activity
20232026
most citedOn the volume of sums of anti-blocking bodies

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

collaborators
Showing 2026Show all

5 papers · 1 filter

math.CO2026

Crossing numbers of simplicial complexes

Alfredo Hubard, Cheikh Saliou Ndiaye, Oriol Solé-Pi

This paper studies crossing numbers of -dimensional simplicial complexes drawn in or . We clarify and generalize a number of known results and c…

math.MG2026

Volume and Projection Inequalities II: Determinants and -Sums

Matthieu Fradelizi, Auttawich Manui, Cheikh Saliou Ndiaye +1

We study inequalities for the volume of orthogonal projections and their relation to Firey -sum, together with their determinant-power analogues, motivated by the Dembo--Cover…

math.MG2026

Volume and Projection Inequalities I: Zonoids and Courtade's Conjecture

Matthieu Fradelizi, Alfredo Hubard, Auttawich Manui +3

We study volume and projection inequalities for zonoids through the multiaffine determinant polynomials that encode their volumes. We show that a log-submodularity conjecture for t…

math.MG2026

L_p-Rogers--Shephard type inequalities for L_p-zonoids and symmetric bodies

Matthieu Fradelizi, Auttawich Manui, Mark Meyer +1

We study generalizations of the classical Rogers--Shephard inequalities in the framework of Firey -summation. We first consider the class of asymmetric -zonoids. In this…

math.MG2026

Equality cases for the -Rogers--Shephard inequality in the plane and for locally anti-blocking bodies in

Matthieu Fradelizi, Auttawich Manui, Mark Meyer +1

The classical Rogers--Shephard inequalities were extended to the Firey -summation by Bianchini and Colesanti in the plane and by Zvavitch and the second and fourth authors for…