activity
20232026
collaborators

8 papers

math.FA2026

A generalization of Frenkel's formula

Shmuel Friedland

We generalize Frenkel's integral formula for traces of operators to operators. The resulting formula holds for bounded self-adjoint positive operators and -Schatten class of com…

math.RT2026

Complete invariants for simultaneous similarity

Klaus Bongartz, Shmuel Friedland

Always dealing with an arbitrary field we consider the variety under the action of by simultaneous similarity. We define discrete and continuous inva…

quant-ph2025

Tensors, entanglement, separability, and their complexity

Shmuel Friedland

The aim of this paper is to show how to characterize the entanglement and separability of d-partite states, and to obtain both known and new results using the modern theory of tens…

math.OC2025

Barrier relaxations of the classical and quantum optimal transport problems

Shmuel Friedland

In the last fifteen years a significant progress was achieved by considering an entropic relaxation of the classical multi-partite optimal transport problem (MPOTP). The entropic r…

math.NA2024

A semidefinite programming characterization of the Crawford number

Shmuel Friedland, Cynthia Vinzant

We give a semidefinite programming characterization of the Crawford number. We show that the computation of the Crawford number within precision is computable in poly…

math-ph2023

A new class of distances on complex projective spaces

Rafał Bistroń, Michał Eckstein, Shmuel Friedland +2

The complex projective space can be interpreted as the space of all quantum pure states of size . A distance on this space, interesting from the persp…

math.OC2023

On semidefinite programming characterizations of the numerical radius and its dual norm for quaternionic matrices

Shmuel Friedland

We give a semidefinite programming characterizations of the numerical radius and its dual norm for quaternionic matrices. We show that the computation of the numerical radius and i…

math.OC2023

Interior point method in tensor optimal transport

Shmuel Friedland

We study a tensor optimal transport (TOT) problem for discrete measures. This is a linear programming problem on -tensors. We introduces an interior point method (ipm)…