2020   01   az   p.50-52 S.I. Zeynalova,
Density of states of electron gas in non-standard quantum wells		  pdf 

ABSTRACT

An analytical expression is obtained for the energy spectrum and the density of states of electrons in a quantum well with the potential U = Uoctg2 (πz / L), which in limiting cases transforms into energy spectra and densities of states for models of an infinitely deep well and harmonic the oscillator. The dependence of the density of states on energy for various semiconductor quantum wells is constructed.

Keywords: kvant quyusu, enerji spektri, hal sıxlığı.
UOT:538.97; 539.23

DOI:-

Received: 26.02.2020

AUTHORS & AFFILIATIONS

Institute of Physics named after H.M. Abdullayev, of Azerbaijan National Academy of Sciences, 131, H. Javid ave., Baku, Az-1143, Azerbaijan
Baku State University, 23, Z. Khalilov st., Baku, AZ 1048, Azerbaijan
E-mail: sebine-zeynalova@mail.ru 		[1]   Mircea Dragoman and Daniela Dragoman. 2D Nanoelectronics Physics and Devices of Atomically Thin Material.Springer International Publishing AG, 2017, 210 p.
[2]   L.H. Madkour. Nanoelectronic Materials. Fundamentals and Applications. Springer Nature Switzerland AG, 2019, 814 p.
[3]   Thomas. Ihn Semiconductor Nanostructures. Quantum States and Electronic Transport. Oxsford, New York, 2010, 570 p.
[4]   Vijay Kumar Arora. Nanoelectronics: quantum engineering of low-dimensional nanoensembles. CRC Press Taylor & Francis Group Year:2013, 430 p.
[5]   S.G. Tan and Mansoor B.A. Jalil. Introduction to the physics of nanoelectronics. Woodhead Publishing Limited, 2012, 308 p.
[6]   С.И. Борисенко. Физика полупроводников наноструктур. Издательство Томского политехнического университета, 2010, с.115.
[7]   С.Н. Лыков. Энергетические спектры нано-структур. Издательство Политехнического университета, Санкт-Петербург, 2008, с. 95-102.
[8]   В.Н. Неверов, А.Н. Титов. Физика низкоразмерных систем. Нанотехнологии и перспективные материалы. Екатеринбург, 2008, с. 240.
[9]   И.И. Гольдман, В.Д. Кривченков. Сборник задач по квантовой механике. Москва, 1957, 276 с.
[10]  Г. Корн, Т. Корн. Справочник по математике для научных работников и инженеров. М., Наука, 1973, 832 с.