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On the two dimensional effective electron mass in quantum wells,inversion layers and NIPI superlattices of Kane type semiconductors in the presence of strong light waves: Simplified theory and relative comparison
Authors:S Bhattacharya  D De  SM Adhikari  KP Ghatak
Institution:1. Nanoscale Device Research Laboratory, Center for Electronics Design and Technology, Indian Institute Science, Bangalore 560012, India;2. Department of Computer Science and Engineering, West Bengal University of Technology, B.F. 142, Sector 1, Salt Lake City, Kolkata 700064, India;3. School of Physics, University of Western Australia, The University of Western Australia, 35 Stirling Highway Crawley, Perth 6009, Australia;4. Department of Electronic Science, University of Calcutta, 92 Achrya Prafulla Chandra Road, Kolkata 700009, India
Abstract:An attempt is made to study the two dimensional (2D) effective electron mass (EEM) in quantum wells (Qws), inversion layers (ILs) and NIPI superlattices of Kane type semiconductors in the presence of strong external photoexcitation on the basis of a newly formulated electron dispersion laws within the framework of k.p. formalism. It has been found, taking InAs and InSb as examples, that the EEM in Qws, ILs and superlattices increases with increasing concentration, light intensity and wavelength of the incident light waves, respectively and the numerical magnitudes in each case is band structure dependent. The EEM in ILs is quantum number dependent exhibiting quantum jumps for specified values of the surface electric field and in NIPI superlattices; the same is the function of Fermi energy and the subband index characterizing such 2D structures. The appearance of the humps of the respective curves is due to the redistribution of the electrons among the quantized energy levels when the quantum numbers corresponding to the highest occupied level changes from one fixed value to the others. Although the EEM varies in various manners with all the variables as evident from all the curves, the rates of variations totally depend on the specific dispersion relation of the particular 2D structure. Under certain limiting conditions, all the results as derived in this paper get transformed into well known formulas of the EEM and the electron statistics in the absence of external photo-excitation and thus confirming the compatibility test. The results of this paper find three applications in the field of microstructures.
Keywords:EEM  Quantizing wells  Inversion layers  NIPI superlattices
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