Quantitative Advances in the Zintl–Klemm Formalism
Identifieur interne : 000762 ( Main/Exploration ); précédent : 000761; suivant : 000763Quantitative Advances in the Zintl–Klemm Formalism
Auteurs : J. Miller [États-Unis] ; W. Schmidt [États-Unis] ; Fei Wang [États-Unis] ; Tae-Soo You [Corée du Sud]Source :
- Structure and Bonding [ 0081-5993 ] ; 2011.
Abstract
Abstract: The Zintl–Klemm formalism has enjoyed tremendous success for rationalizing numerous network- and cluster-based structures involving main group elements. As research continues to explore the applicability of this potentially predictive concept, developments in theoretical and computational chemistry allow the study of larger and heavier molecular and solid-state building blocks to test this powerful formalism semiquantitatively, as well as improved handling of interatomic interactions involving widely disparate elements. Inherent in the Zintl–Klemm formalism is a coexisting tension between anisotropic, covalent bonding interactions, and isotropic, ionic, or metallic bonding forces collected in a system whose equilibrium volume is governed by atomic sizes via core repulsions. This chapter summarizes recent applications and quantitative developments of the Zintl–Klemm formalism, emphasizing results of first-principles calculations on molecules and extended solids, as well as selected experimental results that address the general validity of using this simple concept.
Url:
DOI: 10.1007/430_2010_24
Affiliations:
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<front><div type="abstract" xml:lang="en">Abstract: The Zintl–Klemm formalism has enjoyed tremendous success for rationalizing numerous network- and cluster-based structures involving main group elements. As research continues to explore the applicability of this potentially predictive concept, developments in theoretical and computational chemistry allow the study of larger and heavier molecular and solid-state building blocks to test this powerful formalism semiquantitatively, as well as improved handling of interatomic interactions involving widely disparate elements. Inherent in the Zintl–Klemm formalism is a coexisting tension between anisotropic, covalent bonding interactions, and isotropic, ionic, or metallic bonding forces collected in a system whose equilibrium volume is governed by atomic sizes via core repulsions. This chapter summarizes recent applications and quantitative developments of the Zintl–Klemm formalism, emphasizing results of first-principles calculations on molecules and extended solids, as well as selected experimental results that address the general validity of using this simple concept.</div>
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