activity
20152025
most citedBoolean functions whose Fourier transform is concentrated on pairwise disjoint subsets of the input

4 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

cs.CC2025★ 1 cited

Deterministic Hardness of Approximation of Unique-SVP and GapSVP in norms for

Yahli Hecht, Muli Safra

We establish deterministic hardness of approximation results for the Shortest Vector Problem in norm () and for Unique-SVP () for all $p >…

cond-mat.stat-mech2021★ 2 cited

Multivariate Generating Functions for Information Spread on Multi-Type Random Graphs

Yaron Oz, Ittai Rubinstein, Muli Safra

We study the spread of information on multi-type directed random graphs. In such graphs the vertices are partitioned into distinct types (communities) that have different transmiss…

cond-mat.stat-mech2021★ 2 cited

Pandemic Spread in Communities via Random Graphs

Dor Minzer, Yaron Oz, Muli Safra +1

Working in the multi-type Galton-Watson branching-process framework we analyse the spread of a pandemic via a general multi-type random contact graph. Our model consists of several…

q-bio.PE2020

Heterogeneity and Superspreading Effect on Herd Immunity

Yaron Oz, Ittai Rubinstein, Muli Safra

We model and calculate the fraction of infected population necessary to reach herd immunity, taking into account the heterogeneity in infectiousness and susceptibility, as well as…

q-bio.PE2020★ 2 cited

Superspreaders and High Variance Infectious Diseases

Yaron Oz, Ittai Rubinstein, Muli Safra

A well-known characteristic of pandemics such as COVID-19 is the high level of transmission heterogeneity in the infection spread: not all infected individuals spread the disease a…

math.PR2015★ 4 cited

Boolean functions whose Fourier transform is concentrated on pairwise disjoint subsets of the input

Aviad Rubinstein, Muli Safra

We consider Boolean functions f:{-1,1}^n->{-1,1} that are close to a sum of independent functions on mutually exclusive subsets of the variables. We prove that any such function is…