Results 31 to 40 of about 147 (135)
Discontinuous Galerkin Immersed Finite Element Methods for Parabolic Interface Problems∗
In this article, interior penalty discontinuous Galerkin methods using immersed finite element functions are employed to solve parabolic interface problems. Typical semi-discrete and fully discrete schemes are presented and analyzed.
Qing Yang, Xu Zhang
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In this study, we develop a novel hybrid numerical method based on the finite element method and finite difference method for solving the two-dimensional coupled Burgers’ equations.
Aysenur Busra Cakay, Selmahan Selim
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. Error estimates for Galerkin discretizations of parabolic integro-differential equations are presented under minimal regularity assumptions. The analysis is applicable in case that the full Galerkin matrix A associated to the integral operator is ...
Konstantinos Chrysafinos
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An Energy Stable Monolithic Eulerian Fluid-Structure Finite Element Method
International audienceWhen written in an Eulerian frame, the conservation laws of continuum mechanic are similar for fluids and solids leading to a single set of variables for a monolithic formulation; the only difference is in the expression of the ...
Pironneau, Olivier +3 more
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AMS subject classifications. 65M60, 65M12Semi-Lagranging schemes have been explored by several authors recently for transport problems in particular for moving interfaces using level set method.
Liu, Yingjie, Dupont, Todd F.
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NUMERICAL SIMULATION OF A GUITAR
The purpose of this study is to present a time-domain numerical modeling of the guitar. The model involves the transverse displacement of the string excited by a force pulse, the flexural motion of the soundboard and the sound radiation in the air.
Antoine Chaigne +3 more
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Linear B-spline finite element method for the generalized diffusion equation with delay. [PDF]
Lubo GT, Duressa GF.
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: A class of optimal control problems for a parabolic equation with nonlinear boundary condition and constraints on the control and the state is considered.
Fredi Tröltzsch
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A posteriori error analysis for numerical approximations of Friedrichs systems
The global error of numerical approximations for symmetric positive systems in the sense of Friedrichs is decomposed into a locally created part and a propagating component.
J.A. Mackenzie +3 more
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Mathematical modelling and numerical solution of swelling of cartilaginous tissues. Part II : mixed-hybrid finite element solution [PDF]
: The swelling and shrinkage of biological tissues are modelled by a four-component mixture theory [J.M. Huyghe and J.D. Janssen, Int. J. Engng. Sci. 35 (1997) 793-802; K. Malakpoor, E.F. Kaasschieter and J.M. Huyghe, Mathematical modelling and numerical
Kaasschieter, Enrique F. +9 more
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