Interprétation géométrique des processus probabilistiques continus
Formally self-referential propositions for cut free classical analysis and related systems
CONTENTSIntroduction............................................................................................................................................................................................................ 5 I. Results on self-referential propositions............................................................................................................................. 11 1. Definitions of some principal metamathematical notions......................................................................
Zum Eigenwertproblem bei analytischen operatorwertigen Funktionen, deren Koeffizienten positive Operatoren sind
Equicontinuity and the theorem of ARZELA-ASCOLI in uniform convergence spaces
Some theorems on measurable and continuous selections and some applications
Über die Quotiententopologie als Spur der Potenz einer Topologie
Eine natürliche Topologisierung der Potenzmenge eines topologischen Raumes
On minimal points with respect to a set in Banach spaces
A model for phenomena of instability
Completions of uniform spaces
Topologische Untergruppenraüme
Structure of Green's operators and estimates for the corresponding eigenvalues
On homology theory of non-closed sets
Point countable open coverings in countably compact spaces
The limit inferior of a filtered set-family as a set of limit points
On the saturation of a topological partial algebra with respect to a congruence relation
A categorical generalization of completely Hausdorff spaces
Isometric immersions and induced geometric structures
In the paper under review, the author presents some results on the basis of the Nash-Gromov theory of isometric immersions and illustrates how the same results and ideas can be extended to other structures.
Nonlinear differential systems of the third and fourth order
Functionals depending on curvatures and surfaces with curvature measures
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