Existing models for the electronic properties of conjugated polymers do not capture the spatial arrangement of the disordered macromolecular chains over which charge transport occurs. Here, we present an analytical and computational description in which the morphology of individual polymer chains is dictated by well-known statistical models and the electronic coupling between units is determined using Marcus theory. The multiscale transport of charges in these materials (high mobility at short length scales, low mobility at long length scales) is naturally described with our framework. Additionally, the dependence of mobility with electric field and temperature is explained in terms of conformational variability and spatial correlation. Our model offers a predictive approach to connecting processing conditions with transport behavior.organic electronics | charge mobility | computational model T he performance of organic semiconductors has improved substantially in recent years through careful molecular engineering and processing (1, 2), and solution-processed systems are now competitive with amorphous silicon. A path to constant improvement is best guided by rational materials design, which requires that the relationship between processing, structure, and ensuing properties be well understood. In complex macromolecular systems, such as conjugated polymers, there is no generally accepted model for charge transport that explicitly takes into account the macromolecular nature of the material. Such difficulty is partially due to their complicated microstructural behavior and strongly disordered intramolecular conformation and intermolecular packing.Several properties of flexible macromolecules are understood in terms of the statistics of their chain conformations. For example, the viscoelasticity of polymers in solution has been shown to depend on chain entanglements (3-5), and liquid-crystalline microstructures result from nematic ordering of individual chains (6). We present a model of electrical charge transport in conjugated polymers that places this important property on the same theoretical footing as many other macromolecular properties. To achieve this goal, it is necessary to build the model by starting from the polymer and its disordered conformations.The disordered nature of semiconducting polymers is rationalized to be the cause of many observations in these systems, most notably thermally activated charge transport attributed to disorder-induced traps (7, 8). On-site energetic disorder and positional disorder are invoked in phenomenological models to explain the dispersive nature of charge transport and the electric-field dependence of charge mobility (i.e., the Poole-Frenkel effect), often including intersite correlations (8,9).Gaussian disorder models (GDMs) are based on describing a 3D material as a grid of sites. The on-site energy is selected from a Gaussian probability distribution to reflect the energetic disorder in the material. Structural disorder is introduced by varying the localization radi...