The photonic generation and distribution of UWB signals has been a very active area of research for high data rate wireless applications [
33]. Thanks to their compact sizes, MRRs have been investigated for UWB monocycle signal generation using differentiation of a signal whose phase has been modulated by a Gaussian electrical signal by phase-to-intensity conversion using the slope of the MRR transfer function [
34]. In this context, an MRR resonance is traditionally offset related to the carrier wavelength of the phase modulated optical signal. As a consequence, the slope of the MRR transmission performs PM-to-IM conversion of the Gaussian phase modulated optical signal. However, such a scheme relies on the generation of Gaussian electrical pulses, which may not be available from conventional electronic circuits. In contrast, it has been found that UWB monocycle signals can also be synthesized from standard NRZ electronics using an NRZ-DPSK signal generated in a Mach-Zehnder modulator filtered by a single MRR whose resonance is tuned to the carrier wavelength of the optical signal, provided that the MRR through and drop coupling coefficients are properly set [
35]. The principle of the method is depicted schematically in Fig. 15(a). A CW laser is modulated in the NRZ-DPSK format in a MZM. The modulation results in intensity dips each time the phase of the signal is flipped between 0 and p. The modulated signal is then input to a silicon MRR in add-drop configuration (therefore with two coupling regions). By adjusting the values of the coupling coefficients of the through and drop ports (
k1 and
k2, respectively), a balanced monocycle signal can be obtained. Figure 15(b) represents the combination of values of
k12 and
k22 for which
A1 =
A2 for three signal rise times of 50, 100 and 200 ps. It can be seen that, for each value of the rise time of the phase modulating signal, two sets of (
k12,
k22) parameters that equalize
A1 and
A2 can be found. Each set corresponds to a given polarity of the monocycle pulse, as illustrated in Fig. 15(b). Consequently, the optimization of the UWB waveform requires MRRs with tunable coupling coefficients.