CONTENTS -- Preface -- Organizing committees -- In memoriam: Professor Antonio Aizpuru F. Javier P erez-Fern andez -- 1. The person -- 2. The professor -- 3. The researcher -- References -- Part A Mini-courses -- Weyl type theorems for bounded linear operators on Banach spaces Pietro Aiena -- 1. Introduction -- 2. Preliminaries -- 3. Browder theorems -- 4. Weyl type theorems -- 5. Weyl type theorems for left and right polaroid operators -- 6. Some applications -- 7. Polaroid operators under quasi-affinity -- References -- Finitely additive measures in action Joe Diestel and Angela Spalsbury -- 1. Introduction -- 2. Bounded, additive measures -- 3. The dual of B(A) -- 3.1. Introduction -- 3.2. The general integral and the dual of B(A) -- 4. The dual of C(K), K a compact, Hausdorff space -- 4.1. The dual of C(K) is the space of regular bounded measures on A -- 4.2. The dual of C(K) is the space of regular, countably additive measures on the - field of Borel subsets of K -- 5. Finitely Additive Measures and Geometry -- 6. ba and Banach Spaces -- 6.1. Banach's characterization of weakly null sequences in B(Q) -- 6.2. Goldstine's Theorem and Pettis' proof of Milman-Pettis -- 6.3. Phillips' Lemma and some of its consequences -- References -- Sampling and recovery of bandlimited functions and applications to signal processing Th. Schlumprecht -- 1. Introduction -- 2. Equally distributed sampling points in R -- 3. Scattered sampling points -- 4. Proof of Proposition 3.3 and Theorem 3.5 -- 5. Multidimensional versions of Theorem 3.5 -- 6. Appendix: Proof of Theorem 3.4 -- References -- Part B Plenary speakers -- Isometric shifts between spaces of continuous functions Jes us Araujo -- 1. Introduction -- 2. Question 1 -- 3. Question 4 and new questions -- 4. Questions 2c and 1 again -- 5. Question 2d for a = 1 -- 6. Questions 3 and 1b -- 7. Question 2.

8. A final question -- References -- Uniform algebras of symmetric holomorphic functions Richard M. Aron and Pablo Galindo -- Introduction -- 1. Symmetric holomorphic functions -- 2. The spectrum of A (B) -- 3. The spectrum of A (B) in the nite dimensional case -- References -- Some results on the local theory of normed spaces since 2002 (1997) F. J. Garc -Pacheco -- 1. Aizpuru's first contribution to the geometry of Banach spaces -- 2. Aizpuru's interest in L-summands -- 3. Aizpuru's new adventure in lineability -- 4. A geometrical question that Aizpuru and I always wondered -- References -- A survey on linear (additive) preserver problems Mostafa Mbekhta -- 1. Introduction -- 2. Generalized inverse preserving maps -- 3. Semi-Fredholm and generalized inverse preserving maps -- 4. Additive maps strongly preserving generalized inverses -- 5. Additive maps preserving the Moore-Penrose inverses -- 6. Local spectrum preserver maps -- References -- Bounded approximation properties via Banach operator ideals Eve Oja -- 1. Introduction -- 2. Banach operator ideals -- 3. Bounded approximation properties via inner and outer inequalities -- 4. Approximation properties which are bounded with respect to some Banach operator ideal -- References -- Linear or bilinear mappings between spaces of continuous or Lipschitz functions Fernando Rambla-Barreno -- 1. Introduction -- 2. Continuous functions -- 2.1. Preliminaries -- 2.2. Linear mappings, scalar-valued functions -- 2.3. Bilinear mappings, scalar-valued functions -- 2.4. Vector-valued functions -- 3. Lipschitz functions -- 3.1. Linear mappings -- 3.2. Bilinear mappings -- References -- Summability and lineability in the work of Antonio Aizpuru Tom as Juan B. Seoane-Sep ulveda -- 1. Preliminaries -- 2. Lineability and the theory of series in Antonio's work.

3. More results of Antonio on lineability and other contributors to the theory -- References -- Optimal bounds for the Hardy operator minus the Identity Javier Soria -- 1. Introduction -- 2. Restricted type estimates -- 3. The space R(X) -- 4. Kruglyak-Setterqvist's conjecture -- References -- Author Index.