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                  <mods:namePart>Dimant, V.</mods:namePart>
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                  <mods:namePart>Gonzalo, R.</mods:namePart>
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                  <mods:namePart>Jaramillo Aguado, Jesús Ángel</mods:namePart>
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               <mods:abstract>We relate the moduli of asymptotic uniform smoothness and convexity of a Banach space with the existence of upper and lower l(p)-estimates of sequences in the space. To this end, we introduce two properties which are related to the (m(p))-property defined by Kalton and Werner. In this way we obtain a connection between the moduli of asymptotic uniform smoothness and convexity, and compactness or weak-sequential continuity of multilinear mappings. Finally, we give some applications to the existence of analytic and asymptotically flat norms on a Banach space.</mods:abstract>
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