By M. V. Velasco, A. Rodriguez-Palacios
This quantity contains a suite of articles via major researchers in mathematical research. It presents the reader with an in depth evaluation of latest instructions and advances in issues for present and destiny examine within the box.
Read Online or Download Advanced Courses of Mathematical Analysis II: Proceedings of the Second International School, Granada, Spain, 20 - 24 September 2004 PDF
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Additional info for Advanced Courses of Mathematical Analysis II: Proceedings of the Second International School, Granada, Spain, 20 - 24 September 2004
11, p. 371, [ 5, Chapter 271) Chapter 3 is devoted to the study of tensor norms on Hilbert spaces. The so called hilbertian tensor norm is introduced by the property that the corresponding linear maps factorize through a Hilbert spaces (in Ref. [ 51 is designed as wz;in Ref. [ 71 is noted as 7 2 ) . The relationships with other tensor norms and the different classes of operators that appear, are studied. In particular, canonical factorization results for mappings C -+ H and H -+ L are obtained.
Katz, G. Laumon, Y. Manin and K. A. ), The Grothendieck Festschrift, a collection of articles written in honor of 60th birthday of Alexander Grothendieck (3 Volumes). Progress in Mathematics, 88. Birkhauser, Boston 1990. 4. P. Cartier, A mad day's work: f r o m Grothendieck to Connes and Kontsevich. T h e evolutions of concepts of space and symmetry. Bull. Amer. Math. 38, 4 (2001), 389-408. 5. A. Defant and K. Floret, Tensor norms and Operator Ideals. North Holland, , Amsterdam, 1993. 6. J. Diestel, A survey of results related t o the Dunford-Pettis property.
In the general case, an operator T : E + F between locally convex spaces is called nuclear if it can be factorized in the form T = A o S o B , with S a nuclear operator between two Banach spaces. Grothendieck made a deep study of this class of operators, and gave many examples. Another important class of operators isolated by Grothendieck is that of integral operators: Since the +topology is coarser that the T one, the topological dual (E&F)’ is a subset J ( E ,F ) c B ( E x E , F ) ( = (E&F)’).
Advanced Courses of Mathematical Analysis II: Proceedings of the Second International School, Granada, Spain, 20 - 24 September 2004 by M. V. Velasco, A. Rodriguez-Palacios