A recent development, which happens to be also one of the most important conclusions, in the fi eld of organic photovoltaics (OPVs) is that indium tin oxide (ITO) should be omitted as the transparent electrode in organic solar cells. The high price of ITO is driven by the limited amount of indium available on the planet, thereby hindering low-cost photovoltaic energy conversion. Moreover, the brittleness of ITO limits the mechanical stability of fl exible organic solar cells. There are several alternatives for ITO that have been investigated; these include graphite, [1][2][3][4] carbon nanotubes, [ 1,[5][6][7] and highly conducting polymers, e.g., poly(3,4ethylenedioxythiophene):poly(styrenesulfonate) (PEDOT:PSS). [8][9][10] However, the conductivity of these materials is not high enough for usage in large-area devices. To decrease resistive losses during up-scaling, metallic grids can be included in the structure of organic solar cells. The combination of a metal grid and a layer of highly conductive PEDOT:PSS seems to be a very promising alternative for the commonly used ITO electrode. [11][12][13][14][15] The metal current-collecting grids can be produced by different methods; for example, they can be printed, [ 11,14,[16][17][18] produced using evaporation with a shadow mask, [ 19 ] or structured via photolithography. [ 12 ] These production methods enable a design freedom of the grid geometry. In order to reduce resistive losses, the geometry of the grids needs to be optimized. The design of current-collecting grids is a compromise between shading losses and resistive losses, caused by series resistances. This trade-off has been theoretically optimized for several device architectures, including ITO-free concepts that have been presented by the Fraunhofer Institute for Solar Energy Systems (ISE). [ 18,[20][21][22] Cheknane [ 23 ] has performed a comparative study between a linear and a circular geometry and has demonstrated an enhanced effi ciency for the circular geometry. From another study [ 13 ] comparing linear and honeycomb grid structures, it was clear that with the same grid spacing the honeycomb structures provide higher shading losses and reduced short-circuit current densities ( J SC ). With identical grid surface coverage for lines and honeycomb patterns, the line pattern has a smaller grid spacing, providing a better fi ll factor (FF). Experimental and theoretical studies on the relationship between grid spacing and effi ciency of polymer solar cells with linear grid structures has also been presented; [ 12 ] these studies showed that the efficiency of the cells increases with decreasing grid spacing, and at some point, the effi ciency starts to drop due to shading losses as expected from the theoretical work. Thus, for high-conductivity PEDOT:PSS, with a sheet resistance of 500 Ω / ᮀ in combination with 325-μ m-wide grid lines, the optimal grid spacing is 2.5-3.3 mm for a cell size of 2 cm × 2 cm. Decreasing the width of the grid to 180 μ m increases the effi ciency and shifts the optimum grid ...