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* [[J. Frehse]], M. Specovius-Neugebauer: Existence of Regular Solutions to a Class of Parabolic Systems in Two Space Dimensions with Critical Growth Behaviour, submitted | * [[J. Frehse]], M. Specovius-Neugebauer: Existence of Regular Solutions to a Class of Parabolic Systems in Two Space Dimensions with Critical Growth Behaviour, submitted | ||
* [[S.A. Nazarov]], [[J. Sokolowski]], M. Specovius-Neugebauer Polarization matrices in anisotropic heterogeneous elasticityto appear in As. Anal. | * [[S.A. Nazarov]], [[J. Sokolowski]], M. Specovius-Neugebauer Polarization matrices in anisotropic heterogeneous elasticityto appear in As. Anal. | ||
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* M. Specovius-Neugebauer: The Helmholtz decomposition of weighted Lr-Spaces. Commun. Part. Diff. Equations 15, No. 3, 273-288 (1990).K. I. Pileckas, M. Specovius-Neugebauer: Solvability of a free noncompact boundary problem for a stationary Navier-Stokes system. II., Litov. Mat. Sb. 29, No. 4, 773-784 (1989). | * M. Specovius-Neugebauer: The Helmholtz decomposition of weighted Lr-Spaces. Commun. Part. Diff. Equations 15, No. 3, 273-288 (1990).K. I. Pileckas, M. Specovius-Neugebauer: Solvability of a free noncompact boundary problem for a stationary Navier-Stokes system. II., Litov. Mat. Sb. 29, No. 4, 773-784 (1989). | ||
* [[K. I. Pileckas]], M. Specovius-Neugebauer: Solvability of a free noncompact boundary problem for a stationary Navier-Stokes system. I., Litov. Mat. Sb. 29, No. 3, 532-547 (1989), Engl. Übers. in Lith. Math. J. 29, No. 3, 281-292 (1989) | * [[K. I. Pileckas]], M. Specovius-Neugebauer: Solvability of a free noncompact boundary problem for a stationary Navier-Stokes system. I., Litov. Mat. Sb. 29, No. 3, 532-547 (1989), Engl. Übers. in Lith. Math. J. 29, No. 3, 281-292 (1989) | ||
* M. Specovius-Neugebauer: Exterior Stokes problems and decay at infinity. Math.Methods Appl. Sci. 8, 351-367 (1986). | * M. Specovius-Neugebauer: Exterior Stokes problems and decay at infinity. Math.Methods Appl. Sci. 8, 351-367 (1986). | ||
== Arbeitsgebiete == | == Arbeitsgebiete == | ||