Free Thin-Film Optics Simulator for Multilayer Coatings Calculate reflectance, absorptance, color, fields, and sweeps using the transfer matrix method.
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Perovskite Solar Cell Optical Absorption Calculator

Setup

Layer-Resolved Absorption in a Solar Cell

This stack tracks where optical power is absorbed in a perovskite photovoltaic device: useful absorption in the MAPbI3 layer versus parasitic absorption in ITO, transport layers, and the Au electrode.

Why This Design Works

For a solar cell, total absorption is not enough because only photons absorbed inside the active layer can generate carriers. Layer-resolved absorption separates useful MAPbI3 absorption from parasitic loss in the transparent electrode, transport layers, and metal contact. By Poynting's theorem, each layer's absorptance equals the optical-flux drop through that layer, and the field profile shows where the power is deposited.

\[\begin{aligned} A_j(\lambda) &= \frac{S^{\mathrm{in}}_j(\lambda) - S^{\mathrm{out}}_j(\lambda)}{S_0(\lambda)}, \\ A_{\mathrm{total}}(\lambda) &= \sum_j A_j(\lambda) = 1 - R(\lambda) - T(\lambda) \end{aligned}\]

Per-layer absorptance is the drop in time-averaged Poynting flux across layer \(j\), normalized to the incident flux in air. The sum over all absorbing coherent layers must match energy conservation after the front glass-interface reflection is included; the gap between \(A_{\mathrm{total}}\) and \(A_{\mathrm{pvk}}\) is parasitic optical loss.

Design Sweeps
Stack
Air
Glass
ITO
ETL
MAPbI3
HTL
Au
Layer Material n k Thickness (µm) Coherence
Incident
-
1
2
3
4
5
6
Substrate
-
Results
Layer-by-Layer Absorption
normal incidence
Electric Field Profile
0.550 μm