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David Loiseaux

5 accepted papers

2026

Pulp Motion: Framing-aware multimodal camera and human motion generation

ICLR 2026poster

Treating human motion and camera trajectory generation separately overlooks a core principle of cinematography: the tight interplay between actor performance and camera work in the screen space. In this paper, we are the first to cast this task as a text-conditioned joint generation, aiming to main…

Cited by 0SourceScholar
2025

T-REGS: Minimum Spanning Tree Regularization for Self-Supervised Learning

NeurIPS 2025spotlight

Self-supervised learning (SSL) has emerged as a powerful paradigm for learning representations without labeled data, often by enforcing invariance to input transformations such as rotations or blurring. Recent studies have highlighted two pivotal properties for effective representations: (i) avoidin…

Cited by 0SourceScholar
2024

Differentiability and Optimization of Multiparameter Persistent Homology

ICML 2024poster

Real-valued functions on geometric data---such as node attributes on a graph---can be optimized using descriptors from persistent homology, allowing the user to incorporate topological terms in the loss function. When optimizing a single real-valued function (the one-parameter setting), there is a c…

2023

A Framework for Fast and Stable Representations of Multiparameter Persistent Homology Decompositions

NeurIPS 2023poster

Topological data analysis (TDA) is an area of data science that focuses on using invariants from algebraic topology to provide multiscale shape descriptors for geometric data sets such as point clouds. One of the most important such descriptors is persistent homology, which encodes the change in sha…

2023

Stable Vectorization of Multiparameter Persistent Homology using Signed Barcodes as Measures

NeurIPS 2023poster

Persistent homology (PH) provides topological descriptors for geometric data, such as weighted graphs, which are interpretable, stable to perturbations, and invariant under, e.g., relabeling. Most applications of PH focus on the one-parameter case---where the descriptors summarize the changes in to…

Cited by 25SourcePDFScholar