For every integer d≥3, there are arbitrarily large finite pure connected d-dimensional simplicial complexes with uniformly bounded vertex degree and uniform F₂ coboundary expansion in every degree below d.
For every integer d≥3, there are arbitrarily large finite pure connected d-dimensional simplicial complexes with uniformly bounded vertex degree and uniform F₂ coboundary expansion in every degree below d.
For every integer d≥3, there are arbitrarily large finite pure connected d-dimensional simplicial complexes with uniformly bounded vertex degree and uniform F₂ coboundary expansion in every degree below d.
If correct, supplies the missing higher-dimensional bounded-vertex-degree coboundary expanders.
Do bounded-vertex-degree F₂ coboundary expanders exist in every higher dimension?
Publication dates and editorial changes.
OpenAI reports bounded-degree coboundary expanders in higher dimensions
Allow optional Google Analytics to help improve AIProofWatch? Privacy details.
