most citedQuasi-isometric rigidity of three manifold groups

1 citations

7 papers

math.PR2026

Freeness for tensors

Remi Bonnin, Charles Bordenave

We pursue the current developments in random tensor theory by laying the foundations of a free probability theory for tensors and establish its relevance in the study of random ten…

math.GT2026

Milnor-type invariants for surface-links and cut-diagrams

Benjamin Audoux, Jean-Baptiste Meilhan, Akira Yasuhara

We generalize Milnor link invariants to surface-links in 4-space, possibly with boundary. To this end, we introduce the notion of cut-diagram, which is a 2-dimensional analogue of…

math.AP2026

Determining an Iwatsuka Hamiltonian by knowledge of its first band function

Mourad Choulli, Nour Kerraoui, Eric Soccorsi

We investigate the inverse problem of retrieving the magnetic potential of an Iwatsuka Hamiltonian through knowledge of its first band function. We prove that two magnetic potentia…

math.PR2026

Mixed memories in Hopfield networks

Véronique Gayrard

We consider the class of Hopfield models of associative memory with activation function and state space , where each vertex of the cube describes a configuration of…

math.GT20261 cited

Quasi-isometric rigidity of three manifold groups

Peter Haïssinsky, Cyril Lecuire

We provide a proof that the classes of finitely generated Kleinian groups and of three-manifold groups are quasi-isometrically rigid.

math.GT2026

On groups with Schottky set boundary

Peter Haïssinsky, Luisa Paoluzzi, Genevieve Walsh

We study relatively hyperbolic group pairs whose boundaries are Schottky sets. We characterize the groups that have boundaries where the Schottky sets have incidence graphs with 1…