• 検索結果がありません。

Special Section on Emerging Technologies and Applications for Ad Hoc and Wireless Mesh Networks

N/A
N/A
Protected

Academic year: 2021

シェア "Special Section on Emerging Technologies and Applications for Ad Hoc and Wireless Mesh Networks"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

IEICE TRANS. COMMUN., VOL.E95–B, NO.9 SEPTEMBER 2012

2681

FOREWORD

Special Section on Emerging Technologies and Applications for Ad Hoc and Wireless Mesh Networks

Ad hoc and wireless mesh networks, which construct wireless networks by autonomous distributed manner, are promising R&D areas and novel technologies and new applications emerge recently. This special section presents the latest R&D results in technologies and applications for ad hoc and wireless mesh networks to foster development and deployment.

In response to the Call for Papers of this section, twenty five papers and seven letters were submitted. As a result of the comprehensive and rigorous review process of these papers and letters, eight papers and one letter were selected for publication. The selected papers and letter cover rate control, secure routing, data transfer, reliable broadcast, CSMA/CA unicast communication, robust data collection, P2P group conference, flow control and fuzzy routing for ad hoc and wireless mesh networks.

This special section provides an excellent invited paper titled “Generating Realistic Node Mobility and Placement for Wireless Multi-hop Network Simulation” by Prof. Bratislav Milic and Prof. Miroslaw Malek, Humboldt University in Berlin. This paper presents NPART (Node Placement Algorithm for Real- istic Topologies) and its integrated tool, which allows easy and time-efficient generation of highly complex, realistic simulation scenarios.

As Guest Editor-in-Chief for this special section, I would like to express my sincere appreciation to those who have contribution to this section, including all the Guest Associate Editors and all the reviewers of the submitted papers. Special thanks are due to Prof. Masaki Bandai, Sophia University and Prof. Hiraku Okada, Nagoya University for their great efforts all conducted in a timely and professional manner as Guest Editors.

Editorial Committee of the Special Section

Guest Editors: Masaki Bandai (Sophia Univ.), Hiraku Okada (Nagoya Univ.)

Guest Associate Editors: Akira Idoue (KDDI R&D Labs), Haruko Kawahigashi (Mitsubishi Electric Corp.), Nobuyoshi Komuro (Chiba Univ.), Susumu Matsui (Osaka Ins. of Tech.), Hiroaki Morino (Shibaura Inst. Tech.), Chikara Ohta (Kobe Univ.), Shigeki Shiokawa (Kanagawa Ins. of Tech.), Masashi Sugano (Osaka Pref. Univ.), Koji Yamamoto (Kyoto Univ.), Satoru Yamano (NEC Co., Ltd.), Makoto Yoshida (Fujitsu Laboratories Ltd.), Bing Zhang (NICT)

Yoshiaki Kakuda

,Guest Editor-in-Chief (Hiroshima City Univ.)

Yoshiaki Kakuda(Member) received the B.E., M.Sc., and Ph.D. degrees from Hiro- shima University, Japan, in 1978, 1980 and 1983, respectively. From 1983 to 1991, he was with Research and Development Laboratories, Kokusai Denshin Denwa Co., Ltd. (KDD). He joined Osaka University from 1991 to 1998 as an Associate Professor. He is currently a Pro- fessor in the Graduate School of Information Sciences, Hiroshima City University, since 1998.

His current research interests include network software engineering, assurance networks and mobile ad hoc networks. He is a member of IEEE (U.S.A) and IPSJ (Japan). He received the Telecom. System Technology Award from Telecommunications Advanced Foundation in 1992.

Copyright c2012 The Institute of Electronics, Information and Communication Engineers

参照

関連したドキュメント

If f (x, y) satisfies the Euler-Lagrange equation (5.3) in a domain D, then the local potential functions directed by any number of additional critical isosystolic classes

In this section we provide, as consequence of Theorem 1, a method to construct all those Kleinian groups containing a Schottky group as a normal subgroup of finite order (called in

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

The main purpose of this paper is to establish new inequalities like those given in Theorems A, B and C, but now for the classes of m-convex functions (Section 2) and (α,

Next, we prove bounds for the dimensions of p-adic MLV-spaces in Section 3, assuming results in Section 4, and make a conjecture about a special element in the motivic Galois group

Section 4 will be devoted to approximation results which allow us to overcome the difficulties which arise on time derivatives while in Section 5, we look at, as an application of

In Section 3 using the method of level sets, we show integral inequalities comparing some weighted Sobolev norm of a function with a corresponding norm of its symmetric

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