Parall RSA Factoring

碩士 === 國立交通大學 === 資訊工程系 === 88 === Many real-world cryptographic applications are based in part on the RSA algorithm, whose security lies in the intractability of factoring large integers. Every positive integer is expressible as a product of prime numbers, in a unique way. Although it is...

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Main Authors: Jeng-Hung Hung, 洪政宏
Other Authors: Rong-Jaye Chen
Format: Others
Language:zh-TW
Published: 2000
Online Access:http://ndltd.ncl.edu.tw/handle/80292674082308140881
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spelling ndltd-TW-088NCTU03920622015-10-13T10:59:52Z http://ndltd.ncl.edu.tw/handle/80292674082308140881 Parall RSA Factoring 平行RSA大數分解 Jeng-Hung Hung 洪政宏 碩士 國立交通大學 資訊工程系 88 Many real-world cryptographic applications are based in part on the RSA algorithm, whose security lies in the intractability of factoring large integers. Every positive integer is expressible as a product of prime numbers, in a unique way. Although it is easy to prove that this factorization exists, it is believed very hard to factor in arbitrary integer. It is well known that the best algorithm to factor 129 digits integer is Multiple Polynomial Quadratic Sieve(MPQS), but for more large integer, the Number Field Sieve(NFS) is another best choice. Considering the hardware and time consuming, we use MPQS to factor the integers about 100 digits. The paper will implement the MPQS and design a client-server environment in the IntelLab of CSIE to factor RSA integers. Rong-Jaye Chen 陳榮傑 2000 學位論文 ; thesis 51 zh-TW
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description 碩士 === 國立交通大學 === 資訊工程系 === 88 === Many real-world cryptographic applications are based in part on the RSA algorithm, whose security lies in the intractability of factoring large integers. Every positive integer is expressible as a product of prime numbers, in a unique way. Although it is easy to prove that this factorization exists, it is believed very hard to factor in arbitrary integer. It is well known that the best algorithm to factor 129 digits integer is Multiple Polynomial Quadratic Sieve(MPQS), but for more large integer, the Number Field Sieve(NFS) is another best choice. Considering the hardware and time consuming, we use MPQS to factor the integers about 100 digits. The paper will implement the MPQS and design a client-server environment in the IntelLab of CSIE to factor RSA integers.
author2 Rong-Jaye Chen
author_facet Rong-Jaye Chen
Jeng-Hung Hung
洪政宏
author Jeng-Hung Hung
洪政宏
spellingShingle Jeng-Hung Hung
洪政宏
Parall RSA Factoring
author_sort Jeng-Hung Hung
title Parall RSA Factoring
title_short Parall RSA Factoring
title_full Parall RSA Factoring
title_fullStr Parall RSA Factoring
title_full_unstemmed Parall RSA Factoring
title_sort parall rsa factoring
publishDate 2000
url http://ndltd.ncl.edu.tw/handle/80292674082308140881
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