• 検索結果がありません。

Special Section on Multiple-Valued Logic and VLSI Computing

N/A
N/A
Protected

Academic year: 2021

シェア "Special Section on Multiple-Valued Logic and VLSI Computing"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

IEICE TRANS. INF. & SYST., VOL.E97–D, NO.9 SEPTEMBER 2014

2217

FOREWORD

Special Section on Multiple-Valued Logic and VLSI Computing

Welcome to this Special Section on “Multiple-Valued Logic and VLSI Computing.” The papers in this section are extended versions of the abstracts presented at the IEEE 43rd International Symposium on Multiple-Valued Logic (ISMVL 2013), which was held in Toyama, Japan on May 22–24, 2013, and include a substantial amount of information beyond the presentations. The purpose of this Special Section is to share an overview of recent research progress in various aspects relating to multiple-valued concept with many readers of this transaction, who are interested in innovative new-concept VLSI computing and its applications.

This Special Section consists of two invited and 12 contributed papers. The first invited paper is on intel- ligent computing for medical and health care systems, while the second one describes logic circuits with non-volatile memory. The contributed papers cover a broad range from logic design, to reversible/quantum computing, VLSI architecture, communication for VLSI, and circuit implementations. We would like to thank all the authors of invited and contributed papers for their efforts in preparing the manuscripts, and the reviewers who worked diligently to make sure that the papers are worth publication.

Special Section Editorial Committee

Guest Editors: Yasushi Yuminaka (Gunma Univ.), Takaaki Mizuki (Tohoku Univ.)

Guest Associate Editors: Yukihiro Iguchi (Meiji Univ.), Naotake Kamiura (Univ. of Hyogo), Mayuka F.

Kawaguchi (Hokkaido Univ.), Masanori Natsui (Tohoku Univ.), Naofumi Homma (Tohoku Univ.), Tsutomu Sasao (Meiji Univ.), Koichi Tanno (Univ. of Miyazaki), Shinobu Nagayama (Hiroshima City Univ.)

Takao Waho

(Sophia Univ.),Editor-in-Chief

Takao Waho(Senior Member) received the B.S., M.S., and Ph.D. degrees in Physics from Waseda University, Tokyo, Japan, in 1973, 1975 and 1978, respectively. In 1975, he joined Musashino Electrical Communications Laboratories, Nippon Telegraph & Telephone Public Corporation (now NTT), where he investigated compound semiconductor device tech- nology and its circuit applications. He received Distinctive Contribution Paper Award for the paper presented at the IEEE International Symposium on Multiple-Valued Logic in 1996.

Since 1999, he has been a professor of Faculty of Science and Technology, Sophia Univer- sity, Tokyo. His research interest includes semiconductor device physics and circuit applica- tions, in particular, analog-to-digital converters, delta-sigma modulators and multiple-valued logic circuits. Dr. Waho served as Editor of the IEICE Transactions on Electronics (Japanese Edition), Chair of the IEICE Technical Committee on Electron Devices, Chair of the IEEE Computer Society Technical Committee on Multiple-Valued Logic, Chair of the 8th Topical

Workshop of Heterostructure Microelectronics (TWHM 2009), and Chair of the IEEE 43rd International Symposium on Multiple-Valued Logic (ISMVL 2013).

Copyright c2014 The Institute of Electronics, Information and Communication Engineers

参照

関連したドキュメント

The organization of this paper is as follows. In Section 2, we introduce the measure- valued α -CIR model, and it is shown in Section 3 that a lower spectral gap estimate for

Therefore, with the weak form of the positive mass theorem, the strict inequality of Theorem 2 is satisfied by locally conformally flat manifolds and by manifolds of dimensions 3, 4

In Section 4 we apply this general setting to a Clark-Ocone formula stated with a deriva- tion operator on the Poisson space, and consider several examples, including

In this section we study the Legendre equation (1.1) on the whole real line R and note that, in addition to its singular points at −∞ and +∞, it also has singularities at the

Using the multi-scale convergence method, we derive a homogenization result whose limit problem is defined on a fixed domain and is of the same type as the problem with

His idea was to use the existence results for differential inclusions with compact convex values which is the case of the problem (P 2 ) to prove an existence result of the

— The statement of the main results in this section are direct and natural extensions to the scattering case of the propagation of coherent state proved at finite time in

In Section 1 a special case (that is relevant in the neural field theory) of the general statement on the solvability and continuous dependence on a parameter of solutions to