Ueber eine Gattung regelmässiger ebener Configurationen
Ueber polyedrale Configurationen
Equivariant embeddings of -spaces
On the existence of G-compactifications
Furstenberg’s theorem in topological dynamics
The evolution of the Dirac field in cuved space-times.
On the Eigenproblem for Normal Matrices.
The local weight of an effective locally compact transformation group and the dimension of
Equivalence of almost periodic compactifications
Über Riemannsche Räume, die infinitesimale konforme Transformationen gestatten.
Über Koeffizientenprobleme bei Eilinien und über die Heinzsche Konstante.
On Property B and on Steiner Systems.
Convex sets in projective space
Groups with a small number of automorphisms.
A note on compactifications of products of semigroups.
Invariant densities for random -expansions
Let be a non-integer. We consider expansions of the form , where the digits are generated by means of a Borel map defined on . We show existence and uniqueness of a -invariant probability measure, absolutely continuous with respect to , where is the Bernoulli measure on with parameter () and is the normalized Lebesgue measure on . Furthermore, this measure is of the form , where is equivalent to . We prove that the measure of maximal entropy and are mutually singular. In...
Measures of maximal entropy for random -expansions
Let be a non-integer. We consider -expansions of the form , where the digits are generated by means of a Borel map defined on . We show that has a unique mixing measure of maximal entropy with marginal measure an infinite convolution of Bernoulli measures. Furthermore, under the measure the digits form a uniform Bernoulli process. In case 1 has a finite greedy expansion with positive coefficients, the measure of maximal entropy is Markov. We also discuss the uniqueness of -expansions....
Invariant measures and the equicontinuous structure relation II: the relative case
Trauberian Theorems for Limitation Methods Admitting a Central Limit Theorem.
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