Publication:

Groups from cyclic infrastructures and Pohlig-Hellman in certain infrastructures

Date

Date

Date
2008
Journal Article
Published version

Citations

Citation copied

Fontein, F. (2008). Groups from cyclic infrastructures and Pohlig-Hellman in certain infrastructures. Advances in Mathematics of Communications, 2(3), 293–307. https://doi.org/10.3934/amc.2008.2.293

Abstract

Abstract

Abstract

In discrete logarithm based cryptography, a method by Pohlig and Hellman allows solving the discrete logarithm problem efficiently if the group order is known and has no large prime factors. The consequence is that such groups are avoided. In the past, there have been proposals for cryptography based on cyclic infrastructures. We will show that the Pohlig-Hellman method can be adapted to certain cyclic infrastructures, which similarly implies that certain infrastructures should not be used for cryptography. This generalizes a result b

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Creators (Authors)

  • Fontein, F
    affiliation.icon.alt

Journal/Series Title

Journal/Series Title

Journal/Series Title
Advances in Mathematics of Communications

Volume

Volume

Volume
2

Number

Number

Number
3

Page range/Item number

Page range/Item number

Page range/Item number
293

Page end

Page end

Page end
307

Item Type

Item Type

Item Type
Journal Article

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Language

Language

Language
English

Publication date

Publication date

Publication date
2008-08

Date available

Date available

Date available
2008-10-23

Publisher

Publisher

Publisher
American Institute of Mathematical Sciences

ISSN or e-ISSN

ISSN or e-ISSN

ISSN or e-ISSN
1930-5338

Additional Information

Additional Information

Additional Information
First published in Advances in Mathematics of Communication in Volume 2, No. 3, 2008, 293–307, published by the American Institute of Mathematical Sciences and Shandong

OA Status

OA Status

OA Status
Hybrid

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Citation copied

Fontein, F. (2008). Groups from cyclic infrastructures and Pohlig-Hellman in certain infrastructures. Advances in Mathematics of Communications, 2(3), 293–307. https://doi.org/10.3934/amc.2008.2.293

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