Differential geometry method for chaotic self-synchronization of Lorenz systems applied to secure communications
A differential geometry, secure communication technology, applied in secure communication through chaotic signals, transmission systems, digital transmission systems, etc., can solve the problems of not knowing the dynamic characteristics of chaotic signals and inability to decrypt
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[0129] The present invention will be further described below in conjunction with the accompanying drawings.
[0130] refer to Figure 1 ~ Figure 4 , a differential geometry method for chaotic self-synchronization of a Lorenz system applied to secure communication, comprising the following steps:
[0131] 1) Lorenz chaotic self-synchronization problem description
[0132] The driving system involved in the chaotic synchronization technology is the Lorenz system. In 1963, the meteorologist E.N. Lorenz found that chaos appeared in the deterministic equation when studying weather forecasting. The specific form of the equation is as follows:
[0133]
[0134] where ξ=(ξ 1 ,ξ 2 ,ξ 3 ) T Is the state variable, a, b and c are known positive real number parameters, when these parameters within a certain range system (1) will go out chaos, such as a=10, b=8 / 3 and c=28, in the present invention Constraint 2a-b≠0.
[0135] Taking the controlled Lorenz system as the response syst...
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