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Mortise-tenon–shaped memristors for scientific computing

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In-memory computing hardware based on memristors has emerged as a promising option for scientific computing due to its large-scale parallel data processing capability. However, the nonuniformity issue of the memristors renders the practical deployment of in-memory computing hardware complex, requiring peripheral circuits to ensure the accuracy of scientific computing, thereby resulting in increased power consumption. Here, we present a mortise-tenon–shaped (MTS) memristor with ultrahigh uniformity by introducing a mortise-shaped h-BN flake on the HfO 2 switching layer. The MTS memristor exhibits ultrasmall cycle-to-cycle (~2.5%) and device-to-device (~6.9%) variations compared to the HfO 2 memristor without the MTS structure. Furthermore, we use the MTS memristors to build a partial differential equation solver and demonstrate a convergence speed of solving the Poisson equation five times faster than the solver based on the traditional HfO 2 memristors. This work provides a promising approach for notably reducing the hardware resources required for fast and high-accuracy scientific computing.
Title: Mortise-tenon–shaped memristors for scientific computing
Description:
In-memory computing hardware based on memristors has emerged as a promising option for scientific computing due to its large-scale parallel data processing capability.
However, the nonuniformity issue of the memristors renders the practical deployment of in-memory computing hardware complex, requiring peripheral circuits to ensure the accuracy of scientific computing, thereby resulting in increased power consumption.
Here, we present a mortise-tenon–shaped (MTS) memristor with ultrahigh uniformity by introducing a mortise-shaped h-BN flake on the HfO 2 switching layer.
The MTS memristor exhibits ultrasmall cycle-to-cycle (~2.
5%) and device-to-device (~6.
9%) variations compared to the HfO 2 memristor without the MTS structure.
Furthermore, we use the MTS memristors to build a partial differential equation solver and demonstrate a convergence speed of solving the Poisson equation five times faster than the solver based on the traditional HfO 2 memristors.
This work provides a promising approach for notably reducing the hardware resources required for fast and high-accuracy scientific computing.

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