This article presents building an Elliptic curve cryptography and using it to encode and decode Vietnamese text. Here we have illustrated the prime number p = 151 in the future, which will use a large prime number. We consider an elliptic curve with a total score of 172 points. Encode and decode with standard Vietnamese text and combine with the special characters in ASCII code. The program is designed and installed and on the C# environment to give the correct result of the encryption algorithm.
 KeywordsData sequence, Decryption, Discrete logarithm, Elliptic curve, Elliptic curve cryptosystem, Encryption, Public key
 References[1] Koblitz, “Elliptic curve cryptosystems”, Mathematics of Computation”, 203 - 209, 1987.[2] Miller, “Uses of elliptic curves in cryptography, Advances in Cryptology - Crypto”, Lecture Notes in Computer Science, SpringerVerlag, 1986, pp. 417-426.[3] Sugantha Priya, Dr.M. Mohanraj, “A Review on Secure Elliptic Curve Cryptography (ECC) and Dynamic Secure Routing Link Path Detection Algorithm (DSRLP) Under Jamming Attack”, ISSN 68(30) (2020) 0474-9030.[4] Negin Dinarvand, Hamid Barati, “An efficient and secure RFID authentication protocol using ellipticcurvecryptography”,SpringerfScience+Business Media, LLC, 2017[5] Utku Gulen, Selcuk Baktir, “Elliptic Curve Cryptography for Wireless Sensor Networks Using the Number Theoretic Transform”, journal-sensors, Published: 9 March, 2020.[6] Sravana Kumar, C.H. Suneetha, A.R. Chandrasekh, “Encryption of Data Using Elliptic Curve Over Finite Fields”, International Journal of Distributed and Parallel Systems (IJDPS). 3(1) (2012) 301-308.[7] Amounas, E.H. El Kinani, ECC Encryption and Decryption with a Data Sequence, Applied Mathematical Sciences 6(101) (2012) 5039-5047.[8] Vu Thi Hai Ha, Dinh Thi Hang, Bui Dang Binh, “The influence of volume on the formant of vowels and the identification of Vietnamese speakers”, Vietnam Institute of Linguistics, 2015.[9] Enge, “Elliptic curves and their applications to cryptography”, Norwell, MA: Kulwer Academic publishers, 1999.[10] Neil Koblitz, “An Elliptic Curve implementation of the finite field digital signature algorithm”, in Advances in cryptology,(CRYPTO 1998), SpringerLecture Notes in computer science, 1462 (1998) 327-337.[11] S. Sandeep, Kumar, “Elliptic curve cryptography for constrained devices”, PhD thesis, Ruhr-University Bochum, June, 2006.
Read full abstract