1998
DOI: 10.1109/3.736099
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On the capacitance-voltage modeling of strained quantum-well MODFETs

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Cited by 14 publications
(30 citation statements)
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“…Schrödinger equations, 9 resulting in a charge density ratio of about 15. Given the uncertainty in some device parameters, such as the surface potential at the air/semiconductor interface and the background, nonintentional doping concentration in the buffer, which are of paramount importance in the quantummechanical calculation of interface carrier density, we found the results satisfactory, and no fitting attempt was made to match both ratios.…”
Section: Discussionmentioning
confidence: 99%
“…Schrödinger equations, 9 resulting in a charge density ratio of about 15. Given the uncertainty in some device parameters, such as the surface potential at the air/semiconductor interface and the background, nonintentional doping concentration in the buffer, which are of paramount importance in the quantummechanical calculation of interface carrier density, we found the results satisfactory, and no fitting attempt was made to match both ratios.…”
Section: Discussionmentioning
confidence: 99%
“…The general Hamiltonian as proposed in equation (1) is specifically tailored to deal with strained heterostructures (Manzoli et al, 1998). The kinetic energy operator was originally suggested by Einevoll (1990), while the effective potential operator V ef is given as the sum of four terms according to Luttinger-Kohn (1955) formulation (Laux and Stern, 1986):…”
Section: Numerical Formulation 1 General Methodsmentioning
confidence: 99%
“…For completeness, we have also included an exchange-correlation term, V xc (x, y), while the strain caused by lattice mismatch due, for example, to the insertion of an InGaAs pseudomorphic layer in between the Al x Ga 12 x As/GaAs heterojunction can be account for by the third term of the right side of equation (2). In this term, C 1 is the conduction-band deformation potential and 1 xx , 1 yy and 1 zz are the strain components (Manzoli et al, 1998). The Poisson equation, which yields the Hartree term, is given by:…”
Section: Numerical Formulation 1 General Methodsmentioning
confidence: 99%
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