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Optimal transport for single-cell and spatial omics
High-throughput single-cell profiling provides an unprecedented ability to uncover the
molecular states of millions of cells. These technologies are, however, destructive to cells …
molecular states of millions of cells. These technologies are, however, destructive to cells …
On the sample complexity of entropic optimal transport
We study the sample complexity of entropic optimal transport in high dimensions using
computationally efficient plug-in estimators. We significantly advance the state of the art by …
computationally efficient plug-in estimators. We significantly advance the state of the art by …
Neural optimal transport with lagrangian costs
We investigate the optimal transport problem between probability measures when the
underlying cost function is understood to satisfy a least action principle, also known as a …
underlying cost function is understood to satisfy a least action principle, also known as a …
Learning costs for structured monge displacements
Optimal transport theory has provided machine learning with several tools to infer a push-
forward map between densities from samples. While this theory has recently seen …
forward map between densities from samples. While this theory has recently seen …
Explanatory Model Monitoring to Understand the Effects of Feature Shifts on Performance
Monitoring and maintaining machine learning models are among the most critical
challenges in translating recent advances in the field into real-world applications. However …
challenges in translating recent advances in the field into real-world applications. However …
Structured Transforms Across Spaces with Cost-Regularized Optimal Transport
Matching a source to a target probability measure is often solved by instantiating a linear
optimal transport (OT) problem, parameterized by a ground cost function that quantifies …
optimal transport (OT) problem, parameterized by a ground cost function that quantifies …
A semiconcavity approach to stability of entropic plans and exponential convergence of Sinkhorn's algorithm
We study stability of optimizers and convergence of Sinkhorn's algorithm in the framework of
entropic optimal transport. We show entropic stability for optimal plans in terms of the …
entropic optimal transport. We show entropic stability for optimal plans in terms of the …
Regularized estimation of Monge-Kantorovich quantiles for spherical data
Tools from optimal transport (OT) theory have recently been used to define a notion of
quantile function for directional data. In practice, regularization is mandatory for applications …
quantile function for directional data. In practice, regularization is mandatory for applications …
Sparse Domain Transfer via Elastic Net Regularization
Transportation of samples across different domains is a central task in several machine
learning problems. A sensible requirement for domain transfer tasks in computer vision and …
learning problems. A sensible requirement for domain transfer tasks in computer vision and …
Differentiable Cost-Parameterized Monge Map Estimators
S Howard, G Deligiannidis, P Rebeschini… - arxiv preprint arxiv …, 2024 - arxiv.org
Within the field of optimal transport (OT), the choice of ground cost is crucial to ensuring that
the optimality of a transport map corresponds to usefulness in real-world applications. It is …
the optimality of a transport map corresponds to usefulness in real-world applications. It is …