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Elliptic curve encryption and decryption method and apparatus

An elliptic curve, encryption and decryption technology, applied in secure communication devices, secure communication, digital transmission systems, etc., can solve problems such as incompatibility with E1Gama1 encryption methods

Inactive Publication Date: 2004-06-16
BEIJING HUADA INFOSEC TECH
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  • Summary
  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Problems solved by technology

[0064] Although this method solves the problem of plaintext embedding, it is not compatible with the E1Gama1 encryption method

Method used

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  • Elliptic curve encryption and decryption method and apparatus
  • Elliptic curve encryption and decryption method and apparatus
  • Elliptic curve encryption and decryption method and apparatus

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Experimental program
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Embodiment Construction

[0073] Figure 1 shows a flowchart of the encryption process of the present invention.

[0074] In step 101, the encrypting party A obtains the system parameters and the public key Y disclosed by the decrypting party B B ;

[0075] In step 102, A generates a random number k, where 1≤k≤N-1, where N is the order of the point group of the elliptic curve;

[0076] In step 103, combine k with the public key Y of the base point G and B B Do the point multiplication operation of the elliptic curve to get P=kG, Q=kY B ;

[0077] In step 104, calculate V=v(P), and use the v function to perform further data processing on P, such as compressing or expanding P;

[0078] In step 105, the encryptor obtains a plaintext m of appropriate length, and uses f to perform a preprocessing operation on the plaintext m to obtain f(m). Among them, the function f(m) must have an inverse function, through f -1 (f(m)) must be able to recover m, which can contain the following forms:

[0079] a) f(m)...

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Abstract

The invention is a kind of elliptical curve encrypting method. The method obtains the public key YB of deciphering end, and then generates random value k, k carries on elliptical curve dot product calculation with YB and the base point G of the curve, gets the point P=kG, !=kYB on the curve; carries on calculation to P and Q with v and g functions, and gets v(P), g(Q); uses function f to calculate m and gets f(m), uses function u to calculate f(m) and g(Q) and gets u(f(m), g(Q)), gets the v(P), u(f(m), g(Q)); the decoding side receives encrypted text(V,U), calculates with own personal xB and V, gets r(xB, V), calculates r(xB, V) and V with inverse function of u and gets D-u'(U, r(xB, V)), uses inverse function of f to calculate and gets m=f-1(D); the u and u' have following nature: for z-u(x, y), there can get x=u' (z, y).

Description

technical field [0001] The invention relates to data encryption and decryption, which is an encryption method using the discrete logarithm problem of elliptic curves. Background technique [0002] Cryptographic systems are divided into symmetric cryptosystems and asymmetric cryptosystems. [0003] Symmetric ciphers are sometimes called traditional cipher algorithms, that is, the encryption key can be deduced from the decryption key, and vice versa. In most algorithms, the encryption / decryption key is the same. These algorithms, also called secret-key algorithms or single-key algorithms, require the sender and receiver to agree on a key before communicating securely. The security of symmetric cryptography depends on the key, and leaking the key means that anyone can encrypt / decrypt messages. Therefore, although the speed of symmetric encryption is very fast, how to securely distribute the key to legitimate users is a problem. [0004] In the patent "CRYPTOGRAPHIC APPARATU...

Claims

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Application Information

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IPC IPC(8): H04K1/00H04L9/00
Inventor 陈建华汪朝辉李莉涂航崔竞松彭蓉
Owner BEIJING HUADA INFOSEC TECH
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