Answers are grounded in this paper and cite their sources.
A 〈001〉 axial strain introduces an additional term, known as the C₄ matrix element, into the valence-band Hamiltonian of III-V semiconductors, proportional to the axial strain and to k_⊥, the wave-vector component perpendicular to the strain axis. This matrix element has been ignored in all previous valence-subband calculations. We use the empirical pseudopotential method and the tight-binding method to calculate the magnitude of C₄ in the III-V and selected II-VI semiconductors. The calculated values are smaller than but comparable to the experimentally determined value in InSb. We then present envelope-function calculations which show how the C₄ term may particularly affect the valence-subband structure of quantum wells under biaxial tension (e.g., Ga-rich Inₓ{Ga}_{1{{-}}x}$As on InP), splitting the degeneracy of the highest valence subband, and shifting the valence-band maximum from the Brillouin-zone center. The strain-induced band splittings are an order of magnitude larger than those in unstrained bulk material and may be measurable in wells with moderate strain (lattice mismatch {}1%). Finally, we discuss the influence of the C₄ term on optical, transport, and cyclotron-resonance data.
No takes yet. Share an insight, caveat, or question.
Silver et al. (1992) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: