S Transmission Methods in Telecommunication Systems (4 cr)

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Presentation transcript:

S-72.245 Transmission Methods in Telecommunication Systems (4 cr) Review

25

PLL based frequency synthesizer VCO Filt. Phase detector Divide by 10 Reference signal fin is locked for instance to the fundamental frequency of a crystal oscillator By adjusting the divider different frequencies can be produced whose phase is locked into fin

Detecting DSB using PLL-principle An important application for PLLs is in synchronization of receiver local oscillator in synchronous detection In the Costas PLL (below) two phase discriminators are used to: cancel out DSB modulation x(t) in the driving signal synchronize the output frequency to the center frequency of the DSB spectra (the suppressed carrier) to detect the DSB signal PD: phase detector (=multiply+LPF) Costas PLL detector for DSB LPF yields constant (zero) output when loop is locked to carrier Loop drives phase error to zero

PAM Power Spectral Density (PSD) PSD for PAM can be determined by using a general expression For uncorrelated message bits and therefore on the other hand and Amplitude autocorrelation Total power DC power

PAM Power Spectral Density (PSD) PSD for PAM can be determined by using a general expression For uncorrelated message bits and therefore on the other hand and Amplitude autocorrelation Total power DC power

Example For unipolar binary RZ signal: Assume source bits are equally alike and independent, thus

Equalization: Removing Residual ISI Consider a tapped delay line equalizer with Search for the tap gains cN such that the output equals zero at sample intervals D except at the decision instant when it should be unity. The output is (think for instance paths c-N, cN or c0) that is sampled at yielding

Tapped Delay Line: Matrix Representation + At the instant of decision: That leads into (2N+1)x(2N+1) matrix where (2N+1) tap coefficients can be solved:

Example of Equalization Read the distorted pulse values into matrix from fig. (a) and the solution is Question: what does these zeros help because they don’t exist at the sampling instant? Zero forced values

Monitoring Transmission Quality by Eye Diagram Required minimum bandwidth is Nyqvist’s sampling theorem: Given an ideal LPF with the bandwidth B it is possible to transmit independent symbols at the rate: