Multiplications on the Space of Probability Distribution Functions.
Multiplicities of compact lie group representations via Berezin quantization
Multiplicity Formulae for Discrete Series.
Multiplicity one for the Gelfand-Graev representation of a linear group
Multiplicity-free complex manifolds.
Multiplier Hopf algebras and duality
We define a category containing the discrete quantum groups (and hence the discrete groups and the duals of compact groups) and the compact quantum groups (and hence the compact groups and the duals of discrete groups). The dual of an object can be defined within the same category and we have a biduality theorem. This theory extends the duality between compact quantum groups and discrete quantum groups (and hence the one between compact abelian groups and discrete abelian groups). The objects in...
Multiplier Representations of Exponential Lie Groups.
Multipliers for a Distinguished Laplacean on Solvable Extensions of H-Type Groups.
Multipliers for the convolution algebra of left and right K-finite compactly supported smooth functions on a semi-simple Lie group.
Multipliers for the Hecke Algebra of a Real Semi Simple Lie Group
Multiplikationen mit großen Automorphismengruppen.
Multiresolution analysis and Radon measures on a locally compact Abelian group
A multiresolution analysis is defined in a class of locally compact abelian groups . It is shown that the spaces of integrable functions and the complex Radon measures admit a simple characterization in terms of this multiresolution analysis.
Multizetas, perinomal numbers, arithmetical dimorphy, and ARI/GARI
Nambu-Lie group actions.
Nambu-Lie groups.
Natural definition of entropy of semigroups
Natural operators between vector valued differential forms
[For the entire collection see Zbl 0742.00067.]This paper is devoted to a method permitting to determine explicitly all multilinear natural operators between vector-valued differential forms and between sections of several other natural vector bundles.
Naturally reductive homogeneous spaces and generalized Heisenberg groups
n-Cohomology of simple highest weight modules on walls and purity.
Nearly disjoint sequences in convergence -groups
For an abelian lattice ordered group let be the system of all compatible convergences on ; this system is a meet semilattice but in general it fails to be a lattice. Let be the convergence on which is generated by the set of all nearly disjoint sequences in , and let be any element of . In the present paper we prove that the join does exist in .