7,300 research outputs found
Practical and theoretical aspects of CdSe-CdS heterojunctions
Imperial Users onl
Spear operators between Banach spaces
The aim of this manuscript is to study \emph{spear operators}: bounded linear
operators between Banach spaces and satisfying that for every other
bounded linear operator there exists a modulus-one
scalar such that To this end, we
introduce two related properties, one weaker called the alternative Daugavet
property (if rank-one operators satisfy the requirements), and one stronger
called lushness, and we develop a complete theory about the relations between
these three properties. To do this, the concepts of spear vector and spear set
play an important role. Further, we provide with many examples among classical
spaces, being one of them the lushness of the Fourier transform on . We
also study the relation of these properties with the Radon-Nikod\'ym property,
with Asplund spaces, with the duality, and we provide some stability results.
Further, we present some isometric and isomorphic consequences of these
properties as, for instance, that is contained in the dual of the
domain of every real operator with infinite rank and the alternative Daugavet
property, and that these three concepts behave badly with smoothness and
rotundity. Finally, we study Lipschitz spear operators (that is, those
Lipschitz operators satisfying the Lipschitz version of the equation above) and
prove that (linear) lush operators are Lipschitz spear operators.Comment: 114 pages, 9 chapter
Measuring inequality in a region: a SAM approach
In this paper, we apply SAM linear models to the economy in a Spanish region, Extremadura, from the usual household disaggregation of these matrices. The analysis aims to some issues related to income distribution. To achieve these goals, some relative multipliers are computed and we propose different simulations based on final demand and income transfers. Finally, we also compute the standard statistical measures of inequality and show how these measures change if different transfer policies are applied. JEL CODES: C69, D31, D59, H59
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