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A secure key agreement protocol for dynamic group

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A secure key agreement protocol for dynamic group. / Bilal, Muhammad; Kang, Shin Gak.
In: Cluster Computing, Vol. 20, No. 3, 01.09.2017, p. 2779-2792.

Research output: Contribution to Journal/MagazineJournal articlepeer-review

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Bilal, M & Kang, SG 2017, 'A secure key agreement protocol for dynamic group', Cluster Computing, vol. 20, no. 3, pp. 2779-2792. https://doi.org/10.1007/s10586-017-0853-0

APA

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Bilal M, Kang SG. A secure key agreement protocol for dynamic group. Cluster Computing. 2017 Sept 1;20(3):2779-2792. doi: 10.1007/s10586-017-0853-0

Author

Bilal, Muhammad ; Kang, Shin Gak. / A secure key agreement protocol for dynamic group. In: Cluster Computing. 2017 ; Vol. 20, No. 3. pp. 2779-2792.

Bibtex

@article{3d6057cdfdba4b0f83390aced56ae19c,
title = "A secure key agreement protocol for dynamic group",
abstract = "To accomplish secure group communication, it is essential to share a unique cryptographic key among group members. The underlying challenges to group key agreement are scalability, efficiency, and security. In a dynamic group environment, the rekeying process is more frequent; therefore, it is more crucial to design an efficient group key agreement protocol. Moreover, with the emergence of various group-based services, it is becoming common for several multicast groups to coexist in the same network. These multicast groups may have several shared users; a join or leave request by a single user can trigger regeneration of multiple group keys. Under the given circumstances the rekeying process becomes a challenging task. In this work, we propose a novel methodology for group key agreement which exploits the state vectors of group members. The state vector is a set of randomly generated nonce instances which determine the logical link between group members and which empowers the group member to generate multiple cryptographic keys independently. Using local knowledge of a secret nonce, each member can generate and share a large number of secure keys, indicating that SGRS inherently provides a considerable amount of secure subgroup multicast communication using subgroup multicasting keys derived from local state vectors. The resulting protocol is secure and efficient in terms of both communication and computation.",
keywords = "Confidentiality, Dynamic system, Group key agreement, Key distribution, Multicast security, Resource sharing",
author = "Muhammad Bilal and Kang, {Shin Gak}",
year = "2017",
month = sep,
day = "1",
doi = "10.1007/s10586-017-0853-0",
language = "English",
volume = "20",
pages = "2779--2792",
journal = "Cluster Computing",
issn = "1386-7857",
publisher = "Kluwer Academic Publishers",
number = "3",

}

RIS

TY - JOUR

T1 - A secure key agreement protocol for dynamic group

AU - Bilal, Muhammad

AU - Kang, Shin Gak

PY - 2017/9/1

Y1 - 2017/9/1

N2 - To accomplish secure group communication, it is essential to share a unique cryptographic key among group members. The underlying challenges to group key agreement are scalability, efficiency, and security. In a dynamic group environment, the rekeying process is more frequent; therefore, it is more crucial to design an efficient group key agreement protocol. Moreover, with the emergence of various group-based services, it is becoming common for several multicast groups to coexist in the same network. These multicast groups may have several shared users; a join or leave request by a single user can trigger regeneration of multiple group keys. Under the given circumstances the rekeying process becomes a challenging task. In this work, we propose a novel methodology for group key agreement which exploits the state vectors of group members. The state vector is a set of randomly generated nonce instances which determine the logical link between group members and which empowers the group member to generate multiple cryptographic keys independently. Using local knowledge of a secret nonce, each member can generate and share a large number of secure keys, indicating that SGRS inherently provides a considerable amount of secure subgroup multicast communication using subgroup multicasting keys derived from local state vectors. The resulting protocol is secure and efficient in terms of both communication and computation.

AB - To accomplish secure group communication, it is essential to share a unique cryptographic key among group members. The underlying challenges to group key agreement are scalability, efficiency, and security. In a dynamic group environment, the rekeying process is more frequent; therefore, it is more crucial to design an efficient group key agreement protocol. Moreover, with the emergence of various group-based services, it is becoming common for several multicast groups to coexist in the same network. These multicast groups may have several shared users; a join or leave request by a single user can trigger regeneration of multiple group keys. Under the given circumstances the rekeying process becomes a challenging task. In this work, we propose a novel methodology for group key agreement which exploits the state vectors of group members. The state vector is a set of randomly generated nonce instances which determine the logical link between group members and which empowers the group member to generate multiple cryptographic keys independently. Using local knowledge of a secret nonce, each member can generate and share a large number of secure keys, indicating that SGRS inherently provides a considerable amount of secure subgroup multicast communication using subgroup multicasting keys derived from local state vectors. The resulting protocol is secure and efficient in terms of both communication and computation.

KW - Confidentiality

KW - Dynamic system

KW - Group key agreement

KW - Key distribution

KW - Multicast security

KW - Resource sharing

UR - http://www.scopus.com/inward/record.url?scp=85017225167&partnerID=8YFLogxK

U2 - 10.1007/s10586-017-0853-0

DO - 10.1007/s10586-017-0853-0

M3 - Journal article

AN - SCOPUS:85017225167

VL - 20

SP - 2779

EP - 2792

JO - Cluster Computing

JF - Cluster Computing

SN - 1386-7857

IS - 3

ER -