activity
20242026
most citedReconstructing Curves from Sparse Samples on Riemannian Manifolds

3 citations · 3 across the 3 of their papers we have counts for

collaborators

6 papers

cs.CV2026

Superquadric Primitive Decomposition of 3D point clouds via Geometric-Aware Inlier Refinement

Alessandro Rinaldi, Edoardo Tedesco, Andrea Ferraris +5

The decomposition of 3D point clouds into interpretable geometric primitives remains a longstanding challenge in Computer Vision and Computer Graphics. Among the available represen…

cs.CV2025

FUSE: A Flow-based Mapping Between Shapes

Lorenzo Olearo, Giulio Viganò, Daniele Baieri +2

We introduce a novel neural representation for maps between 3D shapes based on flow-matching models, which is computationally efficient and supports cross-representation shape matc…

cs.GR2025

Volumetric Functional Maps

Filippo Maggioli, Simone Melzi, Marco Livesu

Computing volumetric correspondences between 3D shapes is a prominent tool for medical and industrial applications. In this work, we pave the way for spectral volume mapping, exten…

cs.GR2024

SShaDe: scalable shape deformation via local representations

Filippo Maggioli, Daniele Baieri, Zorah Lähner +1

With the increase in computational power for the available hardware, the demand for high-resolution data in computer graphics applications increases. Consequently, classical geomet…

cs.GR2024

Implicit-ARAP: Efficient Handle-Guided Neural Field Deformation via Local Patch Meshing

Daniele Baieri, Filippo Maggioli, Emanuele Rodolà +2

Neural fields have emerged as a powerful representation for 3D geometry, enabling compact and continuous modeling of complex shapes. Despite their expressive power, manipulating ne…

cs.CG2024★ 3 cited

Reconstructing Curves from Sparse Samples on Riemannian Manifolds

Diana Marin, Filippo Maggioli, Simone Melzi +2

Reconstructing 2D curves from sample points has long been a critical challenge in computer graphics, finding essential applications in vector graphics. The design and editing of cu…