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系统设计方案 A new PLL topology and a new simplified linear model are presented. The new fractional-N synthesizer
A new PLL topology and a new simplified linear model are presented. The new fractional-N synthesizer presents no reference spurs and lowers the overall phase noise, thanks to the presence of a SampleJHold block. With a new simulation methodology it is possible to perform very accurate simulations, w ...
系统设计方案 This paper presents the key circuits of a 1MHz bandwidth, 750kb/s GMSK transmitter. The fractional-N
This paper presents the key circuits of a 1MHz bandwidth, 750kb/s GMSK transmitter. The fractional-N synthesizer forming the basis of the transmitter uses a combined phasefrequency
detector (PFD) and digital-to-analog converter (DAC) circuit element to obtain >28dB high frequency noise reduction whe ...
数值算法/人工智能 分数阶统一混沌系统的离散算法-This the program for fractional order Unified system, a simple but fast method in ti
分数阶统一混沌系统的离散算法-This the program for fractional order Unified system, a simple but fast
method in time domain.
数值算法/人工智能 用来进行分数阶Liu系统数值仿真的源代码——This is the program to simulate fractional-order Liu system
用来进行分数阶Liu系统数值仿真的源代码——This is the program to simulate fractional-order Liu system
matlab例程 This the program for Generalized synchronization of fractional order Hyperchaotic chen system
This the program for Generalized synchronization of fractional order Hyperchaotic chen system
通讯/手机编程 Ph.D thesis from M.H.Perrott, about Fractional-N PLL design.
Ph.D thesis from M.H.Perrott, about Fractional-N PLL design.
电子书籍 PhD.thesis about fractional PLL design from UC san-deago.
PhD.thesis about fractional PLL design from UC san-deago.
其他 A multiple modulator fractional divider1
A multiple modulator fractional divider1
通讯/手机编程 Blind channel estimation/equalization adpative CMA method in Fractional space
Blind channel estimation/equalization
adpative CMA method in Fractional space
数学计算 FRFT时频变换代码（参考算法：H.M. Ozaktas, M.A. Kutay, and G. Bozdagi.Digital computation of the fractional Fouri
FRFT时频变换代码（参考算法：H.M. Ozaktas, M.A. Kutay, and G. Bozdagi.Digital computation of the fractional Fourier transform.IEEE Trans. Sig. Proc., 44:2141--2150, 1996.）