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Quantum Wells, Wires and Dots, Second Edition. P. Harrison 2005 John Wiley & Sons, Ltd.
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Material density p = 5317.5 kgm 3 Longitudinal Optical (LO) phonon energy ELO = 36 meV Deformation potential DA = 7.0 eV Velocity of sound vs = 5117.0 m 1 CdTe/Cd1 xMnxTe Bandgap Eg = (1.606 + 1.587x) eV Band alignment: 30% of total discontinuity in valence band, i.e. AVVB = 0.30; AVb = 0.70 Electron effective mass, m* = (0.11 + 0.067x) mo Heavy-hole effective mass, m* = (0.60 + 0.21x + O.lSx2) mo
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Total band discontinuity, AV = [2.093x + 0.629y + 0.577x2 + 0.436y32 + l.Ol3xy- 2.0x2(l -x-y)} eV Band alignment: 47% of total discontinuity in valence band, i.e. AVVB= 0.47; AVCB = 0.53 Electron effective mass, m* = (0.0427 + 0.0685x) mo
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Quantum Wells, Wires and Dots, Second Edition. P. Harrison 2005 John Wiley & Sons, Ltd.
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11. P. K. Basu, Theory of Optical Processes in Semiconductors, Clarendon, Oxford, 1997. 12. P. A. M. Dirac, The Principles of Quantum Mechanics, Clarendon Press, Oxford, Fourth edition, 1967. 13. S. Nakamura and G. Fasol, The blue laser diode, Springer, Berlin, 1997. 14. S. Adachi, GaAs and Related Materials, World Scientific, Singapore, 1994. 15. Landolt and Bornstein, Eds., Numerical Data and Functional Relationships in Science and Technology, vol. 22a of Series HI, Springer-Verlag, Berlin, 1987. 16. A. Tredicucci, C. Gmachl, F. Capasso, D. L. Sivco, and A. L. Hutchinson, 'Long wavelength superlattice quantum cascade lasers at A =17 um', Appl. Phys. Lett., 74:638, 1999. 17. G. Bastard, 'Superlattice band structure in the envelope function approximation', Phys. Rev. 5,24:5693, 1981. 18. G. A. Bastard, Wave Mechanics Applied to Semiconductor Heterostructures, Les Editions de Physique, Paris, 1988. 19. M. G. Burt, 'The justification for applying the effective-mass approximation to microstructures', j. Phys.: Condens. Matter, 4:6651, 1992. 20. M. G. Burt, 'Fundamentals of envelope function theory for electronic states and photonic modes in nanostructures', J. Phys.:Condensed Matter, 9:R53, 1999. 21. Fei Long, W. E. Hagston, and P. Harrison, 'Breakdown of the envelope function/effective mass approximation in narrow quantum wells', in The Proceedings of the 23rd International Conference on the Physics of Semiconductors, Singapore, 1996, pp. 1819-1822, World Scientific. 22. J. W. Leech, Classical Mechanics, Chapman and Hall, London, Second edition, 1965. 23. I. S. Gradshteyn and I. M. Ryzhik, Table of Integrals, Series, and Products, Academic Press, London, Fifth edition, 1994. 24. G. T. Einevoll and L. J. Sham, 'Boundary conditions for envelope functions at interfaces between dissimilar materials', Phys. Rev. B, 49:10533, 1994. 25. I. Galbraith and G. Duggan, 'Envelope-function matching conditions for GaAs/( Al,Ga) As heterojunctions', Phys. Rev., 38:10057, 1988. 26. J. W. Conley, C. B. Duke, G. D. Mahan, and J. J. Tiemann, 'Electron tunneling in metal-semiconductor barriers', Phys. Rev., 150:466, 1966. 27. D. J. BenDaniel and C. B. Duke, 'Space-charge effects on electron tunneling', Phys. Rev., 152:683, 1966. 28. W. E. Hagston, P. Harrison, T. Piorek, and T. Stirner, 'Boundary conditionson current carrying states and the implications for observation of Bloch oscillations', Superlatt. Microstruct., 15:199-202, 1994. 29. L. I. Schiff, Quantum Mechanics, McGraw-Hill, London, 1968. 30. O. von Roos, 'Position dependent effective masses in semiconductor theory', Phys. Rev. B, 27:7547, 1983. 31. R. A. Morrow and K. R. Brownstein, 'Model effective mass Hamiltonians for abrupt heterojunctions and the associated wave function matching conditions', Phys. Rev. B, 30:678, 1984.
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