Veit Gufler
Free University of Bozen-Bolzano
10 Papers
20 Citations
Veit Gufler is an academic researcher from Free University of Bozen-Bolzano. The author has contributed to research in topics: Multibody system & Sensitivity (control systems). The author has an hindex of 2, co-authored 4 publications.
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Papers
A review of flexible multibody dynamics for gradient-based design optimization
TL;DR: In this paper, the authors summarized different formulations of the equations of motion of flexible multibody dynamics and applied them to different applications, and showed that the increased implementation effort of analytical sensitivity analysis is rewarded with high computational efficiency.
Lightweight Engineering Design of Nonlinear Dynamic Systems with Gradient-Based Structural Design Optimization
Erich Wehrle,Veit Gufler +1 more
- 01 Jan 2021
TL;DR: In this article, a unified approach to reap the benefits of optimally designed lightweight systems in structural dynamics and multibody dynamics is introduced, where the design sensitivity analysis applied to the time integration with a nonlinear solver is shown on the practical example for the optimal design of a hydraulic engineering mechanism.
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Multiphysical Design Optimization of Multibody Systems: Application to a Tyrolean Weir Cleaning Mechanism
Veit Gufler,Erich Wehrle,Renato Vidoni +2 more
- 09 Sep 2020
TL;DR: In this article, the optimal design of a mechanism consisting of multiple bodies including a hydraulic cylinder as actuator, is carried out Multibody dynamics enable the analysis of motion and forces and build the base for numerical design optimization of such systems.
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Optimal In-Operation Redesign of Mechanical Systems Considering Vibrations—A New Methodology Based on Frequency-Band Constraint Formulation and Efficient Sensitivity Analysis
Erich Wehrle,Veit Gufler,Renato Vidoni +2 more
- 28 Feb 2020
TL;DR: Methods of design optimization are applied to find a new optimum design for this altered condition and the results show that the optimization solution gives the position and amount of mass added, which is a discrete solution that is practically implementable.
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