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📄 Abstract
Abstract: Neural fields have emerged as a powerful representation for 3D geometry,
enabling compact and continuous modeling of complex shapes. Despite their
expressive power, manipulating neural fields in a controlled and accurate
manner -- particularly under spatial constraints -- remains an open challenge,
as existing approaches struggle to balance surface quality, robustness, and
efficiency. We address this by introducing a novel method for handle-guided
neural field deformation, which leverages discrete local surface
representations to optimize the As-Rigid-As-Possible deformation energy. To
this end, we propose the local patch mesh representation, which discretizes
level sets of a neural signed distance field by projecting and deforming flat
mesh patches guided solely by the SDF and its gradient. We conduct a
comprehensive evaluation showing that our method consistently outperforms
baselines in deformation quality, robustness, and computational efficiency. We
also present experiments that motivate our choice of discretization over
marching cubes. By bridging classical geometry processing and neural
representations through local patch meshing, our work enables scalable,
high-quality deformation of neural fields and paves the way for extending other
geometric tasks to neural domains.