14-18 November 2022
Africa/Johannesburg timezone
Big Science and Big Goals for Africa

Ferrimagnetic mixed Ising spin (7/2, 1/2) system: by Mean Field Theory, Exact Recursion Relations and Monte Carlo method

14 Nov 2022, 11:30
30m
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Speaker

Dr G. Dimitri NGANTSO (Groupe de Simulations numériques en Magnétisme et Catalyse (GSMC), Faculté des Sciences et Techniques, P.O. Box 69, Université Marien Ngouabi de Brazzaville, Congo.)

Description

Based on Mean Field Theory, Exact Recursion Relations, and Monte Carlo Simulations, we have studied phase diagrams and magnetic properties of the mixed system of Ising spin-7/2 and spin-1/2 coupled ferrimagnetically. The system consists of two interpenetrating face-centered cubic sublattices of each spin type. A comparative analysis of the obtained results by these methods has been developed. Our calculations have shown a qualitatively good agreement between these three methods' results. However, quantitatively, the produced output quantities values by them show a non-negligible difference. The reasons for that quantitative disagreement have been pointed out in the approximations applied in these different methods. These methods remain nevertheless powerful tools for studying such kinds of systems.

Keywords: Mean Field Theory, Exact Recursion Relations, Monte Carlo Simulations,
magnetic properties, Ising spins, power tools.

Primary author

Dr G. Dimitri NGANTSO (Groupe de Simulations numériques en Magnétisme et Catalyse (GSMC), Faculté des Sciences et Techniques, P.O. Box 69, Université Marien Ngouabi de Brazzaville, Congo.)

Co-authors

Dr M. Karimou (Ecole Nationale Supérieure de Génie Energétique et Procédés (ENSGEP) d’Abomey, Republic of Benin.) A. L Okana-Lomanga (Groupe de Simulations numériques en Magnétisme et Catalyse (GSMC), Faculté des Sciences et Techniques, P.O. Box 69, Université Marien Ngouabi de Brazzaville, Congo.) A. Kadiri (Laboratoire de Matière Condensée et Sciences Interdisciplinaires (LaMCScI), Faculté des Sciences P.B. 1014, Université Mohammed V de Rabat, Maroc.) R. A Yessoufou (Institute of Mathematics and Physical Sciences (IMSP), Republic of Benin.) B. R Malonda-Boungou (Groupe de Simulations numériques en Magnétisme et Catalyse (GSMC), Faculté des Sciences et Techniques, P.O. Box 69, Université Marien Ngouabi de Brazzaville, Congo) B. M’Passi-Mabiala (Groupe de Simulations numériques en Magnétisme et Catalyse (GSMC), Faculté des Sciences et Techniques, P.O. Box 69, Université Marien Ngouabi de Brazzaville, Congo)

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