[][com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43707]], camposKey:0021-9045 2024-01-01 Counterexamples in isometric theory of symmetric and greedy bases120, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43661]], camposKey:1578-7303 2024-01-01 Submultiplicative norms in CC(K) spaces with applications to uniform algebras110, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43127]], camposKey:0308-2105 2023-01-01 Democracy of quasi-greedy bases in p-Banach spaces with applications to the efficiency of the thresholding greedy algorithm in the hardy spaces Hp(Dd)123, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43106]], camposKey:0022-1236 2023-01-01 Elton's near unconditionality of bases as a threshold-free form of greediness124, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43188]], camposKey:0176-4276 2023-01-01 Existence of almost greedy bases in mixed-norm sequence and matrix spaces, including Besov spaces131, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=43275]], camposKey:0039-3223 2023-01-01 Sparse approximation using new greedy-like bases in superreflexive spaces321346, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42523]], camposKey:1385-1292 2022-01-01 Addendum to "uniqueness of unconditional basis of infinite direct sums of quasi-Banach spaces"13, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42511]], camposKey:0176-4276 2022-01-01 Bidemocratic bases and their connections with other greedy-type bases125160, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42416]], camposKey:2050-5094 2022-01-01 New parameters and Lebesgue-type estimates in greedy approximation139, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42179]], camposKey:0001-8708 2022-01-01 On the permutative equivalence of squares of unconditional bases126, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42047]], camposKey:0022-1236 2022-01-01 Uniqueness of unconditional basis of Hp(T ) ¿ ¿2 and Hp(T ) ¿ T (2) for 0 < p < 1124, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=41583]], camposKey:1385-1292 2022-01-01 Uniqueness of unconditional basis of infinite direct sums of quasi-Banach spaces00, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=41226]], camposKey:0002-9939 2022-01-01 Uniqueness of Unconditional Basis of NCONDITIONAL BASIS of l2 T(2)709717, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=42159]], camposKey:0039-3223 2022-01-01 Weak forms of unconditionality of bases in greedy approximation117, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=40351]], camposKey:0002-9947 2021-01-01 A dichotomy for subsymmetric basic sequences with applications to garling spaces20792106, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=40672]], camposKey:0012-3862 2021-01-01 Greedy approximation for biorthogonal systems in quasi-Banach spaces188, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=41656]], camposKey:1073-7928 2021-01-01 Lipschitz algebras and Lipschitz-Free spaces over unbounded metric spaces00, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=40711]], camposKey:0002-9947 2021-01-01 Lipschitz free spaces isomorphic to their infinite sums and geometric applications72817312, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=40532]], camposKey:1578-7303 2021-01-01 On the norm-preservation of squares in real algebra representation00, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=41263]], camposKey:0025-584X 2021-01-01 Projections and unconditional bases in direct sums of ¿p SPACES, 0<p¿¿20522062, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=40655]], camposKey:0010-0757 2021-01-01 Structure of the Lipschitz free p-spaces Fp(Zd) and Fp(Rd) for 0 < p¿ 100, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=38946]], camposKey:0176-4276 2020-01-01 Asymptotic greediness of the Haar system in the spaces Lp[0,1] for 1<p<infty427440, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=38168]], camposKey:0022-1236 2020-01-01 Embeddability of ¿p and bases in Lipschitz free p-spaces for 0¿<¿p¿¿¿100, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=38945]], camposKey:0034-0596 2020-01-01 Gelfand Theory for Real Banach Algebras163176, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=39268]], camposKey:0021-2172 2020-01-01 Lipschitz free p-spaces for 0 < p < 100, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=38944]], camposKey:0039-3223 2020-01-01 Non-superreflexivity of Garling sequence spaces and applications to the existence of special types of conditional bases277288, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=39809]], camposKey:1139-1138 2020-01-01 On a 'philosophical' question about Banach envelopes113, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=39262]], camposKey:0025-5831 2020-01-01 On certain subspaces of lp for 0<p¿1 and their applications to conditional quasi-greedy bases in p-Banach spaces00, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=39883]], camposKey:0022-1236 2020-01-01 Quasi-greedy bases in ¿p (0<p<1) are democratic00, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=37165]], camposKey:0022-1236 2019-01-01 Building highly conditional almost greedy and quasi-greedy bases in Banach spaces18931924, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=37107]], camposKey:0176-4276 2019-01-01 Conditional Quasi-greedy bases in non-superreflexive Banach spaces103122, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=37930]], camposKey:0213-2230 2019-01-01 Unconditional and quasi-greedy bases in Lp with applications to Jacobi polynomials Fourier series561574, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=36843]], camposKey:0024-6107 2018-01-01 Garling sequence spaces204222, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=36216]], camposKey:1331-4343 2018-01-01 Optimality of the rearrangement inequality with applications to Lorentz-type sequence spaces127132, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=36214]], camposKey:0021-9045 2018-01-01 1-greedy renormings of Garling sequence spaces1323, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=34917]], camposKey:1139-1138 2017-01-01 Characterization of 1-almost greedy bases1324, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=35285]], camposKey:0025-584X 2017-01-01 Isomorphic classification of mixed sequence spaces and of Besov spaces over [0,1]^d11771186, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=34484]], camposKey:0021-9045 2016-01-01 Banach Spaces with a Unique Greedy Basis80102, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=32713]], camposKey:0021-9045 2016-01-01 Characterization of 1-quasi-greedy