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Nuclear Locally Convex Spaces (Paperback, Softcover reprint of the original 1st ed. 1972)
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Nuclear Locally Convex Spaces (Paperback, Softcover reprint of the original 1st ed. 1972)
Series: Ergebnisse der Mathematik und ihrer Grenzgebiete. 2. Folge, 66
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VI closely related to finite dimensional locally convex spaces than
are normed spaces. In order to present a clear narrative I have
omitted exact references to the literature for individual
propositions. However, each chapter begins with a short
introduction which also contains historical remarks. Deutsche
Akademie der vVissenschaften zu Berlin Institut fur Reine
Mathematik Albrecht Pietsch Foreword to the Second Edition Since
the appearance of the first edition, some important advances have
taken place in the theory of nuclear locally convex spaces. Firsts
there is the Universality Theorem ofT. and Y. Komura which fully
confirms a conjecture of Grothendieck. Also, of particular interest
are some new existence theorems for bases in special nuclear
locally convex spaces. Recently many authors have dealt with
nuclear spaces of functions and distributions. Moreover, further
classes of operators have been found which take the place of
nuclear or absolutely summing operators in the theory of nuclear
locally convex spaces. Unfortunately, there seem to be no new
results on diametrai or approximative dimension and isomorphism of
nuclear locally convex spaces. Since major changes have not been
absolutely necessary I have restricted myself to minor additions.
Only the tenth chapter has been substantially altered. Since the
universality results no longer depend on the existence of a basis
it was necessary to introduce an independent eleventh chapter on
universal nuclear locally convex spaces. In the same chapter
s-nuclear locally convex spaces are also briefly treated.
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