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Numerical and analytical solutions of the carrier continuity equation are found for the problem of charge transfer in charge‐coupled devices in the presence of potential barriers. The analytical solution is for a rectangular potential barrier and is useful for obtaining a qualitative understanding of charge transfer over a potential barrier. Numerical results show that the charge transfer inefficiency is strongly affected when the shape of the potential barrier is varied and the height of the potential barrier remains fixed.

This chapter introduces two core notions from Niklas Luhmann’s social systems theory to paradox studies. Specifically, it offers the notions of decision paradox and deparadoxization as potential generative theoretical devices for paradox scholars. Drawing on these devices, the paper shifts focus to the everyday and mundane nature of decision paradox and the important role of deparadoxization (i.e., generating latency) in working through paradox. This contribution comes at a critical juncture for paradox scholarship, which has begun to converge around core theories, by opening up additional and possibly alternative theoretical pathways for understanding paradox. These ideas respond to recent calls in the literature to widen our theoretical repertoire and align scholarship more closely with the rich, pluralistic traditions of paradox studies.