activity
20182026
most citedSurface Multigrid via Intrinsic Prolongation

51 citations · 128 across the 10 of their papers we have counts for

collaborators

12 papers

cs.GR2026

A Geodesic Cut-Cell Prior for Neural Skinning

Wenchao Ma, Surya Dwarakanath, Yizhak Ben-Shabat +4

We introduce cut-cell skinning, a geometric prior designed to augment data-driven skinning weight generation. While data-driven methods show promise in producing high-quality skinn…

cs.GR2024

Trust-Region Eigenvalue Filtering for Projected Newton

Honglin Chen, Hsueh-Ti Derek Liu, Alec Jacobson +2

We introduce a novel adaptive eigenvalue filtering strategy to stabilize and accelerate the optimization of Neo-Hookean energy and its variants under the Projected Newton framework…

cs.GR2024

Stabler Neo-Hookean Simulation: Absolute Eigenvalue Filtering for Projected Newton

Honglin Chen, Hsueh-Ti Derek Liu, David I. W. Levin +2

Volume-preserving hyperelastic materials are widely used to model near-incompressible materials such as rubber and soft tissues. However, the numerical simulation of volume-preserv…

cs.GR2023★ 5 cited

Surface Simplification using Intrinsic Error Metrics

Hsueh-Ti Derek Liu, Mark Gillespie, Benjamin Chislett +3

This paper describes a method for fast simplification of surface meshes. Whereas past methods focus on visual appearance, our goal is to solve equations on the surface. Hence, rath…

cs.CV2022★ 7 cited

Learning Smooth Neural Functions via Lipschitz Regularization

Hsueh-Ti Derek Liu, Francis Williams, Alec Jacobson +2

Neural implicit fields have recently emerged as a useful representation for 3D shapes. These fields are commonly represented as neural networks which map latent descriptors and 3D…

cs.GR2021★ 51 cited

Surface Multigrid via Intrinsic Prolongation

Hsueh-Ti Derek Liu, Jiayi Eris Zhang, Mirela Ben-Chen +1

This paper introduces a novel geometric multigrid solver for unstructured curved surfaces. Multigrid methods are highly efficient iterative methods for solving systems of linear eq…

cs.GR2021

Normal-Driven Spherical Shape Analogies

Hsueh-Ti Derek Liu, Alec Jacobson

This paper introduces a new method to stylize 3D geometry. The key observation is that the surface normal is an effective instrument to capture different geometric styles. Centered…

cs.GR2020★ 1 cited

Chordal Decomposition for Spectral Coarsening

Honglin Chen, Hsueh-Ti Derek Liu, Alec Jacobson +1

We introduce a novel solver to significantly reduce the size of a geometric operator while preserving its spectral properties at the lowest frequencies. We use chordal decompositio…

cs.GR2020

Neural Subdivision

Hsueh-Ti Derek Liu, Vladimir G. Kim, Siddhartha Chaudhuri +2

This paper introduces Neural Subdivision, a novel framework for data-driven coarse-to-fine geometry modeling. During inference, our method takes a coarse triangle mesh as input and…

cs.GR2019★ 36 cited

Cubic Stylization

Hsueh-Ti Derek Liu, Alec Jacobson

We present a 3D stylization algorithm that can turn an input shape into the style of a cube while maintaining the content of the original shape. The key insight is that cubic style…

cs.GR2019

Spectral Coarsening of Geometric Operators

Hsueh-Ti Derek Liu, Alec Jacobson, Maks Ovsjanikov

We introduce a novel approach to measure the behavior of a geometric operator before and after coarsening. By comparing eigenvectors of the input operator and its coarsened counter…

cs.LG2018★ 28 cited

Beyond Pixel Norm-Balls: Parametric Adversaries using an Analytically Differentiable Renderer

Hsueh-Ti Derek Liu, Michael Tao, Chun-Liang Li +2

Many machine learning image classifiers are vulnerable to adversarial attacks, inputs with perturbations designed to intentionally trigger misclassification. Current adversarial me…