Mathematikberichte 1993
Seminarberichte Band 45
On the Perturbation of the Cholesky Factorization
Zlatko Drmac, Matjaž Omladic, Krešimir Veselic
Exceptional Simple Jordan Algebras and Galois Cohomology
Joseph C. Ferrar, Holger P. Petersson
Quantitative Approximation Results for Sigma-Pi-Type Neural Network Operators
Burkhard Lenze
Einparametrige Untergruppen der affinen Gruppe in A2
K. Antonino Mannino
Algebraically Behaved Categories of Ordered Hausdorff Spaces
Günther Richter
Über Cohomologieklassen von Untervarietäten
Peter Schuster
Perturbations of the Eigenprojections of a Factorized Hermitian Matrix
Ivan Slapnicar, Krešimir Veselic
A Reduction Algorithm for Positive Definite Pencils
Xiaofeng WangSeminarberichte Band 46
On the Construction of the Extensional Topological Hull
I. W. Alderton, F. Schwarz, S. Weck-Schwarz
The Sequence of Projective Diameters in the Canonical Free Completion Process
F. Bonetti, N. Civolani
Implicit Field Operations
Reinhard Börger
Convergence
Werner Gähler
On m-Separated Projection Spaces
Eraldo Giuli
A Note on Stability in Homotopical Algebra
Marco Grandis
Horst Herrlich
Epimorphisms of Absolutely Convex Spaces
Ralf Kemper
Ein Problem vom Typ Buffon in der euklidischen Ebene
Antonino Mannino
Algebraische Konvexität
Helmut Röhrl
Trace Minimization and Definiteness of Symmetric Pencils
J. Kovac-Striko, Krešimir VeselicSeminarberichte Band 47
On Relative Perturbations of Singular Values
Zlatko Drmac
The Locally Convex Topology on the Space of Meromorphic Functions
Karl-Goswin Grosse-Erdmann
A Long-Run Test for Random Number Generators
Eugen Grycko
A Categorical Approach to Matrix Toda Brackets
Keith A. Hardie, Klaus Heiner Kamps, H. J. Marcum
Topological Totally Convex Spaces II
Heinrich Kleisli, Hans-Peter Künzi
Hypergraphs and Fuzzy Languages
N. V. E. S. Murthy
Convexity Theories IV Klein-Hilbert Parts in Convex Modules
Dieter Pumplün, Helmut Röhrl
An Algorithm for Locating all Zeros of a Real Polynomial
Franz Locher, Michael-Ralf Skrzipek
Die Abbildung `standard´ oder Wann und wie kann man einen Ring auf reellen Zahlen im Sinne Dedekinds abbilden
A. Barbara Veit
