Special meshes and higher-order schemes for singularly perturbed boundary value problems.
Vulanović, Relja (2001)
Novi Sad Journal of Mathematics
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Displaying similar documents to “A balanced finite-element method for an axisymmetrically loaded thin shell”
Special meshes and higher-order schemes for singularly perturbed boundary value problems.
On the numerical solution of the multidimensional singular integrals and integral equations, used in the theory of linear viscoelasticity.
Ladopoulos, E.G. (1988)
International Journal of Mathematics and Mathematical Sciences
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Numerical experiments with different schemes for a singularly perturbed problem.
Herceg, Dragoslav, Surla, Katarina, Radeka, Ivana, Maličić, Helena (2001)
Novi Sad Journal of Mathematics
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On a finite difference analogue of a singular boundary value problem.
Herceg, Dragoslav, Krejić, Nataša, Maličić, Helena (2000)
Novi Sad Journal of Mathematics
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Singular Perturbations For Heart Image Segmentation Tracking
J. Pousin (2009)
Mathematical Modelling of Natural Phenomena
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In this note we give a result of convergence when time goes to infinity for a quasi static linear elastic model, the elastic tensor of which vanishes at infinity. This method is applied to segmentation of medical images, and improves the 'elastic deformable template' model introduced previously.
On the Numerical Modeling of Deformations of Pressurized Martensitic Thin Films
Pavel Bělík, Timothy Brule, Mitchell Luskin (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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We propose, analyze, and compare several numerical methods for the computation of the deformation of a pressurized martensitic thin film. Numerical results have been obtained for the hysteresis of the deformation as the film transforms reversibly from austenite to martensite.
Numerical homogenization: survey, new results, and perspectives
Antoine Gloria (2012)
ESAIM: Proceedings
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These notes give a state of the art of numerical homogenization methods for linear elliptic equations. The guideline of these notes is analysis. Most of the numerical homogenization methods can be seen as (more or less different) discretizations of the same family of continuous approximate problems, which H-converges to the homogenized problem. Likewise numerical correctors may also be interpreted as approximations of Tartar’s correctors....