Abstract semilinear equations with small parameter
Sova, Miroslav (1973)
Proceedings of Equadiff III
Constantin, Peter (1994)
Equadiff 8
Černá, Dana, Finěk, Václav (2008)
Programs and Algorithms of Numerical Mathematics
Borůvka, O. (1979)
Equadiff IV
Huťa, Anton (1982)
Equadiff 5
Chleboun, Jan (2008)
Programs and Algorithms of Numerical Mathematics
Descloux, J., Maillard, P. (1990)
Equadiff 7
Ivo Marek (2003)
Applications of Mathematics
Vrkoč, Ivo (1973)
Proceedings of Equadiff III
Hozman, Jiří, Dolejší, Vít (2008)
Programs and Algorithms of Numerical Mathematics
We deal with a scalar nonstationary convection-diffusion equation with nonlinear convective as well as diffusive terms which represents a model problem for the solution of the system of the compressible Navier-Stokes equations describing a motion of viscous compressible fluids. We present a discretization of this model equation by the discontinuous Galerkin finite element method. Moreover, under some assumptions on the nonlinear terms, domain partitions and the regularity of the exact solution,...
Burda, Pavel, Novotný, Jaroslav, Šístek, Jakub (2013)
Applications of Mathematics 2013
We present analytical solution of the Stokes problem in rotationally symmetric domains. This is then used to find the asymptotic behaviour of the solution in the vicinity of corners, also for Navier-Stokes equations. We apply this to construct very precise numerical finite element solution.
Popoviciu, Tiberiu (1973)
Proceedings of Equadiff III
Ryabov, Yu. (1979)
Equadiff IV
Zlatev, Zahari, Dimov, Ivan, Faragó, István, Georgiev, Krassimir, Havasi, Ágnes, Ostromsky, Tzvetan (2013)
Applications of Mathematics 2013
Multi-dimensional advection terms are an important part of many large-scale mathematical models which arise in different fields of science and engineering. After applying some kind of splitting, these terms can be handled separately from the remaining part of the mathematical model under consideration. It is important to treat the multi-dimensional advection in a sufficiently accurate manner. It is shown in this paper that high order of accuracy can be achieved when the well-known Crank-Nicolson...
Bajnov, D. D., Milusheva, S. D. (1979)
Equadiff IV
Rektorys, Karel (1973)
Proceedings of Equadiff III
Pilyugin, Sergej Yu. (1994)
Equadiff 8
Haslinger, Jaroslav (1982)
Equadiff 5
Feireisl, Eduard (1994)
Equadiff 8
Bihari, I. (1979)
Equadiff IV