The equations of non-homogeneous asymmetric fluids: an iterative approach
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 o...
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| Veröffentlicht in: | Mathematical methods in the applied sciences 2002-10, Vol.25 (15), p.1251-1280 |
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| container_title | Mathematical methods in the applied sciences |
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| creator | Conca, Carlos Gormaz, Raúl Ortega-Torres, Elva E. Rojas-Medar, Marko A. |
| description | 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. Copyright © 2002 John Wiley & Sons, Ltd. |
| doi_str_mv | 10.1002/mma.331 |
| format | Article |
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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. 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| ispartof | Mathematical methods in the applied sciences, 2002-10, Vol.25 (15), p.1251-1280 |
| issn | 0170-4214 1099-1476 |
| language | eng |
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| source | Wiley Online Library Journals Frontfile Complete |
| subjects | asymmetric fluid Exact sciences and technology Fluid dynamics Fundamental areas of phenomenology (including applications) Galerkin method General theory Mathematical analysis Mathematics Partial differential equations Physics Sciences and techniques of general use strong solutions |
| title | The equations of non-homogeneous asymmetric fluids: an iterative approach |
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