activity
20092023
most citedMesh Denoising based on Normal Voting Tensor and Binary Optimization

69 citations · 93 across the 8 of their papers we have counts for

collaborators

9 papers

cs.CG2023

Feature-aware manifold meshing and remeshing of point clouds and polyhedral surfaces with guaranteed smallest edge length

Henriette Lipschütz, Ulrich Reitebuch, Konrad Polthier +1

Point clouds and polygonal meshes are widely used when modeling real-world scenarios. Here, point clouds arise, for instance, from acquisition processes applied in various surround…

cs.GR2022★ 1 cited

Weaving patterns inspired by the pentagon snub subdivision scheme

Henriette Lipschütz, Ulrich Reitebuch, Martin Skrodzki +1

Various computer simulations regarding, e.g., the weather or structural mechanics, solve complex problems on a two-dimensional domain. They mostly do so by splitting the input doma…

cs.GR2020★ 1 cited

Surface Denoising based on Normal Filtering in a Robust Statistics Framework

Sunil Kumar Yadav, Martin Skrodzki, Eric Zimmermann +1

During a surface acquisition process using 3D scanners, noise is inevitable and an important step in geometry processing is to remove these noise components from these surfaces (gi…

cs.GR2020★ 13 cited

Variational Shape Approximation of Point Set Surfaces

Martin Skrodzki, Eric Zimmermann, Konrad Polthier

In this work, we present a translation of the complete pipeline for variational shape approximation (VSA) to the setting of point sets. First, we describe an explicit example for t…

math.NA2019

A Consistent Discrete 3D Hodge-type Decomposition: implementation and practical evaluation

Faniry H. Razafindrazaka, Konstantin Poelke, Konrad Polthier +1

The Hodge decomposition provides a very powerful mathematical method for the analysis of 2D and 3D vector fields. It states roughly that any vector field can be -orthogonally…

q-bio.QM2018

Hodge Decomposition of the wall shear stress vector fields characterizing biological flows

Faniry H. Razafindrazaka, Pavlo Yevtushenko, Konstantin Poelke +2

A discrete boundary-sensitive Hodge decomposition is proposed as a central tool for the analysis of wall shear stress (WSS) vector fields in aortic blood flows. The method is based…