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**Example text**

Let M be a self-dual Hilbert A-module and let M C Al. Then Al= MeM-'-. PROOF. Since M is self-dual, i : M —+ Al is an isometric adjointable inclusion. 5. is obviously selfIf A is a unital C*_algebra, then the Hubert module dual. For an arbitrary module this is not true; moreover, the Banach module M' at all. A description of the dual may not admit the structure of a Hubert module for the standard Hubert module HA is given by the following statement. 5. Consider the set of sequences f = such that the norms of partial sums are uniformly bounded.

5 ([92]). Let HA modules arid N has a finite number of generators a1,. . , a8. Then N is a projective A-module of finite type. PRooF. 3, there exists some r > 0 such that the estimate a'k E N, — akII < E, k= 1, . . , 5, generate N. Let P HA that N be the projection along the summand M in the module HA. Then P is bounded and A-linear. Therefore there exists some 6 > 0 such that lxii < 6 implies IlPxlI < &. /V, with respect to the II ak E Then ak — generate N. Let

The set of epimorphisms is open in the space of bounded linear maps of a Banach space E to a Banach space C. 41). Let A( be a finitely generated Hubert A-module over a unital A and let a1,... f. Then there exists a number E > 0 such that if some elements aç,.. N satisfy . , Ilak—akII

### Blast Wave Diagnostic for the Petawatt Laser System

by Richard

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