On the existence of weak solutions for the steady Baldwin-Lomax model and generalizations (Q2033278)
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| Language | Label | Description | Also known as |
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| English | On the existence of weak solutions for the steady Baldwin-Lomax model and generalizations |
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On the existence of weak solutions for the steady Baldwin-Lomax model and generalizations (English)
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14 June 2021
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The article is concerned with the mathematical analysis of the Baldwin-Lomax model describing turbulent flows at statistical equillibrium. The main result is the proof of a weak solution to the Baldwin-Lomax model with the rotational part of the solution belonging in a weighted \(\mathrm{L}^2\) space. The proof is based on the classical Galerkin approximation and monotonicity arguments.
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turbulence
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non-Newtonian fluids
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degenerate operators
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weighted spaces
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Galerkin approximation
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