D
Dirk Roose
Researcher at Katholieke Universiteit Leuven
Publications - 333
Citations - 8471
Dirk Roose is an academic researcher from Katholieke Universiteit Leuven. The author has contributed to research in topics: Delay differential equation & Finite element method. The author has an hindex of 46, co-authored 330 publications receiving 7968 citations. Previous affiliations of Dirk Roose include Catholic University of Leuven & Osaka University.
Papers
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Journal ArticleDOI
Numerical bifurcation analysis of delay differential equations using DDE-BIFTOOL
TL;DR: DDE-BIFTOOL, a Matlab package for numerical bifurcation analysis of systems of delay differential equations with several fixed, discrete delays, is described and its usage and capabilities are illustrated through analysing three examples.
Virtual textile composites software Wisetex: integration with micromechanical, permeability and structural analysis
Enrique Bernal,B. Laine,Stepan Vladimirovitch Lomov,Tomas Mikolanda,Hiroaki Nakai,Carlo Poggi,Dirk Roose,F. Tumer,B. Van Den Broucke,B. Verleye,Ignace Verpoest,F. Boust,Masaru Zako,Valter Carvelli,P. De Luca,J. Delerue,L. Dufort,Satoru Hirosawa,G Huysmans,Sergey Kondratiev +19 more
Journal ArticleDOI
Wavelet-based image denoising using a Markov random field a priori model
M. Malfait,Dirk Roose +1 more
TL;DR: A comparison of quantitative and qualitative results for test images demonstrates the improved noise suppression performance with respect to previous wavelet-based image denoising methods.
Book
Computational Partial Differential Equations: Numerical Methods and Diffpack Programming
Hans Petter Langtangen,D. Keyes,R. Nieminen,M. Griebel,M. Griebel Bonn,Tamar Schlick,Dirk Roose +6 more
TL;DR: Diffpack as discussed by the authors is a modern software development environment based on C++ and object-oriented programming for solving partial differential equations, including heat transfer, elasticity, and viscous fluid flow.
Journal ArticleDOI
Continuous pole placement for delay equations
TL;DR: A stabilization method for linear time-delay systems which extends the classical pole placement method for ordinary differential equations, which does not render the closed loop system but consists of controlling the rightmost eigenvalues.