activity
20002025
most citedMLJ: A Julia package for composable machine learning

67 citations · 104 across the 15 of their papers we have counts for

collaborators

15 papers

cs.LG2025

New tools for comparing classical and neural ODE models for tumor growth

Anthony D. Blaom, Samuel Okon

A new computational tool TumorGrowthjl for modeling tumor growth is introduced. The tool allows the comparison of standard textbook models, such as General Bertalanffy and Gompe…

cs.LG2022

OutlierDetection.jl: A modular outlier detection ecosystem for the Julia programming language

David Muhr, Michael Affenzeller, Anthony D. Blaom

OutlierDetection.jl is an open-source ecosystem for outlier detection in Julia. It provides a range of high-performance outlier detection algorithms implemented directly in Julia.…

cs.SE2021★ 12 cited

Designing Machine Learning Toolboxes: Concepts, Principles and Patterns

Franz J. Király, Markus Löning, Anthony Blaom +2

Machine learning (ML) and AI toolboxes such as scikit-learn or Weka are workhorses of contemporary data scientific practice -- their central role being enabled by usable yet powerf…

cs.LG2020

Flexible model composition in machine learning and its implementation in MLJ

Anthony D. Blaom, Sebastian J. Vollmer

A graph-based protocol called `learning networks' which combine assorted machine learning models into meta-models is described. Learning networks are shown to overcome several limi…

cs.LG2020★ 67 cited

MLJ: A Julia package for composable machine learning

Anthony D. Blaom, Franz Kiraly, Thibaut Lienart +3

MLJ (Machine Learing in Julia) is an open source software package providing a common interface for interacting with machine learning models written in Julia and other languages. It…

stat.OT2017

A geometer's view of the the Cramér-Rao bound on estimator variance

Anthony D. Blaom

The classical Cramér-Rao inequality gives a lower bound for the variance of a unbiased estimator of an unknown parameter, in some statistical model of a random process. In this not…

math.DG2017★ 2 cited

Lie Algebroid Invariants for Subgeometry

Anthony D. Blaom

We investigate the infinitesimal invariants of an immersed submanifold of a Klein geometry , and in particular an invariant filtration of Lie algebroids over . T…

math.DG2017★ 1 cited

The Lie algebroid associated with a hypersurface

Anthony D. Blaom

In this note we motivate the definition and use of Lie algebroids by revisiting the problem of reconstructing a hypersurface in Euclidean space from infinitesimal data.

math.DG2017★ 1 cited

A Characterisation of Smooth Maps into a Homogeneous Space

Anthony D. Blaom

We generalize Cartan's logarithmic derivative of a smooth map from a manifold into a Lie group to smooth maps into a homogeneous space , and determine the global monodro…

math.DG2016★ 10 cited

Cartan Connections on Lie Groupoids and their Integrability

Anthony D. Blaom

A multiplicatively closed, horizontal -plane field on a Lie groupoid over generalizes to intransitive geometry the classical notion of a Cartan connection. The infin…

math.DG2014★ 2 cited

Pseudogroups via pseudoactions: Unifying local, global, and infinitesimal symmetry

Anthony D. Blaom

A multiplicatively closed, horizontal foliation on a Lie groupoid may be viewed as a "pseudoaction" on the base manifold . A pseudoaction generates a pseudogroup of transformati…

math.DG2013★ 4 cited

The Infinitesimalization and Reconstruction of Locally Homogeneous Manifolds

Anthony D. Blaom

A linear connection on a Lie algebroid is called a Cartan connection if it is suitably compatible with the Lie algebroid structure. Here we show that a smooth connected manifold $M…

math.DG2005★ 5 cited

Lie algebroids and Cartan's method of equivalence

Anthony D. Blaom

Elie Cartan's general equivalence problem is recast in the language of Lie algebroids. The resulting formalism, being coordinate and model-free, allows for a full geometric interpr…

math.DG2004

Geometric structures as deformed infinitesimal symmetries

Anthony D. Blaom

A general model for geometric structures on differentiable manifolds is obtained by deforming infinitesimal symmetries. Specifically, this model consists of a Lie algebroid, equipp…

math.DS2000

Abstract mechanical connection and Abelian reconstruction for almost Kahler manifolds

Sergey Pekarsky, Anthony D. Blaom, Jerrold E. Marsden

When the phase space P of a Hamiltonian G-system (P, ω, G, J, H) has an almost Kahler structure a preferred connection, called abstract mechanical connection, can be defined by dec…