St. Thomas Aquinas College

most citedThe rigid-flexible value for symplectic embeddings of four-dimensional ellipsoids into polydiscs

1 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

A. Lee2 profiles2 · h 7
A. Jin1 · h 3
Harlin Lee1 · h 7
Jose A. Perea1 · h 15
Madeleine Weinstein1 · h 7
Nikolas Schonsheck1 · h 4

collaborating institutions

Massachusetts Institute of TechnologyUS1 paper
Northeastern UniversityUS1 paper
Rockefeller UniversityUS1 paper
University of North Carolina at Chapel HillUS1 paper
University of Puget SoundUS1 paper

2 papers

cs.CG2023

$O (k)$ -Equivariant Dimensionality Reduction on Stiefel Manifolds

Andrew Lee, Harlin Lee, Jose A. Perea +2

Many real-world datasets live on high-dimensional Stiefel and Grassmannian manifolds, $V_{k} (R^{N})$ and $G r (k, R^{N})$ respectively, and benefit from projection onto l…

math.SG2018★ 1 cited

The rigid-flexible value for symplectic embeddings of four-dimensional ellipsoids into polydiscs

Alvin Jin, Andrew S. Lee

We consider the embedding function $c_{b} (a)$ describing the problem of symplectically embedding an ellipsoid $E (1, a)$ into the smallest scaling of the polydisc $P (1, b)$ . Previous wo…

O(k)-Equivariant Dimensionality Reduction on Stiefel Manifolds

The rigid-flexible value for symplectic embeddings of four-dimensional ellipsoids into polydiscs

$O (k)$ -Equivariant Dimensionality Reduction on Stiefel Manifolds