4.8 Article

Consistent Interpretation of Electrical and Optical Transients in Halide Perovskite Layers and Solar Cells

Journal

ADVANCED ENERGY MATERIALS
Volume 11, Issue 46, Pages -

Publisher

WILEY-V C H VERLAG GMBH
DOI: 10.1002/aenm.202102290

Keywords

capacitive discharge; charge-carrier lifetime; decay time; photovoltaics; time-resolved photoluminescence

Funding

  1. Helmholtz Association
  2. Projekt DEAL

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Transient photoluminescence (TPL) and transient photovoltage (TPV) measurements were studied in the field of halide-perovskite photovoltaics. The experiment showed that effective monomolecular lifetimes of around 2 μs can be consistently measured in efficient methylammonium lead-iodide solar cells using both TPL and TPV methods.
Transient photoluminescence (TPL) and transient photovoltage (TPV) measurements are important and frequently applied methods to study recombination dynamics and charge-carrier lifetimes in the field of halide-perovskite photovoltaics. However, large-signal TPL and small-signal TPV decay times often correlate poorly and differ by orders of magnitude. In order to generate a quantitative understanding of the differences and similarities between the two methods, the impact of sample type (film vs device), large- versus small-signal analysis, and differences in detection mode (voltage vs. luminescence) are explained using analytical and numerical models compared with experimental data. The main solution to achieving a consistent framework that describes both methods is the calculation of a voltage or carrier density dependent decay time that can be interpreted in terms of a capacitive region, a region dominated by defect-assisted recombination and a region that is dominated by higher order recombination (radiative and Auger). It is experimentally shown that in the efficient methylammonium lead-iodide solar cells, effective monomolecular lifetimes approximate to 2 mu s can be consistently measured with TPL and TPV. Furthermore, the shape of the decay time versus voltage or carrier density follows predictions derived from implicit and explicit solutions to differential equations.

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