DocumentCode :
475503
Title :
Theory of Superexchange for 3dn-Ions (1≤n≤9) involved in natural and artificial magnets I — setting the problem
Author :
Curely, J. ; Mokrani, A.
Author_Institution :
Centre de Phys. Moteculaire Opt. et Hertzienne, Univ. Bordeaux 1, Talence
fYear :
2008
fDate :
22-24 May 2008
Firstpage :
3
Lastpage :
8
Abstract :
In this part labelled I we extend a general treatment of superexchange previously published in the case of 3d1-metallic cations appearing in the centrosymmetrical toy model AXB. The orbitals of cations A and B are always of d- type whereas that of the diamagnetic ligand X is of s- or p- type. In the present article we consider the general case of 3dpi -mctallic cations A and B (1lesnles9) characterized by pi- type bonds on both sides of the diamagnetic bridge X without the presence of a -type orbital (with here A=B or AneB). From a practical point of view this situation often occurs in natural and artificial magnets. In this part, we exclusively set the basic physical assumptions of the model; this will allow one to express the intermediate cationic states which are necessary for the construction of the final collective state describing the structure AXB. These last steps will be examined in part II whose final aim is the expression of exchange energies JI vs key molecular integrals.
Keywords :
bonds (chemical); diamagnetism; superexchange interactions; 3d-metallic cations; artificial magnets; cations orbitals; centrosymmetrical toy model AXB; diamagnetic ligand; exchange energies; intermediate cationic states; molecular integrals; natural magnets; superexchange theory; Antiferromagnetic materials; Atomic measurements; Bridges; Demagnetization; Electronic mail; Electrons; Extraterrestrial measurements; Magnetic separation; Magnets; Wave functions;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Optimization of Electrical and Electronic Equipment, 2008. OPTIM 2008. 11th International Conference on
Conference_Location :
Brasov
Print_ISBN :
978-1-4244-1544-1
Electronic_ISBN :
978-1-4244-1545-8
Type :
conf
DOI :
10.1109/OPTIM.2008.4602335
Filename :
4602335
Link To Document :
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