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Applicable Analysis
An International Journal
Volume 58, 1995 - Issue 3-4
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Original Articles

On the maximum modulus theorem for stokes functions

Werner Kratz Abteilung Mathematik V, Universität Ulm, Ulm, D-89069, Germany
Pages 293-302 | Received 28 Mar 1995, Published online: 02 May 2007

Citations (8)

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Read on this site (2)

D. Medková. (2016) Bounded solutions of the Dirichlet problem for the Stokes resolvent system. Complex Variables and Elliptic Equations 61:12, pages 1689-1715.
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Dagmar Medkova & Werner Varnhorn. (2008) Boundary value problems for the Stokes equations with jumps in open sets. Applicable Analysis 87:7, pages 829-849.
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Articles from other publishers (6)

Haigang Li, Longjuan XuPeihao Zhang. (2023) Stress Blowup Analysis When a Suspending Rigid Particle Approaches the Boundary in Stokes Flow: 2-Dimensional Case. SIAM Journal on Mathematical Analysis 55:5, pages 4493-4536.
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S. Kračmar, D. Medková, Š. Nečasová & W. Varnhorn. (2012) A maximum modulus theorem for the Oseen problem. Annali di Matematica Pura ed Applicata 192:6, pages 1059-1076.
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Werner Varnhorn. (2012) Maximum Modulus Estimates for the Linear Steady Stokes System. PAMM 12:1, pages 589-590.
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V. Maz'ya & J. Rossmann. (2009) A maximum modulus estimate for solutions of the Navier–Stokes system in domains of polyhedral type. Mathematische Nachrichten 282:3, pages 459-469.
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Werner Varnhorn. (2007) Boundary integral equations and maximum modulus estimates for the Stokes system. PAMM 7:1, pages 1042603-1042604.
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P. MAREMONTI. (2012) ON THE STOKES EQUATIONS: THE MAXIMUM MODULUS THEOREM. Mathematical Models and Methods in Applied Sciences 10:07, pages 1047-1072.
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