most citedPositive del Pezzo Geometry

2 citations

8 papers

math.HO2026

Extremal fences with polyforms

Alexis Langlois-Rémillard, Mia N. Müßig, Érika Roldán

We present results around an isoperimetric problem built on polyforms: What is the biggest enclosed area one can build using polyforms in each of the three plane tessellations? We…

math.AG2026

Mukai lifting of self-dual points in

Barbara Betti, Leonie Kayser

A set of points in is self-dual if it is invariant under the Gale transform. Motivated by Mukai's work on canonical curves, Petrakiev showed that a general…

math.AT20262 cited

Fuzzy simplicial sets and their application to geometric data analysis

Lukas Silvester Barth, Hannaneh Fahimi, Parvaneh Joharinad +3

In this article, we expand upon the concepts introduced by David Spivak about the relationship between the category of uber metric spaces and the category $\mathbf{sF…

math.DG2026

From the discrete to the continuous, from simplicial complexes to Riemannian manifolds. Approximating flows and cuts on manifolds by discrete versions

Marzieh Eidi, Juergen Jost, Dong Zhang

Many fundamental structures of Riemannian geometry have found discrete counterparts for graphs or combinatorial ones for simplicial complexes. These include those discussed in this…

quant-ph2026

Testing Genuine Multipartite Nonlocality via an Inflated Network with Multi-copy Entangled States

Qian-Xi Zhang, Ming-Xing Luo, Ya-Li Mao +6

Understanding the nonlocality of multipartite quantum systems provides valuable insights into their behaviors and potential applications. In this Letter, assuming a quantum network…

math.CO20262 cited

Positive del Pezzo Geometry

Nick Early, Alheydis Geiger, Marta Panizzut +2

Real, complex, and tropical algebraic geometry join forces in a new branch of mathematical physics called positive geometry. We develop the positive geometry of del Pezzo surfaces…