isvav_result

publication_year

occurrences__organization__code

solver__id__sc2

result_type__code

Type of result according to the RIV classification. Czech version is available <a href="https://www.vyzkum.cz/FrontClanek.aspx?idsekce=1395" target="_blank" >here</a>.

language__code

Jazyk výsledku udáva původní jazyk, ve kterém byl daný výsledek vytvořen. Kompletní seznam jazyků ve kterém je možno výsledek do RIV předložit je <a href="https://www.vyzkum.cz/FrontClanek.aspx?idsekce=1397" target="_blank" >zde</a>.

cep__code

ford__code

_group_id67

occurrences__funder__code

Data supplier is the R&D aid provider who supported this result.

project__programme__code

x_range_count_solvers

project__id

What are you looking for?

Quick search

Smart search

Filters

revision. , On algebraic flux corrections for finite element approximation of transport phenomena

On the application of algebraic flux correction schemes to problems with non-vanishing right-hand side

A linearity preserving algebraic flux correction scheme of upwind type satisfying the discrete maximum principle on arbitrary meshes

ON THE SOLVABILITY OF THE NONLINEAR PROBLEMS IN AN ALGEBRAICALLY STABILIZED FINITE ELEMENT METHOD FOR EVOLUTIONARY TRANSPORT-DOMINATED EQUATIONS

An algebraic flux correction scheme satisfying the discrete maximum principle and linearity preservation on general meshes

Well-balanced convex limiting for finite element discretizations of steady convection-diffusion-reaction equations

On the discrete maximum principle for algebraic flux correction schemes with limiters of upwind type

A unified analysis of algebraic flux correction schemes for convection-diffusion equations

Analysis of algebraic flux correction schemes

Some analytical results for an algebraic flux correction scheme for a steady convection-diffusion equation in one dimension