An Adaptive Savitsky-Golay Filter for Smoothing Finite Element Computation

11/02/2019
by   Teodoro Collin, et al.
0

The smoothing technique of Savitzky and Golay is extended to data defined on multidimensional meshes. A smoothness-increasing accuracy-conserving (SIAC) filter is defined that is suitable for use with finite-element computation.

READ FULL TEXT

page 2

page 5

page 6

page 7

research
02/07/2023

Finite element grad grad complexes and elasticity complexes on cuboid meshes

This paper constructs two conforming finite element grad grad and elasti...
research
09/26/2021

Preconditioning for finite element methods with strain smoothing

Strain smoothing methods such as the smoothed finite element methods (S-...
research
03/03/2020

Approximation of noisy data using multivariate splines and finite element methods

We compare a recently proposed multivariate spline based on mixed partia...
research
06/01/2021

Quadrature for Implicitly-defined Finite Element Functions on Curvilinear Polygons

H^1-conforming Galerkin methods on polygonal meshes such as VEM, BEM-FEM...
research
07/22/2021

Evaluating the Quality of Finite Element Meshes with Machine Learning

This paper addresses the problem of evaluating the quality of finite ele...
research
08/24/2022

Open-Full-Jaw: An open-access dataset and pipeline for finite element models of human jaw

Developing computational models of the human jaw acquired from cone-beam...
research
03/18/2022

Convex Optimization-Based Structure-Preserving Filter For Multidimensional Finite Element Simulations

In simulation sciences, it is desirable to capture the real-world proble...

Please sign up or login with your details

Forgot password? Click here to reset