Encryption and Decryption Using RSA Algorithm and Moore-Penrose Inverse

被引:0
|
作者
Gogoi, Sarbani [1 ]
Paul, Somnath [1 ]
机构
[1] Tezpur Univ, Napaam 784028, Assam, India
来源
PROCEEDINGS OF INTERNATIONAL CONFERENCE ON NETWORK SECURITY AND BLOCKCHAIN TECHNOLOGY, ICNSBT 2024 | 2025年 / 1158卷
关键词
Cryptography; Encryption; Decryption; RSA algorithm; Moore-Penrose Inverse;
D O I
10.1007/978-981-97-8051-8_3
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Cryptography incorporates application and scientific examination of methodologies aimed at facilitating secure communication in the face of potentially threatening behavior. In a broader sense, cryptography refers to the development and examination of protocols with the goal of safeguarding private communications from unauthorized access by third parties. Modern cryptography is situated within a diverse range of academic disciplines, encompassing mathematics, computer science, information security, electrical engineering, digital signal processing, physics, and other related topics. In this paper, we use the RSA algorithm along with the Moore-Penrose inverse of a matrix to establish an encryption method for the secure delivery of confidential messages.
引用
收藏
页码:25 / 33
页数:9
相关论文
共 50 条
  • [21] Approximating the inverse and the Moore-Penrose inverse of complex matrices
    Cordero, Alicia
    Torregrosa, Juan R.
    Zafar, Fiza
    MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2019, 42 (17) : 5920 - 5928
  • [22] Data Encryption and Decryption Using RSA Algorithm in a Network Environment
    Goshwe, Nentawe Y.
    INTERNATIONAL JOURNAL OF COMPUTER SCIENCE AND NETWORK SECURITY, 2014, 14 (05): : 82 - 86
  • [23] Moore-Penrose inverse of matrices on idempotent semirings
    Pati, S
    SIAM JOURNAL ON MATRIX ANALYSIS AND APPLICATIONS, 2000, 22 (02) : 617 - 626
  • [24] Computing the Moore-Penrose inverse using its error bounds
    Stanimirovic, Predrag S.
    Roy, Falguni
    Gupta, Dharmendra K.
    Srivastava, Shwetabh
    APPLIED MATHEMATICS AND COMPUTATION, 2020, 371
  • [25] Numerical Range of Moore-Penrose Inverse Matrices
    Chien, Mao-Ting
    MATHEMATICS, 2020, 8 (05)
  • [26] THE WEIGHTED MOORE-PENROSE INVERSE FOR SUM OF MATRICES
    Xiong, Zhiping
    Qin, Yingying
    OPERATORS AND MATRICES, 2014, 8 (03): : 747 - 757
  • [27] Moore-Penrose inverse of an invertible infinite matrix
    Sivakumar, KC
    LINEAR & MULTILINEAR ALGEBRA, 2006, 54 (01) : 71 - 77
  • [28] WHEN DOES THE MOORE-PENROSE INVERSE FLIP?
    Hartwig, R. E.
    Patricio, P.
    OPERATORS AND MATRICES, 2012, 6 (01): : 181 - 192
  • [29] Reverse order law for the Moore-Penrose inverse
    Djordjevic, Dragan S.
    Dincic, Nebojsa C.
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2010, 361 (01) : 252 - 261
  • [30] Improved numerical radius bounds using the Moore-Penrose inverse ☆
    Bhunia, Pintu
    Kittaneh, Fuad
    Sahoo, Satyajit
    LINEAR ALGEBRA AND ITS APPLICATIONS, 2025, 711 : 1 - 16