In this study, the electronic density of states of an ordered system in two-dimensions formed from two different patterns (3-fold and 6-fold) is calculated by using a theoretical method. in the calculation it is investigated how the density of states varies with respect to the concentrations of 3-fold and 6-fold patterns. it was observed that the behaviour of the density of states appeared as that of ordered structure rather than an disordered structure as the concentrations of the patterns are varied, which is expected results.
📌 3 Key Takeaways
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Objective & Hypothesis:In this study, the electronic density of states of an ordered system in two-dimensions formed from two different patterns (3-fold and 6-fold) is calculated by using a theoretical method. in the calculation it is investigated how the density of states varies with respect to the concentrations of 3-fold and 6-fold patterns. it was observed that the behaviour of the density of states appeared as that of ordered structure rather than an disordered structure as the concentrations of the patterns are varied, which is expected results.
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Key Findings & Data:In this study, the electronic density of states of an ordered system in two-dimensions formed from two different patterns (3-fold and 6-fold) is calculated by using a theoretical method. in the calculation it is investigated how the density of states varies with respect to the concentrations of 3-fold and 6-fold patterns. it was observed that the behaviour of the density of states appeared as that of ordered structure rather than an disordered structure as the concentrations of the patterns are varied, which is expected results.
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Conclusion & Impact:In this study, the electronic density of states of an ordered system in two-dimensions formed from two different patterns (3-fold and 6-fold) is calculated by using a theoretical method. in the calculation it is investigated how the density of states varies with respect to the concentrations of 3-fold and 6-fold patterns. it was observed that the behaviour of the density of states appeared as that of ordered structure rather than an disordered structure as the concentrations of the patterns are varied, which is expected results.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters
Abstract
In this study, the electronic density of states of an ordered system in two-dimensions formed from two different patterns (3-fold and 6-fold) is calculated by using a theoretical method. in the calculation it is investigated how the density of states varies with respect to the concentrations of 3-fold and 6-fold patterns. it was observed that the behaviour of the density of states appeared as that of ordered structure rather than an disordered structure as the concentrations of the patterns are varied, which is expected results.
Özet
Bu çalışmada, teorik bir metod kullanılarak iki farklı bağdan (3 ve 6) oluşan iki boyutta düzenli bir örgünün elektronik durum yoğunluğu yaklaşık olarak hesaplandı. Bu hesaplamada, düzenli örgünün 3-katlı ve 6-katlı örgülerin konsantrasyon değerlerine göre, durum yoğunluğundaki değişimin nasıl olduğu sayısal değerlerle araştırıldı. İki boyutlu düzenli örgüyü oluşturan farklı iki birim hücrenin konsantrasyon değerlerine bağlı olarak durum yoğunluğu şeklinin düzensiz bir yapının aksine düzenli bir örgünün vereceği bir davranış sergilediği gözlendi.
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Cite This Article
TATAR, C., YILDIZ, A. (2022). Calculation of electronic density of state for an ordered structure with 3-fold and 6-fold. Fırat Üniversitesi Fen ve Mühendislik Bilimleri Dergisi, Cilt: 15 - Sayı: 4, 495–503. https://ajindex.com/articles/513738
M. Lax. Multiple Scattering of Waves, Rev. Mod. Phys., 23, 287, 1951
R. Haerle., R. Haydock., ve L.T. Ronald, Estimating average densities of states for disordered systems, Computer Physics Communications, 90, 81, 1995
Y.C Wang, K.M. Poduska, Hoffmann Roald, F.J. DiSalvo. Structure and physical properties of CeSbTe, Journal of Alloys and Compounds., 314, 132, 2001
R.J. Elliott, J.A. Krumhansl, ve P.L. Leath, The theory and properties of randomly disordered crystals and related physical systems, Rev. Mod. Phys., 46, 465, 1974
Moroz Alexander ve Tip Adriaan, On shell T-matrices in multiple scattering, Phys. Lett., A, 235, 195,1997
J.L. Beeby, The density of electrons in a perfect or imperfect lattice, Proc. Roy. Soc., A, 302, 113, 1967
G.J. Morgan, Electron transport in liquid metals I. The Boltzman equation, J. Phys., C, 17, 1454, 1969
H. Ehrenreich, ve L.Schwartz, Solid State Physics (ed. Ehrenreich, H., Schwartz, L. Ve Turnbull, D.), Academic Press, New York & London, 31, 1976
J.E. Inglesfield, Electronic Properties of Surfaces (Compiled by Prutton, M.), 62, Adam Hilger Ltd., Bristol. 1984
J.L. Beeby ve T.M Hayes, New method to calculate the electronic properties of disordered materials, Phys. Rev., B, 32, 6464, 1985
A.K. Yıldız ve J.L. Beeby, A new technique to calculate the electronic structure of two dimensional quasicrystals, Phil. Mag., B, 74, 387,1996.