Method for demodulating chaotic pulse position modulated communication system
A technology of pulse position modulation and demodulation method, applied in the field of communication, can solve the problems of digital information error judgment, error propagation, parameter mismatch, etc., and achieve the effect of solving high bit error rate
Patent Information
- Authority / Receiving Office
- CN · China
- Patent Type
- Patents(China)
- Current Assignee / Owner
- Publication Date
- 2013-10-30
- Estimated Expiration
- Not applicable · inactive patent
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Abstract
Description
technical field
[0001] The invention belongs to the field of communication, in particular to a demodulation method of a chaotic pulse position modulation communication system. Background technique
[0002] In recent years, chaotic signals have been widely used in the field of communication due to their good secrecy and aperiodicity. Considering the actual communication conditions, the chaotic signal has strict requirements on the channel, filtering and communication noise. The chaotic pulse position modulation system uses the interval between adjacent pulses to carry information, thereby reducing the negative effects of channel distortion and filtering, and fully utilizing the security performance of chaos to enhance the reliability of the system. Since the chaotic pulse position modulation system demodulates the digital information of the system through the pulse position, the system has high requirements on the synchronization of the sending end and the receiving end, and...
Examples
Embodiment Construction
[0017] The present invention is a demodulation method of a chaotic pulse position modulation communication system based on particle filter. The working principle of the system is as follows:
[0018] The chaotic pulse position modulation communication system puts the binary digital information to be sent into the feedback loop, and converts the original chaotic map combined with the data information into a new map to realize modulation. The mathematical model of the system dynamic equation is:
[0019] T n+1 =F(T n )+S n+1 ×d (1)
[0020] where T n is the pulse interval, F(T n ) is the chaotic mapping function, S n It is the binary information sent by the system, which is "0" or "1", and d is the delay length caused by sending data.
[0021] in transmitter principle figure 1 Among them, the integration circuit generates a linearly increasing voltage according to the delay of the signal, which is compared with the threshold generated by the sample-and-hold circuit and t...