Recombination in semiconductors
By P. T. Landsberg. Nature, 2003
458 citations recorded by the source corpus.
Subfields: Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/c53b7704c02a6d6c0b3984b1da00941535650f0c
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In Electrical and Electronic Engineering
Citations in the corpus
- Critical issues in the design of polycrystalline, thin‐film tandem solar cells (2003, background): “In the latter case, several mechanisms can cause the loss of photons with energies less than Eg1, including free-carrier absorption and nonradiative subbandgap absorption via impurities or defects.(21) In general, these are dependent on the energies of the various species, but we shall neglect these”
- What Makes a Good Solar Cell? (2018, methodology): “Bozyigit et al. also raise a currently unresolved problem, namely, the combination of the equations for multiphonon recombination as derived by Ridley,[115,116] Markvart,[114,120] and others with the concept of the Meyer–Neldel rule[149] that considers the effect of entropy on increasing transitions”
- Quantization of multiparticle auger rates in semiconductor quantum dots (2000, background): “The Auger process also occurs in bulk semiconductors (2), in which the emitted (reexcited) particle can be either an electron or a hole.”
- Multiple exciton generation in semiconductor nanocrystals: Toward efficient solar energy conversion (2008, unknown): “while satisfying momentum and energy conservation is given by ∆Ee = (2me +m ∗ h)Eg/(m ∗ e +m ∗ h) [41].”
- High-efficiency carrier multiplication through direct photogeneration of multi-excitons via virtual single-exciton states (2005, result): “In the impact ionization model, CM is the process that is inverse with respect to Auger recombination; therefore, it should be characterized by a time constant that is comparable to or even longer than that of the Auger deca”