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Microscopic Modelling of Correlated Low-dimensional Systems

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Chapter 1: Introduction 5<br />

small nearest neighbor exchange constant due to its dilute character. The term ‘dilute’<br />

refers to materials formed by transition ions surrounded by non-magnetic transition ions<br />

such as Zn 2+ (3d 10 ) or V 5+ (3d 0 ) and well separated from the next transition magnetic<br />

metal ion. K2V3O8 presents an unusual spin reorientation effect when applying magnetic<br />

field. This effect can be understood when including anisotropies in the Hamiltonian which<br />

describes the system. We show, however, that the proposed Hamiltonian fails to explain<br />

the experimental observations. By studying the electronic and magnetic properties <strong>of</strong> this<br />

compound, we show that our results present a new view over the controversy arising from<br />

recent experimental results.<br />

Our methodology and results on all the above mentioned compounds provide a new pers-<br />

pective on the parameters underlying the traditional theoretical approaches, making our<br />

study not only essential to understand future experimental results, but interesting in their<br />

own right.<br />

This thesis is organized as follows: the first part <strong>of</strong> Chapter 2 is dedicated to the density<br />

functional theory and to the basis sets used for solving the DFT Hamiltonian utilized in this<br />

work, namely the FP-LAPW and LMTO/NMTO methods. The second part <strong>of</strong> Chapter<br />

2 is dedicated to review the effective models employed in our study. Because electronic<br />

properties are given in the reciprocal space, we provide in Chapter 3 the different Brillouin<br />

zones associated to all <strong>of</strong> the unit cells for the studied compounds. In Chapter 4 we introduce<br />

the concept <strong>of</strong> metal-organic framework and the current state <strong>of</strong> art in this field. This is<br />

followed by a description <strong>of</strong> the compounds studied and the significant questions we address<br />

in this thesis. In Chapter 5 we present our methodological procedure and our findings.<br />

Finally in Chapter 6 we give a brief summary and overlook.

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