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Dielectric elastomers (DEs) are soft and stretchable structures that are typically used as actuators, sensors, and energy harvesters and can perform basic signal processing tasks. Thus, they can be used to create multi-functional and autonomous DE structures, with intrinsic information processing capabilities, that require fewer external components. This contribution introduces how to assemble electronic circuits with DEs, in a similar way to how transistors are employed in conventional electronics. The focus is on the design of digital circuits. At first, parallels between digital signal processing with DEs and with conventional transistors are shown. After describing the differences in the working conditions (e.g., working voltages) of the two structures, it is demonstrated that various design techniques, commonly adopted in conventional electronics, can be used to build DE electronics. The functioning is demonstrated by presenting alternative ways of designing NOR and XOR gates, reducing, in the latter case, the number of components required. Moreover, pass transistor logic is employed to realize a DE multiplexer. This work illustrates a consistent method to realize digital circuits with DEs, and it demonstrates how electronic design techniques can be adapted to work with DEs. It shows that DE circuits can be built starting from their conventional counterpart, obtaining improved devices.

Dielectric metasurfaces have emerged as a promising alternative to their plasmonic counterparts due to lower ohmic losses, which hinder sensing applications and nonlinear frequency conversion, and their larger flexibility to shape the emission pattern in the visible regime. To date, the computational cost of full-wave numerical simulations has forced the exploitation of the Floquet theorem, which implies infinitely periodic structures, in designing such devices. In this work, we show the potential pitfalls of this approach when considering finite-size metasurfaces and beam-like illumination conditions, in contrast to the typical infinite plane-wave illumination compatible with the Floquet theorem.

The ORCID identification number(s) for the author(s) of this article can be found under https://doi.org/10.1002/admt.202202000.

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