The equations of non-homogeneous asymmetric fluids: An iterative approach

Carlos Conca; Raúl Gormaz; Elva E. Ortega-Torres; Marko A. Rojas-Medar

doi:10.1002/mma.331

The equations of non-homogeneous asymmetric fluids: An iterative approach

Carlos Conca
, Raúl Gormaz
, Elva E. Ortega-Torres
, Marko A. Rojas-Medar

Producción científica: Contribución a una revista › Artículo › revisión exhaustiva

11 Citas (Scopus)

Resumen

We study the existence and uniqueness of strong solutions for the equations of non-homogeneous asymmetric fluids. We use an iterative approach and we prove that the approximate solutions constructed by this method converge to the strong solution of these equations. We also give bounds for the rate of convergence.

Idioma original	Inglés
Páginas (desde-hasta)	1251-1280
Número de páginas	30
Publicación	Mathematical Methods in the Applied Sciences
Volumen	25
N.º	15
DOI	https://doi.org/10.1002/mma.331
Estado	Publicada - oct. 2002
Publicado de forma externa	Sí

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@article{6e660094561d4ff58754cc17451e2a06,

title = "The equations of non-homogeneous asymmetric fluids: An iterative approach",

abstract = "We study the existence and uniqueness of strong solutions for the equations of non-homogeneous asymmetric fluids. We use an iterative approach and we prove that the approximate solutions constructed by this method converge to the strong solution of these equations. We also give bounds for the rate of convergence.",

keywords = "Asymmetric fluid, Galerkin method, Strong solutions",

author = "Carlos Conca and Ra{\'u}l Gormaz and Ortega-Torres, \{Elva E.\} and Rojas-Medar, \{Marko A.\}",

year = "2002",

month = oct,

doi = "10.1002/mma.331",

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T1 - The equations of non-homogeneous asymmetric fluids

T2 - An iterative approach

AU - Conca, Carlos

AU - Gormaz, Raúl

AU - Ortega-Torres, Elva E.

AU - Rojas-Medar, Marko A.

PY - 2002/10

Y1 - 2002/10

N2 - We study the existence and uniqueness of strong solutions for the equations of non-homogeneous asymmetric fluids. We use an iterative approach and we prove that the approximate solutions constructed by this method converge to the strong solution of these equations. We also give bounds for the rate of convergence.

AB - We study the existence and uniqueness of strong solutions for the equations of non-homogeneous asymmetric fluids. We use an iterative approach and we prove that the approximate solutions constructed by this method converge to the strong solution of these equations. We also give bounds for the rate of convergence.

KW - Asymmetric fluid

KW - Galerkin method

KW - Strong solutions

UR - https://www.scopus.com/pages/publications/0036792873

U2 - 10.1002/mma.331

DO - 10.1002/mma.331

M3 - Article

AN - SCOPUS:0036792873

SN - 0170-4214

VL - 25

SP - 1251

EP - 1280

JO - Mathematical Methods in the Applied Sciences

JF - Mathematical Methods in the Applied Sciences

IS - 15

ER -

The equations of non-homogeneous asymmetric fluids: An iterative approach

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