Emmanuel Tsukerman

On symplectic capacities of toric domains

A toric domain is a subset of

Circumcenter of Mass and Generalized Euler Line

(\mathbb{C}^n,\omega_{\text{std}})

Iterating Evolutes and Involutes

which is invariant under the standard rotation action of

Discrete Conics as Distinguished Projective Images of Regular Polygons

\mathbb{T}^n

Symmetric matrices, Catalan paths, and correlations

on

Solution of Sondow’s Problem: A Synthetic Proof of the Tangency Property of the Parbelos

\mathbb{C}^n

Brunn-Minkowski Theory and Cauchy's Surface Area Formula

. For a toric domain

Ping-Pong and the Traveling Salesman Problem

U

On the discrete bicycle transformation

from a certain large class for which this action is not free, we find a corresponding toric domain

Fourier–Dedekind sums and an extension of Rademacher reciprocity

V