Skręcanie - kontynuacja

Michael [11] has proved that every metric space can be embedded isometrically as a closed, linearly independent subset of a normed linear space, while Arens and Eells [1] have

In particular, it turns out that the mixed measure-category product of ideals (i.e. the product of the ideal of all meager sets and the ideal of all sets having measure zero)

Si on note H 1 le sous-groupe de R form´e par tous les nombres r´eels x tels que la s´ erie de terme g´ en´ eral kxn!k 2 converge, cela se traduit donc par le r´ esultat suivant,

If R is continuous, we can extend it by continuity onto the whole of X, and since relations (2) will be satisfied for all x in X, by continuity of the involved operators, we can

We shall prove (Section 5) that (∗) and (∗∗∗) are equivalent at every point of a 4-dimensional warped product manifold at which the tensor S − (K/n)g does not vanish, where K is

Making use of the results contained in Sections 1–2 we investigate the solvability of the equation (0.2) with nonhomogeneous linear part as well as the problem of stability of

Our proof will thus be complete if we can show how to handle the induc- tive steps required to obtain conditions (1) to (6)... This completes the proof of Theorem 2 and concludes

Therefore, this paper shows, in essence, that the class of G-spaces is an extension (obtained by localization) of the class of Schwartz spaces with BAP. This generalization has