Edge-connectivity and tree-structure in finite and infinite graphs. - Christian Elbracht; Jan Kurkofka; Maximilian Teegen (CoRR, 2020)

Ubiquity and the Farey graph. - Jan Kurkofka (Eur. J. Comb., 2021)

The Farey graph is uniquely determined by its connectivity. - Jan Kurkofka (J. Comb. Theory B, 2021)

Approximating infinite graphs by normal trees. - Jan Kurkofka; Ruben Melcher; Max Pitz (J. Comb. Theory B, 2021)

Tangles and the Stone-Čech compactification of infinite graphs. - Jan Kurkofka; Max Pitz (J. Comb. Theory B, 2021)

Countably determined ends and graphs. - Jan Kurkofka; Ruben Melcher (J. Comb. Theory B, 2022)

Duality theorems for stars and combs I: Arbitrary stars and combs. - Carl Bürger; Jan Kurkofka (J. Graph Theory, 2022)

Duality theorems for stars and combs II: Dominating stars and dominated combs. - Carl Bürger; Jan Kurkofka (J. Graph Theory, 2022)

Duality theorems for stars and combs III: Undominated combs. - Carl Bürger; Jan Kurkofka (J. Graph Theory, 2022)

Duality theorems for stars and combs IV: Undominating stars. - Carl Bürger; Jan Kurkofka (J. Graph Theory, 2022)

End-faithful spanning trees in graphs without normal spanning trees. - Carl Bürger; Jan Kurkofka (J. Graph Theory, 2022)

Canonical decompositions of 3-connected graphs. - Johannes Carmesin; Jan Kurkofka (FOCS, 2023)

The Lovász-Cherkassky theorem for locally finite graphs with ends. - Raphael W. Jacobs; Attila Joó; Paul Knappe; Jan Kurkofka; Ruben Melcher (Discret. Math., 2023)

Entanglements. - Johannes Carmesin; Jan Kurkofka (J. Comb. Theory B, 2024)

The immersion-minimal infinitely edge-connected graph. - Paul Knappe; Jan Kurkofka (J. Comb. Theory B, 2024)

Characterising 4-Tangles Through a Connectivity Property. - Johannes Carmesin; Jan Kurkofka (Electron. J. Comb., 2025)

On the edge-chromatic number of 2-complexes. - Jan Kurkofka; Emily Nevinson (Discret. Math., 2025)

A Tutte-type canonical decomposition of 4-connected graphs. - Jan Kurkofka; Tim Planken (CoRR, 2025)