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Modern cryptography.. Volume 1,. A c...

Zheng, Zhiyong.

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Modern cryptography.. Volume 1,. A classical introduction to informational and mathematical principle

Record Type:	Electronic resources : Monograph/item
Title/Author:	Modern cryptography./ by Zhiyong Zheng.
remainder title:	Classical introduction to informational and mathematical principle
Author:	Zheng, Zhiyong.
Published:	Singapore :Springer Nature Singapore : : 2022.,
Description:	xi, 359 p. :ill., digital ;24 cm.
[NT 15003449]:	Chapter 1. Preparatory knowledge -- Chapter 2. The basis of code theory -- Chapter 3. Shannon theory -- Chapter 4. Cryptosystem and authentication system -- Chapter 5. Prime test -- Chapter 6. Elliptic curve -- Chapter 7. Lattice-based cryptography.
Contained By:	Springer Nature eBook
Subject:	Cryptography. -
Online resource:	https://doi.org/10.1007/978-981-19-0920-7
ISBN:	9789811909207

Modern cryptography.. Volume 1,. A classical introduction to informational and mathematical principle
Zheng, Zhiyong.

Modern cryptography.Volume 1,A classical introduction to informational and mathematical principle[electronic resource] /Classical introduction to informational and mathematical principleby Zhiyong Zheng. - Singapore :Springer Nature Singapore :2022. - xi, 359 p. :ill., digital ;24 cm. - Financial mathematics and fintech,2662-7175. - Financial mathematics and fintech..

Chapter 1. Preparatory knowledge -- Chapter 2. The basis of code theory -- Chapter 3. Shannon theory -- Chapter 4. Cryptosystem and authentication system -- Chapter 5. Prime test -- Chapter 6. Elliptic curve -- Chapter 7. Lattice-based cryptography.

Open access.

This open access book systematically explores the statistical characteristics of cryptographic systems, the computational complexity theory of cryptographic algorithms and the mathematical principles behind various encryption and decryption algorithms. The theory stems from technology. Based on Shannon's information theory, this book systematically introduces the information theory, statistical characteristics and computational complexity theory of public key cryptography, focusing on the three main algorithms of public key cryptography, RSA, discrete logarithm and elliptic curve cryptosystem. It aims to indicate what it is and why it is. It systematically simplifies and combs the theory and technology of lattice cryptography, which is the greatest feature of this book. It requires a good knowledge in algebra, number theory and probability statistics for readers to read this book. The senior students majoring in mathematics, compulsory for cryptography and science and engineering postgraduates will find this book helpful. It can also be used as the main reference book for researchers in cryptography and cryptographic engineering areas.

ISBN: 9789811909207

Standard No.: 10.1007/978-981-19-0920-7doiSubjects--Topical Terms:

532586
Cryptography.

LC Class. No.: QA268 / .Z44 2022

Dewey Class. No.: 652.8

Modern cryptography.. Volume 1,. A classical introduction to informational and mathematical principle
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505 0 $a Chapter 1. Preparatory knowledge -- Chapter 2. The basis of code theory -- Chapter 3. Shannon theory -- Chapter 4. Cryptosystem and authentication system -- Chapter 5. Prime test -- Chapter 6. Elliptic curve -- Chapter 7. Lattice-based cryptography.
506 $a Open access.
520 $a This open access book systematically explores the statistical characteristics of cryptographic systems, the computational complexity theory of cryptographic algorithms and the mathematical principles behind various encryption and decryption algorithms. The theory stems from technology. Based on Shannon's information theory, this book systematically introduces the information theory, statistical characteristics and computational complexity theory of public key cryptography, focusing on the three main algorithms of public key cryptography, RSA, discrete logarithm and elliptic curve cryptosystem. It aims to indicate what it is and why it is. It systematically simplifies and combs the theory and technology of lattice cryptography, which is the greatest feature of this book. It requires a good knowledge in algebra, number theory and probability statistics for readers to read this book. The senior students majoring in mathematics, compulsory for cryptography and science and engineering postgraduates will find this book helpful. It can also be used as the main reference book for researchers in cryptography and cryptographic engineering areas.
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