Разработка схемы декодера 2:4 и 3:8 с использованием технологии QCA
https://doi.org/10.17586/2220-8054-2021-12-4-442-452
Аннотация
Клеточные автоматы с квантовыми точками — это новая технология в области нанотехнологий, которая может заменить существующую технологию CMOS. КМОП-технология имеет свои ограничения, связанные с высоким током утечки. Однако технология QCA имеет более высокую скорость работы и очень низкое энергопотребление. В этой статье схемы 2-4 и 3-8 декодера были выполнены с использованием новой конструкции схемы инвертора, которая помогает уменьшить рассеивание энергии в схемах. Наконец, предложенные конструкции сравниваются с ранее сделанными конструкциями. Все схемы в этой статье были смоделированы с помощью программного обеспечения QCA Designer.
Об авторах
Ratna Chakrabarty
Institute of Engineering & Management, Department of Electronics & Communication Engineering
Индия
Индия
Salt Lake Electronics Complex, Sector V, Kolkata, 700091.
S. Roy
Institute of Engineering & Management, Department of Electronics & Communication Engineering
Индия
Индия
Salt Lake Electronics Complex, Sector V, Kolkata, 700091.
T. Pathak
Institute of Engineering & Management, Department of Electronics & Communication Engineering
Индия
Индия
Salt Lake Electronics Complex, Sector V, Kolkata, 700091.
D. Ghosh
Institute of Engineering & Management, Department of Electronics & Communication Engineering
Индия
Индия
Salt Lake Electronics Complex, Sector V, Kolkata, 700091.
N. K. Mandal
University of Engineering & Management, Department of Electronics & Communication Engineering
Индия
Индия
Salt Lake Electronics Complex, Sector V, Kolkata, 700091.
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Рецензия
Для цитирования:
Chakrabarty R., Roy S., Pathak T., Ghosh D., Mandal N.K. Разработка схемы декодера 2:4 и 3:8 с использованием технологии QCA. Наносистемы: физика, химия, математика. 2021;12(4):442-452. https://doi.org/10.17586/2220-8054-2021-12-4-442-452
For citation:
Chakrabarty R., Roy S., Pathak T., Ghosh D., Mandal N.K. Design of 2:4 and 3:8 decoder circuit using QCA technology. Nanosystems: Physics, Chemistry, Mathematics. 2021;12(4):442-452. https://doi.org/10.17586/2220-8054-2021-12-4-442-452
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