Analysis of the Kleiser‐Schumann method for a family of mixed finite elements for the Stokes equations

Claudia Chinosi; Maria I. Comodi

doi:10.1002/num.1690100305

Analysis of the Kleiser‐Schumann method for a family of mixed finite elements for the Stokes equations

Claudia Chinosi
, Maria I. Comodi

Risultato della ricerca: Contributo su rivista › Articolo in rivista › peer review

Abstract

We study the Stokes problem by using a mixed finite element method introduced by Stenberg [Numer. Math. 56, 827 (1990)] and adapt it to the splitting introduced by Canuto and Sacchi Landriani [Numer. Math. 50, 217 (1986)] and Chinosi and Comodi [Numer. Methods Partial Different. Equations 7, 363 (1991)], by using the incompressibility condition to implicitly define a boundary condition for the pressure. © 1994 John Wiley & Sons, Inc.

Lingua originale	Inglese
pagine (da-a)	309-322
Numero di pagine	14
Rivista	Numerical Methods for Partial Differential Equations
Volume	10
Numero di pubblicazione	3
DOI	https://doi.org/10.1002/num.1690100305
Stato di pubblicazione	Pubblicato - mag 1994
Pubblicato esternamente	Sì

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10.1002/num.1690100305

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title = "Analysis of the Kleiser‐Schumann method for a family of mixed finite elements for the Stokes equations",

abstract = "We study the Stokes problem by using a mixed finite element method introduced by Stenberg [Numer. Math. 56, 827 (1990)] and adapt it to the splitting introduced by Canuto and Sacchi Landriani [Numer. Math. 50, 217 (1986)] and Chinosi and Comodi [Numer. Methods Partial Different. Equations 7, 363 (1991)], by using the incompressibility condition to implicitly define a boundary condition for the pressure. {\textcopyright} 1994 John Wiley \& Sons, Inc.",

author = "Claudia Chinosi and Comodi, \{Maria I.\}",

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AB - We study the Stokes problem by using a mixed finite element method introduced by Stenberg [Numer. Math. 56, 827 (1990)] and adapt it to the splitting introduced by Canuto and Sacchi Landriani [Numer. Math. 50, 217 (1986)] and Chinosi and Comodi [Numer. Methods Partial Different. Equations 7, 363 (1991)], by using the incompressibility condition to implicitly define a boundary condition for the pressure. © 1994 John Wiley & Sons, Inc.

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Analysis of the Kleiser‐Schumann method for a family of mixed finite elements for the Stokes equations

Abstract

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