bases712, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=33830]], camposKey:0176-4276 2016-01-01 Lorentz Spaces and Embeddings Induced by Almost Greedy Bases in Banach Spaces197215, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=34188]], camposKey:1660-5446 2016-01-01 On Lipschitz Maps, Martingales, and the Radon-Nikodym Property for F-Spaces19631980, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=33205]], camposKey:1735-8787 2016-01-01 The isomorphic classification of Besov Spaces over R^d revisited108119, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=32711]], camposKey:0039-3223 2015-01-01 Conditionality constants of quasi-greedy bases in super-reflexive Banach spaces133140, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=31262]], camposKey:1050-6926 2015-01-01 Embeddability of Snowflaked metrics with Applications to the Nonlinear Geometry of the Spaces Lp and lp for 0<p<infinity124, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=31264]], camposKey:0025-584X 2015-01-01 On the mutually non isomorphic lp(lq) spaces, II59, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=30333]], camposKey:0022-1236 2014-01-01 Optimal average approximations for functions mapping in quasi-Banach spaces38943905, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=28206]], camposKey:0022-1236 2013-01-01 Integration in quasi-Banach spaces and the fundamental theorem of calculus20592076, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=26431]], camposKey:1895-1074 2012-01-01 Bayourmi quasi-differential is not different from Frechet-differential10711075, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=26433]], camposKey:0362-546X 2012-01-01 Lipschitz maps and primitives for continuous functions in quasi-Banach spaces61086119, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=27337]], camposKey:0039-3223 2012-01-01 On a problem posed by M. M. Popov247258, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=26429]], camposKey:0033-5606 2012-01-01 Real Banach algebras as C(K) algebras513524, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=25304]], camposKey:0944-6532 2011-01-01 The role of local convexity in Lipschitz maps983997, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=25302]], camposKey:0021-2172 2011-01-01 Uniqueness of unconditional bases in nonlocally convex c0-products7991, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=23579]], camposKey:0022-247X 2011-01-01 Uniqueness of unconditional bases in nonlocally convex l1-products394401, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=23765]], camposKey:0723-0869 2010-01-01 An alternative approach to the uniqueness of unconditional basis of lp(c0) for 0<p<1379384, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=23652]], camposKey:1050-6926 2010-01-01 Drops in quasi-Banach spaces525537, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=23676]], camposKey:1446-7887 2010-01-01 Representations of real Banach algebras289300, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=23763]], camposKey:1385-1292 2010-01-01 Uniqueness of unconditional basis in quasi-Banach spaces which are not sufficiently Euclidean579584, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=22308]], camposKey:0021-2172 2009-01-01 Lipschtiz structure of quasi-Banach spaces317335, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=22307]], camposKey:1085-3375 2009-01-01 On perfectly homogeneous bases in quasi-Banach spaces17, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=22842]], camposKey:1085-3375 2009-01-01 The Tsirelson space (p) has a unique unconditional basis up to permutation for 0<p<116, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21628]], camposKey:0022-247X 2008-04-01 Nonlinear structure of some classical quasi-Banach spaces and F-spaces13121325, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21374]], camposKey:0022-247X 2008-01-01 Uniqueness of symmetric basis in quasi-Banach spaces5154, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=20752]], camposKey:0002-9939 2008-01-01 Uniqueness of unconditional basis in Lorentz sequence spaces16431647, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21629]], camposKey:0002-9890 2007-10-01 A characterization of real C(K)-spaces737743, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21630]], camposKey:0021-9045 2006-01-01 Characterization of 1-greedy bases6586, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21631]], camposKey:1385-1292 2004-01-01 Uniqueness of the unconditional basis of l1(lp) and lp(l1) (0<p<1)443454, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21632]], camposKey:0271-4132 2003-01-01 Uniqueness of unconditional bases in quasi-Banach spaces1527, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21633]], camposKey:0033-3883 2002-01-01 Some remarks on the geometry of quasi-Banach spaces403417, com.sigma.fs3.argos.domain.gpc.GpcArticlesRev[id=com.sigma.fs3.argos.domain.gpc.GpcArticlesRevPK[ifcactivitat=ARE, ifccomptador=21634]], camposKey:0039-3223 2002-01-01 Uniqueness of unconditional basis of lp(c0) and lp(l2) (0<p<1)3552][CapitolsLlib{id=com.sigma.fs3.argos.domain.gpc.GpcCapitolsLlibPK[ifcactivitat=CAP, ifccomptador=8999]},camposKey: 35 38 Comments on the paper "Curves with zero derivative in F-spaces" by Nigel J. Kalton, Glasgow Math 3319187953Nigel J. Kalton Selecta 1 2016-01-01 Birkhauser][][Llibres{id=com.sigma.fs3.argos.domain.gpc.GpcLlibresPK[ifcactivitat=LLI, ifccomptador=14776],camposKey=3319315552Topics in Banach Space theory 2 2016-01-01 Springer International Publishing}, Llibres{id=com.sigma.fs3.argos.domain.gpc.GpcLlibresPK[ifcactivitat=LLI, ifccomptador=11839],camposKey=0-387-28141-XTopics in Banach space theory 1 2006-02-01 Springer-Verlag New York Inc.