activity
20142024
most citedThe geometry of kernelized spectral clustering

54 citations · 100 across the 5 of their papers we have counts for

collaborators

5 papers

math.ST2024

Optimal sequencing depth for single-cell RNA-sequencing in Wasserstein space

Jakwang Kim, Sharvaj Kubal, Geoffrey Schiebinger

How many samples should one collect for an empirical distribution to be as close as possible to the true population? This question is not trivial in the context of single-cell RNA-…

q-bio.QM2023★ 2 cited

Trajectory inference for a branching SDE model of cell differentiation

Elias Ventre, Aden Forrow, Nitya Gadhiwala +3

A core challenge for modern biology is how to infer the trajectories of individual cells from population-level time courses of high-dimensional gene expression data. Birth and deat…

q-bio.QM2018★ 3 cited

Reconstructing probabilistic trees of cellular differentiation from single-cell RNA-seq data

Miriam Shiffman, William T. Stephenson, Geoffrey Schiebinger +4

Until recently, transcriptomics was limited to bulk RNA sequencing, obscuring the underlying expression patterns of individual cells in favor of a global average. Thanks to technol…

stat.ML2018★ 41 cited

Statistical Optimal Transport via Factored Couplings

Aden Forrow, Jan-Christian Hütter, Mor Nitzan +3

We propose a new method to estimate Wasserstein distances and optimal transport plans between two probability distributions from samples in high dimension. Unlike plug-in rules tha…

math.ST2014★ 54 cited

The geometry of kernelized spectral clustering

Geoffrey Schiebinger, Martin J. Wainwright, Bin Yu

Clustering of data sets is a standard problem in many areas of science and engineering. The method of spectral clustering is based on embedding the data set using a kernel function…