scispace - formally typeset
U

Umut Tabak

Researcher at Delft University of Technology

Publications -  6
Citations -  270

Umut Tabak is an academic researcher from Delft University of Technology. The author has contributed to research in topics: Reduction (complexity) & Lanczos resampling. The author has an hindex of 3, co-authored 6 publications receiving 198 citations.

Papers
More filters
Journal ArticleDOI

A comparison of model reduction techniques from structural dynamics, numerical mathematics and systems and control

TL;DR: A qualitative comparison of these methods is presented, hereby focusing both on theoretical and computational aspects, and the differences are illustrated on a quantitative level by means of application of the model reduction techniques to a common example.

A comparison of model reduction techniques from structural dynamics, numerical mathematics and systems and control

TL;DR: In this paper, a review of model reduction techniques from the fields of structural dynamics, numerical mathematics and systems and control are reviewed and compared, with a qualitative comparison of these methods focussing both on theoretical and computational aspects.

Modelling of a vehicle windshield with realistic uncertainty

TL;DR: In this paper, a numerical finite element (FE) model is used to evaluate the dynamic response of an industrial windshield in free-free conditions for nominally identical windshields at different temperatures.
Journal ArticleDOI

vibro-Lanczos, a symmetric Lanczos solver for vibro-acoustic simulations

TL;DR: An efficient symmetric Lanczos method for the solution of vibro‐acoustic eigenvalue problems is presented and it is proposed to use a partial orthogonalization scheme for the symmetric case.
Book ChapterDOI

A Spectrally Preconditioned Iterative Reduced Correction Algorithm for Vibro-acoustic Problems

TL;DR: In this article, the Lanczos method is used to extract the eigenvectors in a specified frequency band and a reduction subspace is built and the problem is projected onto this subspace which is built up from a combination of the so-called correction vectors and the uncoupled modes.