}][][][][com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2085]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2086]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2087]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2089]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2088]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2090]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2091]]][com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2085]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2086]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2087]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2089]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2088]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2090]], com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBeca[id=com.sigma.fs3.argos.domain.gpc.GpcAltresAjutsBecaPK[ifcactivitat=AAB, ifccomptador=2091]]][][][][][][][][][][][com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@4ff2a8e3, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@555814fa, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@23949f14, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@73f9b613, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@2996ad3f, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@3cfc9333, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@3b17d787, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@560b7d8, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@19031d1e, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@413e6006, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@44103c49, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@44ce9d64, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@45a4930e, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@77a8e5ec, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@329f7d24, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@28ae3ae, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@63573c12, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@53602211, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@1adf0304, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@4f1d1462, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@15f0163f][com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@658e21fe, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@7978fe12, com.sigma.investigacion.cawdos.utilidades.CongresoYSusAsociaciones@79524667][][com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=3546]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2825]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2826]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2827]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2828]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2829]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2830]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2831]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2832]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2833]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2834]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2835]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2836]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2837]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2838]]][com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=3546]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2825]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2826]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2827]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2828]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2829]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2830]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2831]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2832]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2833]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2834]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2835]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2836]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2837]], com.sigma.fs3.argos.domain.gpc.GpcCursosSeminaris[id=com.sigma.fs3.argos.domain.gpc.GpcCursosSeminarisPK[ifcactivitat=CUR, ifccomptador=2838]]][com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4449]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4448]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4447]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4446]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4445]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4444]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4443]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4442]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4441]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3150]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3201]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3199]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2609]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2610]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2611]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2618]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2612]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2614]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2613]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2615]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2616]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2617]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2619]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2620]]][com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4449]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4448]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4447]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4446]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4445]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4444]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4443]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4442]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=4441]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3150]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3201]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=3199]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2609]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2610]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2611]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2618]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2612]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2614]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2613]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2615]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2616]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2617]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2619]], com.sigma.fs3.argos.domain.gpc.EstadesFora[id=com.sigma.fs3.argos.domain.gpc.GpcEstadesForaPK[ifcactivitat=ESF, ifccomptador=2620]]][][][][com.sigma.investigacion.cawdos.entities.ayudaInvestigacion.ProjectesPPC[id=com.sigma.fs3.argos.domain.gpc.ayudasrecerca.ProjectesPPCId@40870f], com.sigma.investigacion.cawdos.entities.ayudaInvestigacion.ProjectesPPC[id=com.sigma.fs3.argos.domain.gpc.ayudasrecerca.ProjectesPPCId@408711], com.sigma.investigacion.cawdos.entities.ayudaInvestigacion.ProjectesPPC[id=com.sigma.fs3.argos.domain.gpc.ayudasrecerca.ProjectesPPCId@406eb5]][][][][][][][]
