Department of Computer Systems

Conference paper

CRHA Adam. Polymorfní elektronika a metody syntézy. In: Počítačové architektury & diagnostika Česko-slovenský seminář pro studenty doktorského studia. Brno: Faculty of Information Technology BUT, 2016, pp. 93-97. ISBN 978-80-214-5376-0.
Publication language:czech
Original title:Polymorfní elektronika a metody syntézy
Title (en):Polymorphic Electronics and Synthesis Methods
Proceedings: Počítačové architektury & diagnostika Česko-slovenský seminář pro studenty doktorského studia
Conference:Počítačové architektury a diagnostika 2016
Place:Brno, CZ
Publisher:Faculty of Information Technology BUT
Polymorphism, logic circuit, logic gates, synthesis, methodology, AIG, kernelling.
This contribution is dealing with various research activities focused on unconventional electronics and corresponding design methods. The introduction contains a discussion of principles, advantages and possible drawbacks of unvonventional electronics, and sets that into a proper context. Furthermore, key principles behind the polymorphic electronics are elucidated in a concise way. After the explanation of fundamental aspects main attention is given to description of a novel methodology which is using the identification of shared parts of terms for the construction of polymorphic circuits. An insight into the general principle of this method is provided together with discussion of the obtained results. Last part of this contribution outlines a pathway towards further improvements where the approach is based on utilization of kernelling principle and AI graphs.
   author = {Adam Crha},
   title = {Polymorfn{\'{i}} elektronika a metody synt{\'{e}}zy},
   pages = {93--97},
   booktitle = { Po{\v{c}}{\'{i}}ta{\v{c}}ov{\'{e}} architektury \&
	diagnostika {\v{C}}esko-slovensk{\'{y}} semin{\'{a}}{\v{r}}
	pro studenty  doktorsk{\'{e}}ho studia},
   year = {2016},
   location = {Brno, CZ},
   publisher = {Faculty of Information Technology BUT},
   ISBN = {978-80-214-5376-0},
   language = {czech},
   url = {}

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