Invariant means on vector-valued functions II

In this section, we first examine the imaginary part of the η-invariant appearing in [BrK1, BrK2, BrK3] from the point of view of the previous sections and propose an

The (left) composition of a PH function with a strictly monotonic function is SI while this composite function is in general not PH. One of the questions we investigate in this paper

In particular, approximating an invariant Gaussian Field with a Kriging model relying on a symmetrized kernel obtained by projection over a fundamental domain may give very

to vector valued functions on a semigroup.- Indeed we shall consider more general topological vector spaces than Banach spaces.. Notations and

The theorem of L. SCHWARTZ on mean periodic functions of one variable states that every closed translation-invariant subspace of the space of continuous complex functions on 1R

In this article we define for any open connected set ft c: C" a plun- subharmonic function u^ that can be viewed as a counterpart of the generalized Green's function with pole at

L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des

This Denef-Loeser formula for an equivariant modification will allow us to prove that two invariant Nash germs equivariantly blow-Nash equivalent through an equivariant