Numerical methods for MHD problems
Dostál, Michal
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Dostál, Michal
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Anita Dobek (2008)
Discussiones Mathematicae Probability and Statistics
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E. Cancès, S. Labbé (2012)
ESAIM: Proceedings
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Mohammad Ali Ardalani (2014)
Studia Mathematica
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We introduce new concepts of numerical range and numerical radius of one operator with respect to another one, which generalize in a natural way the known concepts of numerical range and numerical radius. We study basic properties of these new concepts and present some examples.
Janovský, Vladimír
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We consider a contact problem of planar elastic bodies. We adopt Coulomb friction as (an implicitly defined) constitutive law. We will investigate highly simplified lumped parameter models where the contact boundary consists of just one point. In particular, we consider the relevant static and dynamic problems. We are interested in numerical solution of both problems. Even though the static and dynamic problems are qualitatively different, they can be solved by similar piecewise-smooth...
Němec, Ivan, Vala, Jiří, Štekbauer, Hynek, Jedlička, Michal, Burkart, Daniel
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The widely used method for solution of impacts of bodies, called the penalty method, is based on the contact force proportional to the length of the interpenetration of bodies. This method is regarded as unsatisfactory by the authors of this contribution, because of an inaccurate fulfillment of the energy conservation law and violation of the natural demand of impenetrability of bodies. Two non-traditional methods for the solution of impacts of bodies satisfy these demands exactly, or...
M. Życzkowski (1965)
Applicationes Mathematicae
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José Fernández García, Weimin Han, Meir Shillor, Mircea Sofonea (2001)
International Journal of Applied Mathematics and Computer Science
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A summary of recent results concerning the modelling as well as the variational and numerical analysis of frictionless contact problems for viscoplastic materials are presented. The contact is modelled with the Signorini or normal compliance conditions. Error estimates for the fully discrete numerical scheme are described, and numerical simulations based on these schemes are reported.
A. Torgašev (1975)
Matematički Vesnik
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Gneiting, Tilmann, Konis, Kjell, Richards, Donald (2001)
Experimental Mathematics
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