Abstract: Neural compact models are proposed to simplify device-modeling processes without requiring domain expertise. However, the existing models have certain limitations. Specifically, some models are not parameterized, while others compromise accuracy and speed, which limits their usefulness in multi-device applications and reduces the quality of circuit simulations. To address these drawbacks, a neural compact modeling framework with a flexible selection of technology-based model parameters using a two-stage neural network (NN) architecture is proposed. The proposed neural compact model comprises two NN components: one utilizes model parameters to program the other, which can then describe the current–voltage (IV) characteristics of the device. Unlike previous neural compact models, this two-stage network structure enables high accuracy and fast simulation program with integrated circuit emphasis (SPICE) simulation without any trade-off. The IV characteristics of 1000 amorphous indium–gallium–zinc-oxide thin-film transistor devices with different properties obtained through fully calibrated technology computer-aided design simulations are utilized to train and test the model and a highly precise neural compact model with an average IDS error of 0.27% and R2 DC characteristic values above 0.995 is acquired. Moreover, the proposed framework outperforms the previous neural compact modeling methods in terms of SPICE simulation speed, training speed, and accuracy.
Jan 11, 2024
[paper] Neural Compact Modeling Framework
[github] new RevEDA Release
Any interested parties are kindly invited to get in touch with Murat Eskiyerli, the lead RevEDA developer
[C4P] 82nd DRC
- An informative, timely short course in rapidly developing fields
- Oral and poster presentations on electronic/photonic device experiments
- and simulations
- Plenary and invited presentations given by worldwide leaders
- Evening rump sessions
- Strong student participation and Student Paper Awards
- Focus Sessions on Devices for Neuromorphic Computing
- More than 50 invited speakers covering a wide spectrum of devices
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- Feb. 16, 2024 Abstract Submission Deadline
- April 5, 2024 Acceptance Notification
- April 10, 2024 Registration Opens
- May 15, 2024 Early Bird Registration Deadline
Jan 8, 2024
[paper] OTA using the Open Sky130 PDK
doi: 10.5281/zenodo.10646550
Faculdade de Engenharia, Universidade Federal de Juiz de Fora, Brazil
Abstract: This paper describes the design, layout and simulation of a linear transconductance Operational Transconductance Amplifier (OTA) using the SkyWater 130nm open Process Design Kit (PDK). By using a known source degeneration technique, it is possible to either decrease and linearize the transconductance of the OTA for a wider range of input voltages, making it proper for use on Gm-C filters. Only open source tools, suited for the Sky130 PDK, were used in this design, showing the applicability to analog designs.
(b) Alternative source degeneration triode MOSFETs; and its GDSII layout, with identification of some relevant parts: (A) differential pair; (B) source-degeneration resistors; (C) biasing transistors.
Acknowledgment: This work is result from a scientific initiation project covered by the VI VIC 2022/2023 Program, by PROPP/UFJF.
[paper] Polylogarithms in MOSFET Modeling
Department of Electronics and Circuits, Universidad Simón Bolívar, Caracas, Venezuela
Abstract: We present a review of recent uses of the special mathematical function known as the polylogarithm for MOSFET modeling applications. We first summarize some basic properties of polylogarithms, with a particular focus on those with negative exponential argument. After examining cases of the use of first order polylogarithms pertinent to electron device modeling, we explain the reasons that motivate the use of polylogarithms of diverse orders for formulating mono- and poly-crystalline succinct compact MOSFET models. We then analyze a particular representative example: the modeling of polysilicon MOSFETs using the polylogarithm. Recalling that polylogarithms may be used to faithfully represent Fermi-Dirac Integrals in general, and considering that they are analytically differentiable and integrable, we describe a full Fermi–Dirac Statistics-based version of the usually approximate Boltzmann Statistics-based MOSFET Surface Potential Equation (SPE).
TABLE: Some Features of Polylogarithms with Negative Exponential Argument