Journal Article10.1016/J.JPDC.2013.09.013
Spintronic Threshold Logic Array (STLA) - A compact, low leakage, non-volatile gate array architecture
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TL;DR: This paper describes a novel, first of its kind architecture for a threshold logic gate using conventional MOSFETs and an STT-MTJ device, which is extremely compact and has several advantages not available with conventional logic.
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About: This article is published in Journal of Parallel and Distributed Computing. The article was published on 01 Jun 2014. The article focuses on the topics: Logic family & Pass transistor logic.
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Citations
A Survey of Memristive Threshold Logic Circuits
TL;DR: Different memristive threshold logic circuits that are inspired from the synaptic action of the flow of neurotransmitters in the biological brain are reviewed.
Practical Implementation of Memristor-Based Threshold Logic Gates
TL;DR: In this paper, the authors introduce a physical implementation of a memristor-based current-mode threshold logic gates (MCMTLG) circuit and validate its design and operation through multiple experimental setups.
Design-Technology Co-Optimization for NVM-Based Neuromorphic Processing Elements
TL;DR: Evaluations with a recent neuromorphic hardware architecture show that the proposed design-technology co-optimization approach improves both performance and energy efficiency of machine-learning inference tasks without incurring high cost-per-bit.
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Analytic approaches to the collapse operation and equivalence verification of threshold logic circuits
Nian-Ze Lee,Hao-Yuan Kuo,Yi-Hsiang Lai,Jie-Hong R. Jiang +3 more
- 07 Nov 2016
TL;DR: This paper formulate the fundamental operation of collapsing threshold logic gates, not addressed by prior efforts, and proposes a linear time translation from threshold logic circuits to pseudo-Boolean constraints, in contrast to prior exponential translation costs.
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Canonicalization of threshold logic representation and its applications
Siang-Yun Lee,Nian-Ze Lee,Jie-Hong R. Jiang +2 more
- 05 Nov 2018
TL;DR: A procedure to canonicalize a threshold logic function such that two threshold logic functions are equivalent if and only if their canonicalized linear inequalities are the same, which allows direct application to the classification of NP and NPN equivalence of threshold Logic functions.
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