CFEA-Technique: Smaller size of the compressed plaintext

Key distribution problem has been solve by the emergence of asymmetric cryptography. Without exchanging private key, two parties are able to communicate securely via insecure channel. As a tradeoff, the efficiency of asymmetric cryptosystems are much slower since the size of the numbers implemented...

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Main Authors: Arif Mandangan, Loh Chai Mei, Chang Ee Hung, Che Haziqah Che Hussin
Format: Article
Language:English
English
Published: Penerbit UPM 2015
Subjects:
Online Access:https://eprints.ums.edu.my/id/eprint/29156/3/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext_ABSTRACT.pdf
https://eprints.ums.edu.my/id/eprint/29156/1/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext.pdf
https://eprints.ums.edu.my/id/eprint/29156/
https://www.mscr.org.my/data/journal/journal-20180121010406.pdf
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spelling my.ums.eprints.291562021-12-22T09:12:19Z https://eprints.ums.edu.my/id/eprint/29156/ CFEA-Technique: Smaller size of the compressed plaintext Arif Mandangan Loh Chai Mei Chang Ee Hung Che Haziqah Che Hussin TK5101-6720 Telecommunication Including telegraphy, telephone, radio, radar, television Key distribution problem has been solve by the emergence of asymmetric cryptography. Without exchanging private key, two parties are able to communicate securely via insecure channel. As a tradeoff, the efficiency of asymmetric cryptosystems are much slower since the size of the numbers implemented are large in order to provide a good level of security. Since that, efficiency enhancement become one of the most conducted research in cryptography. We proposed a technique that we named as CFEA-technique which aims to reduce the number of plaintext and ciphertext to be encrypted and decrypted by asymmetric cryptosystems. By applying this technique, we the number of plaintext can be reduced from k plaintext, where k is a positive integer and greater than 2, to only 2 plaintext. Hence, instead of encrypting plaintext, now we need to encrypt only 2 compressed plaintext. Since the number of plaintext to be encrypted have been reduce, the number of ciphertext to be decrypted also become lesser. Unfortunately, even though the number of plaintext have been reduced to only 2 plaintext, the size of these compressed plaintext are become larger for large . This problem will minimize the efficiency enhancement in encryption and decryption procedures. In this paper, we embed a method into the CFEA-technique in order to produce a new pair of plaintext with smaller sizes. Penerbit UPM 2015 Article PeerReviewed text en https://eprints.ums.edu.my/id/eprint/29156/3/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext_ABSTRACT.pdf text en https://eprints.ums.edu.my/id/eprint/29156/1/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext.pdf Arif Mandangan and Loh Chai Mei and Chang Ee Hung and Che Haziqah Che Hussin (2015) CFEA-Technique: Smaller size of the compressed plaintext. International Journal of Cryptology Research, 5. pp. 1-10. ISSN 1985-5753 https://www.mscr.org.my/data/journal/journal-20180121010406.pdf
institution Universiti Malaysia Sabah
building UMS Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaysia Sabah
content_source UMS Institutional Repository
url_provider http://eprints.ums.edu.my/
language English
English
topic TK5101-6720 Telecommunication Including telegraphy, telephone, radio, radar, television
spellingShingle TK5101-6720 Telecommunication Including telegraphy, telephone, radio, radar, television
Arif Mandangan
Loh Chai Mei
Chang Ee Hung
Che Haziqah Che Hussin
CFEA-Technique: Smaller size of the compressed plaintext
description Key distribution problem has been solve by the emergence of asymmetric cryptography. Without exchanging private key, two parties are able to communicate securely via insecure channel. As a tradeoff, the efficiency of asymmetric cryptosystems are much slower since the size of the numbers implemented are large in order to provide a good level of security. Since that, efficiency enhancement become one of the most conducted research in cryptography. We proposed a technique that we named as CFEA-technique which aims to reduce the number of plaintext and ciphertext to be encrypted and decrypted by asymmetric cryptosystems. By applying this technique, we the number of plaintext can be reduced from k plaintext, where k is a positive integer and greater than 2, to only 2 plaintext. Hence, instead of encrypting plaintext, now we need to encrypt only 2 compressed plaintext. Since the number of plaintext to be encrypted have been reduce, the number of ciphertext to be decrypted also become lesser. Unfortunately, even though the number of plaintext have been reduced to only 2 plaintext, the size of these compressed plaintext are become larger for large . This problem will minimize the efficiency enhancement in encryption and decryption procedures. In this paper, we embed a method into the CFEA-technique in order to produce a new pair of plaintext with smaller sizes.
format Article
author Arif Mandangan
Loh Chai Mei
Chang Ee Hung
Che Haziqah Che Hussin
author_facet Arif Mandangan
Loh Chai Mei
Chang Ee Hung
Che Haziqah Che Hussin
author_sort Arif Mandangan
title CFEA-Technique: Smaller size of the compressed plaintext
title_short CFEA-Technique: Smaller size of the compressed plaintext
title_full CFEA-Technique: Smaller size of the compressed plaintext
title_fullStr CFEA-Technique: Smaller size of the compressed plaintext
title_full_unstemmed CFEA-Technique: Smaller size of the compressed plaintext
title_sort cfea-technique: smaller size of the compressed plaintext
publisher Penerbit UPM
publishDate 2015
url https://eprints.ums.edu.my/id/eprint/29156/3/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext_ABSTRACT.pdf
https://eprints.ums.edu.my/id/eprint/29156/1/CFEA-Technique_%20Smaller%20size%20of%20the%20compressed%20plaintext.pdf
https://eprints.ums.edu.my/id/eprint/29156/
https://www.mscr.org.my/data/journal/journal-20180121010406.pdf
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score 13.211869