Publications associées à Inhomogeneous minima of mixed signature lattices

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Moments of the number of points in a bounded set for number field lattices

Maryna Viazovska, Nihar Prakash Gargava, Vlad Serban

We examine the moments of the number of lattice points in a fixed ball of volume

V

for lattices in Euclidean space which are modules over the ring of integers of a number field

K

. In particular, denoting by

ω_K

the number of roots of unity in

K

, we ...

arXiv2023

Inhomogeneous minima of mixed signature lattices

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Moments of the number of points in a bounded set for number field lattices

A simple proof for a forbidden subposet problem

Minimal Polynomials Of Unipotent Elements Of Non-Prime Order In Irreducible Representations Of The Exceptional Algebraic Groups In Some Good Characteristics

Nanoscale topography determines the capillary assembly of nanoparticles

Symmetries and optical transitions of hexagonal quantum dots in GaAs/AlGaAs nanowires

Shimura Curves and Special Values of p-adic L-functions

Lower bounds for Pythagoras numbers of function fields

Linear Growth for Certain Elliptic Fibrations

Spin-resolved optical conductivity of two-dimensional group-VIB transition-metal dichalcogenides

Bounds for the Euclidean minima of function fields

Minimal Polynomials Of Unipotent Elements Of Non-Prime Order In Irreducible Representations Of The Exceptional Algebraic Groups In Some Good Characteristics

Moments of the number of points in a bounded set for number field lattices

Spin-resolved optical conductivity of two-dimensional group-VIB transition-metal dichalcogenides

A simple proof for a forbidden subposet problem

Shimura Curves and Special Values of p-adic L-functions

Linear Growth for Certain Elliptic Fibrations

Nanoscale topography determines the capillary assembly of nanoparticles

Symmetries and optical transitions of hexagonal quantum dots in GaAs/AlGaAs nanowires

Lower bounds for Pythagoras numbers of function fields

Bounds for the Euclidean minima of function fields