activity
20172022
most citedOn the probability of a Condorcet winner among a large number of alternatives

1 citations · 1 across the 2 of their papers we have counts for

collaborators

14 papers

math.CO2022

Rota's basis conjecture holds for random bases of vector spaces

Lisa Sauermann

In 1989, Rota conjectured that, given bases of the vector space over some field , one can always decompose the multi-set $B_1\cup \do…

econ.TH20221 cited

On the probability of a Condorcet winner among a large number of alternatives

Lisa Sauermann

Consider voters, each of which has a preference ranking between given alternatives. An alternative is called a Condorcet winner, if it wins against every other alter…

math.CO2021

Finding solutions with distinct variables to systems of linear equations over

Lisa Sauermann

Let us fix a prime and a homogeneous system of linear equations for with coefficients . Suppose that $…

cs.IT2020

List-decodability with large radius for Reed-Solomon codes

Asaf Ferber, Matthew Kwan, Lisa Sauermann

List-decodability of Reed-Solomon codes has received a lot of attention, but the best-possible dependence between the parameters is still not well-understood. In this work, we focu…

math.CO2020

Singularity of sparse random matrices: simple proofs

Asaf Ferber, Matthew Kwan, Lisa Sauermann

Consider a random zero-one matrix with "density" , sampled according to one of the following two models: either every entry is independently taken to be one with pro…

math.PR2020

On the permanent of a random symmetric matrix

Matthew Kwan, Lisa Sauermann

Let denote a random symmetric matrix, whose entries on and above the diagonal are i.i.d. Rademacher random variables (taking values with probability $1/…