to the symmetric matrices over an arbitrary field of characteristic is a -quasihomomorphism if the matrix has ran…

math.AG2022

On the quadratic equations for odeco tensors

Benjamin Biaggi, Jan Draisma, Tim Seynnaeve

Elina Robeva discovered quadratic equations satisfied by orthogonally decomposable ("odeco") tensors. Boralevi-Draisma-Horobeţ-Robeva then proved that, over the real numbers, these…

math.CO2022

Quasihomomorphisms from the integers into Hamming metrics

Jan Draisma, Rob H. Eggermont, Tim Seynnaeve +2

A function is a -quasihomomorphism if the Hamming distance between and is at most for all . We show…

math.AG2021

Universal equations for maximal isotropic Grassmannians

Tim Seynnaeve, Nafie Tairi

The isotropic Grassmannian parametrizes isotropic subspaces of a vector space equipped with a quadratic form. In this paper, we show that any maximal isotropic Grassmannian in its…