Friedrich-Schiller-Universität Jena
Faculty of Mathematics and Computer Science


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2000

00-01
Bricchi, M.: On some properties of $(d,\Psi)$-sets and related Besov Spaces. , Analysis

00-02
Haroske, D.D.: Embeddings in spaces of Lipschitz type, entropy and approximation numbers. , Analysis

00-03
Leopold, H.-G.: Embeddings for general weighted sequence spaces and entropy numbers. , Analysis

00-04
Il'yasov, Y.; Runst, Th.: Existence and uniqueness theorems for equations of the type $Au(x)=g(x,u,Du)$ with degenerate and nonlinear boundary conditions. , Analysis

00-05
Triebel, H.: The Laplace operator in fractal domains. , Analysis

00-06
Hertel, Eike: On the Set-Theoretical Circle-Squaring Problem , Reports on Algebra and Geometry

00-07
Bricchi, M.: On the relationship between Besov spaces $B^{(s,\Psi)}_{p,q}(R^n)$ and $L_p$-spaces defined on a $(d,\Psi)$-set , Analysis

00-08
Koch, H.; Sickel,W.: Pointwise multipliers of Besov spaces of smoothness zero and spaces ofcontinuous functions. , Analysis

00-09
Hertel, E.: Zur Affingeometrie konvexer Polygone , Reports on Algebra and Geometry

00-10
Dashkovski, S.N.: Application of the Q-method to some semilinear differential and integral equations. , Analysis

00-11
Leopold, H.-G.: Embeddings and entropy numbers in Besov spaces of generalized smoothness. , Analysis

00-12
Il'yasov, Y.; Runst, Th.: Existence and multiplicity results for a class of non-linear boundary value problems. , Analysis

00-13
Leopold, H.-G.: Embeddings and entropy numbers for general weighted sequence spaces: The non-limiting case. , Analysis


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28-Feb-2013, Math-Net Projekt in Jena