Adam Boocher

most citedOn generators of bounded ratios of minors for totally positive matrices

10 citations · 17 across the 2 of their papers we have counts for

collaborators

2 papers

math.RA2008★ 10 cited

On generators of bounded ratios of minors for totally positive matrices

Adam Boocher, Bradley Froehle

We provide a method for factoring all bounded ratios of the form $det A (I_{1} ∣ I_{1}^{'}) det A (I_{2} ∣ I_{2}^{'}) / det A (J_{1} ∣ J_{1}^{'}) det A (J_{2} ∣ J_{2}^{'})$ where $A$ is a totally positive matrix, into…

math.GT2007★ 7 cited

Sampling Lissajous and Fourier knots

Adam Boocher, Jay Daigle, Jim Hoste +1

A Lissajous knot is one that can be parameterized by a single cosine function in each coordinate. Lissajous knots are highly symmetric, and for this reason, not all knots are Lissa…