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Applicable Analysis

An International Journal

Volume 85, 2006 - Issue 11

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Variational boundary integral equations for the Stokes systemFootnote§
§Dedicated to Prof. Dr. Dr.h.c. Ioan A. Rus on the occasion of his 70th birthday.

M. Kohr Faculty of Mathematics and Computer Science, Babeş-Bolyai University, 1 M. Kogălniceanu Str, 400084 Cluj-Napoca, RomaniaCorrespondence[email protected]

W. L. Wendland Institut für Angewandte Analysis und Numerische Simulation, Universität Stuttgart, Pfaffenwaldring 57, 70569 Stuttgart, Germany

Pages 1343-1372 | Accepted 07 Aug 2006, Published online: 25 Jan 2007

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https://doi.org/10.1080/00036810600963961

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Mulugeta A. Dagnaw & Habtamu Z. Alemu. 2024. Extended Abstracts 2021/2022. Extended Abstracts 2021/2022 145 156 .

M. A. Dagnaw & C. Fresneda-Portillo. (2022) On the Well-Posedness of Two Boundary-Domain Integral Equation Systems Equivalent to the Dirichlet Problem for the Stokes System with Variable Viscosity. Results in Mathematics 77:3.
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Tsegaye G. Ayele & Mulugeta A. Dagnaw. (2021) Boundary‐domain integral equation systems to the mixed BVP for compressible Stokes equations with variable viscosity in 2D. Mathematical Methods in the Applied Sciences 44:12, pages 9899-9926.
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Tsegaye G. Ayele & Mulugeta A. Dagnaw. (2020) Boundary‐domain integral equation systems to the Dirichlet and Neumann problems for compressible Stokes equations with variable viscosity in 2D. Mathematical Methods in the Applied Sciences 44:12, pages 9876-9898.
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Sergey E. Mikhailov & Carlos F. Portillo. (2021) Boundary-Domain Integral Equations equivalent to an exterior mixed BVP for the variable-viscosity compressible Stokes PDEs. Communications on Pure & Applied Analysis 20:3, pages 1103.
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Robert Gutt. (2020) Boundary integral approach for the mixed Dirichlet–Robin boundary value problem for the nonlinear Darcy–Forchheimer–Brinkman system. Computers & Mathematics with Applications 79:10, pages 2805-2818.
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Irina Mitrea, Katharine Ott & Warwick Tucker. (2017) Invertibility Properties of Singular Integral Operators Associated with the Lamé and Stokes Systems on Infinite Sectors in Two Dimensions. Integral Equations and Operator Theory 89:2, pages 151-207.
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S. E. Mikhailov & C. F. Portillo. 2015. Integral Methods in Science and Engineering. Integral Methods in Science and Engineering 401 412 .

G.N. Gatica, G.C. Hsiao, S. Meddahi & F.‐J. Sayas. (2012) On the dual‐mixed formulation for an exterior Stokes problem. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik 93:6-7, pages 437-445.
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T. Samrowski. (2011) Justification of the fast multipole method for the stokes system in the case of the interior diriclet problem. Journal of Mathematical Sciences 178:6, pages 637-650.
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Dagmar Medková & Werner Varnhorn. (2011) The planar Dirichlet problem for the Stokes equations. Mathematical Methods in the Applied Sciences 34:9, pages 1097-1109.
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Mirela Kohr & Wolfgang L. Wendland. (2009) Boundary integral equations for a three‐dimensional Brinkman flow problem. Mathematische Nachrichten 282:9, pages 1305-1333.
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MIRELA KOHR, G. P. RAJA SEKHAR & WOLFGANG L. WENDLAND. (2011) BOUNDARY INTEGRAL EQUATIONS FOR A THREE-DIMENSIONAL STOKES–BRINKMAN CELL MODEL. Mathematical Models and Methods in Applied Sciences 18:12, pages 2055-2085.
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Sergueï A. Nazarov, Adélia Sequeira, Maria Specovius‐Neugebauer & Juha H. Videman. (2007) Artificial boundary conditions for viscoelastic flows. Mathematical Methods in the Applied Sciences 31:8, pages 937-958.
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Variational boundary integral equations for the Stokes systemFootnote§
§Dedicated to Prof. Dr. Dr.h.c. Ioan A. Rus on the occasion of his 70th birthday.

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Variational boundary integral equations for the Stokes systemFootnote§§Dedicated to Prof. Dr. Dr.h.c. Ioan A. Rus on the occasion of his 70th birthday.

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Variational boundary integral equations for the Stokes systemFootnote§
§Dedicated to Prof. Dr. Dr.h.c. Ioan A. Rus on the occasion of his 70th birthday.