Tom Gustafsson
VTT Technical Research Centre of Finland
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Tom Gustafsson.
Applied Mathematical Modelling | 2015
Tom Gustafsson; K. R. Rajagopal; Rolf Stenberg; Juha Videman
Abstract We derive a novel and rigorous correction to the classical Reynolds lubrication approximation for fluids with viscosity depending upon the pressure. Our analysis shows that the pressure dependence of viscosity leads to additional nonlinear terms related to the shear rate and arising from a non-negligible cross-film pressure. We present a comparison of the numerical solutions of the classical Reynolds equation and our modified equation and conclude that the modified equation leads to the prediction of higher pressures and viscosities in the flow domain.
Key Engineering Materials | 2006
Simo-Pekka Hannula; Erja Turunen; Jari Keskinen; Tommi Varis; Teppo Fält; Tom Gustafsson; Roman Nowak
HVOF thermal spraying has been developed to deposit dense Al2O3-coatings for improved protective properties. As compared to generally used plasma sprayed coatings HVOF coatings can be prepared much denser and thus are better suited for applications where protective properties of the coating are needed. In this paper we describe the development of HVOF spraying technologies for nanocrystalline Al2O3- and Al2O3-Ni-coatings. The microstructure and the mechanical properties of these novel coatings are reported and compared to a conventionally processed Al2O3-coating.
SIAM Journal on Scientific Computing | 2018
Tom Gustafsson; Rolf Stenberg; Juha Videman
We derive a residual a posteriori estimator for the Kirchhoff plate bending problem. We consider the problem with a combination of clamped, simply supported, and free boundary conditions subject to both distributed and concentrated (point and line) loads. Extensive numerical computations are presented to verify the functionality of the estimators.
Computational methods in applied mathematics | 2017
Tom Gustafsson; Rolf Stenberg; Juha Videman
Abstract We discuss the differences between the penalty, mixed and stabilised methods for the finite element approximation of the obstacle problem. The theoretical properties of the methods are discussed and illustrated through numerical examples.
Key Engineering Materials | 2006
Erja Turunen; Tommi Varis; Tom Gustafsson; Jari Keskinen; Pertti Lintunen; Teppo Fält; Roman Nowak; Simo-Pekka Hannula
Special mechanical properties have widely been demonstrated with bulk nanocrystalline materials. An increasing effort has been made to transfer such improvements also into thermal sprayed ceramic coatings. This paper focuses on such efforts in alumina-based ceramic coatings. The optimization of process conditions and effect of different process parameters on the mechanical performance of high velocity oxy-fuel (HVOF) sprayed ceramic coatings is discussed.
Computer Methods in Applied Mechanics and Engineering | 2018
Tom Gustafsson; K. R. Rajagopal; Rolf Stenberg; Juha Videman
Abstract We present a stabilized finite element method for the numerical solution of cavitation in lubrication, modeled as an inequality-constrained Reynolds equation. The cavitation model is written as a variable coefficient saddle-point problem and approximated by a residual-based stabilized method. Based on our recent results on the classical obstacle problem, we present optimal a priori estimates and derive novel a posteriori error estimators. The method is implemented as a Nitsche-type finite element technique and shown in numerical computations to be superior to the usually applied penalty methods.
Bit Numerical Mathematics | 2018
Tom Gustafsson; Rolf Stenberg; Juha Videman
We derive a residual a posteriori estimator for the Kirchhoff plate bending problem. We consider the problem with a combination of clamped, simply supported and free boundary conditions subject to both distributed and concentrated (point and line) loads. Extensive numerical computations are presented to verify the functionality of the estimators.
Computers & Mathematics With Applications | 2017
Tom Gustafsson; Harri Hakula; Matti Leinonen
Abstract We consider the approximation of the Reynolds equation with an uncertain film thickness. The resulting stochastic partial differential equation is solved numerically by the stochastic Galerkin finite element method with high-order discretizations both in spatial and stochastic domains. We compute the pressure field of a journal bearing in various numerical examples that demonstrate the effectiveness and versatility of the approach. The results suggest that the stochastic Galerkin method is capable of supporting design when manufacturing imperfections are the main sources of uncertainty.
Surface & Coatings Technology | 2006
Erja Turunen; Tommi Varis; Tom Gustafsson; Jari Keskinen; Teppo Fält; Simo-Pekka Hannula
Metal Finishing | 2005
Reima Lahtinen; Tom Gustafsson