# The Leray problem for 2D inhomogeneous fluids

Farid Ammar-Khodja; Marcelo M. Santos

Banach Center Publications (2005)

- Volume: 70, Issue: 1, page 51-59
- ISSN: 0137-6934

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topFarid Ammar-Khodja, and Marcelo M. Santos. "The Leray problem for 2D inhomogeneous fluids." Banach Center Publications 70.1 (2005): 51-59. <http://eudml.org/doc/282210>.

@article{FaridAmmar2005,

abstract = {We formulate the Leray problem for inhomogeneous fluids in two dimensions and outline the proof of the existence of a solution. There are two kinds of results depending on whether the given value for the density is a continuous function or only an $L^∞$ function. In the former case, the given densities are attained in the sense of uniform convergence and in the latter with respect to weak-* convergence.},

author = {Farid Ammar-Khodja, Marcelo M. Santos},

journal = {Banach Center Publications},

keywords = {stationary Navier-Stokes equations; incompressible flow; discontinuous density},

language = {eng},

number = {1},

pages = {51-59},

title = {The Leray problem for 2D inhomogeneous fluids},

url = {http://eudml.org/doc/282210},

volume = {70},

year = {2005},

}

TY - JOUR

AU - Farid Ammar-Khodja

AU - Marcelo M. Santos

TI - The Leray problem for 2D inhomogeneous fluids

JO - Banach Center Publications

PY - 2005

VL - 70

IS - 1

SP - 51

EP - 59

AB - We formulate the Leray problem for inhomogeneous fluids in two dimensions and outline the proof of the existence of a solution. There are two kinds of results depending on whether the given value for the density is a continuous function or only an $L^∞$ function. In the former case, the given densities are attained in the sense of uniform convergence and in the latter with respect to weak-* convergence.

LA - eng

KW - stationary Navier-Stokes equations; incompressible flow; discontinuous density

UR - http://eudml.org/doc/282210

ER -

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