@inproceedings {Simula.SC.502,
	title = {Experimental and Analytical Analysis of Bonded Joint for Marine Applications},
	journal = {Proceedings of the II International Conference on Computational Methods in Marine Engineering - MARINE 2007},
	year = {2007},
	month = {June},
	publisher = {International Center of Numerical Methods in Engineering (CIMNE)},
	type = {Conference},
	abstract = {Weight-critical marine structures, such as high-speed craft, are often made of high-strength aluminium. To improve the performance of such structures, there is a tendency to seeking lighter weight materials, especially in parts of the structure where weight-saving is particularly beneficial, such as in the superstructure. Such leight-weight materials can be fibre-reinforced composites. When joining structures made of composites to components of steel or aluminium, welding, which is the traditional joining method in marine applications, is no longer an option. Instead, adhesive bonding becomes an attractive joining method. In the present work the strength of different bonded double-lap steel-composite joints, with a variety of overlap lengths and environmental conditions, has been measured experimentally. These experimental results have been compared with predictions using an elastic-plastic theory recently derived by the present authors, as well as linear models. It is demonstrated that predictions using the new nonlinear theory agree well with the experimentally obtained results, while linear analysis is inappropriate for modeling such joints when loaded to failure.},
	isbn = {978-84-96736-19-1},
	author = {Osnes, Harald and McGeorge, Dag},
	editor = {O{\~n}ate, E. and Pedro J. {Garcia} and Bergan, P. and Kvamsdal, T.}
}
@inproceedings {Staff.2006.2,
	title = {Block Preconditioners for Fully Implicit Runge-Kutta Schemes Applied to the Bidomain Equations},
	journal = {ECCOMAS CFD 06},
	year = {2006},
	note = {The proceeding is published electronically},
	pages = {1-15},
	publisher = {European Community on Computational Methods in Applied Sciences},
	type = {Conference},
	abstract = {Recently, the authors presented different block preconditioners for implicit Runge-Kutta discretization of the heat equation. The preconditioners were block Jacobi and block Gauss-Seidel preconditoners where the blocks reused existing preconditioners for the implicit Euler discretization of the same equation. In this paper we will introduce similar block preconditioners for the implicit Runge-Kutta discretization of the Bidomain equation. We will, by numerical experiments, show the properties of the preconditoners, and that higher-order Runge-Kutta discretization of the Bidomain equation may be superior to lower-order in some cases.},
	isbn = {90-9020970-0},
	author = {Gunnar Andreas {Staff} and Mardal, Kent-Andre and Nilssen, Trygve Kastberg},
	editor = {Wesseling, P. and O{\~n}ate, E. and P{\'e}riaux, J.}
}
@inproceedings {Lovgren.2006.4,
	title = {A Reduced Basis Element Method for Complex Flow Systems},
	journal = {ECCOMAS CFD 2006, European Conference on Computational Fluid Dynamics},
	year = {2006},
	publisher = {TU Delft},
	type = {Conference},
	abstract = {The reduced basis element method is a new approach for approximating the solution of problems described by partial differential equations within domains belonging to a certain class. The method takes its roots in domain decomposition methods and reduced basis discretizations. The basic idea is to first decompose the computational domain into smaller blocks that are topologically similar to a few reference shapes (or generic computational parts). Associated with each reference shape are precomputed solutions corresponding to the same governing partial differential equation, and similar boundary conditions, but solved for different choices of some underlying parameter. In this work, the parameters are representing the geometric shape associated with a computational part. The approximation corresponding to the computational domain is then taken to be a linear combination of the precomputed solutions, mapped from the reference shapes for the different blocks to the actual domain. The variation of the geometry induces non-affine parameter dependence, and we apply the empirical interpolation technique to achieve an offline/online decoupling of the reduced basis procedure. Some results for incompressible flow systems have already been presented, and the focus here will be to further improve the offline/online decoupling of problems with non-affine parameter dependence. To this end we use the empirical interpolation method to approximate the parameter depen- dent operators. We also present a generalized transfinite interpolation method intended to produce global C1 mappings from the reference shapes to each corresponding block of the computational domain.},
	isbn = {90-9020970-0},
	author = {Alf Emil {L{\o}vgren} and Maday, Yvon and Einar M. {R{\o}nquist}},
	editor = {Wesseling, P. and O{\~n}ate, E. and P{\'e}riaux, J.}
}
