This invention concerns photonic monitoring for optical signals, in particular for real-time multi-impairment signal performance monitoring.
Traditional optical transmission systems have primarily employed a conventional intensity modulation format, i.e. on-off keying (OOK), due to its simplicity at both transmitter and receiver. Recently advanced coherent modulation formats such as differential phase shift keying (DPSK), differential quadrature phase shift keying and m-array phase shift keying [1-4] have attracted increased attention. In coherent communications networks, data is encoded into the phase instead of intensity of the optical signals, providing numerous advantages over the traditional OOK format, including robustness, better tolerance to nonlinearity and crosstalk, increased receiver sensitivity and spectral efficiency [1]. Due to these advantages, many research laboratories have exploited advanced modulation formats for ultra-high bit-rate and long-haul transmission systems [5-8].
Despite the robustness of coherent optical systems, reliable optical performance monitoring (OPM) [9, 10] is still a critical part of network infrastructure. In particular, for quality of service assurance and optimal network performance. Conventionally, DPSK signals are demodulated and detected for performance monitoring by a Mach-Zehnder (MZ) delay interferometer and a high-speed balanced receiver, respectively [1], adding a significant cost and complexity to the network.
Several relatively simple OPM techniques have been reported to monitor impairments of phase modulated optical signals. These include single impairment monitoring methods for group velocity dispersion (GVD) [11] and optical signal-to-noise ratio (OSNR) monitoring [12] using the radio-frequency (RF) power spectra, and amplitude and phase Q-factor measurement using asynchronous amplitude and phase histograms [13]. Moreover, multi-impairment monitoring schemes, including GVD and OSNR monitoring using asynchronous amplitude histogram evaluation [14]. GVD and first-order polarization mode dispersion (PMD) monitoring using asynchronous amplitude histogram evaluation [15] or asynchronous delay tap sampling [16] have been established. However, these conventional electro-optic based monitoring schemes reply on high-speed detectors, thus their typical operating bandwidth is limited to about 100 GHz and costs remain relatively high.
Besides the above methods, a variety of all-optical OPM schemes that work for high speed phase-encoded optical signals have been presented. These include OSNR monitoring using two-photon-absorption in a semiconductor micro-cavity [17] and an optical delay interferometer [18]. Alternatively all-optical signal processing based on nonlinear optics is considered as a method to overcome the limitations imposed by the electronic bandwidth. Several monitoring methods, including GVD monitoring using cross-phase modulation (XPM) in a highly nonlinear fiber (HNLF) [20] have been presented. Although impressive results have been obtained, these techniques do not offer multi-impairment monitoring functionality which is essential for next generation optical communication networks.
The invention is an optical device, for instance a monolithic integrated photonics chip, comprising a waveguide having:
And, also comprising (slow) power detectors to output the extracted discrete frequency banded signals.
This arrangement enables real-time impairment monitoring functionality, and it may be realized in a compact and low cost chip that integrates the input, non-linear waveguide and output regions of the device. In particular it also offers high sensitivity and multi-impairment monitoring without ambiguities for microwave and photonics applications.
A semiconductor laser may also be integrated on the chip to provide the narrow band CW laser signal.
The mixing of the two received signals produces cross-phase modulation between them.
The integrated bandpass filters may be etched onto the waveguide using lithographic techniques. The filters may be Bragg gratings, or Array Waveguide gratings (AWG).
The use of more than one output region allows for simultaneous monitoring of a number of different signal impairments. For instance two output regions may monitor both GVD and ONSR.
The waveguide may be a dispersion engineered, highly nonlinear Chalcogenide (ChG) rib waveguide, which offers THz bandwidth by exploiting its femtosecond response time of the Kerr nonlinearity in the mm scale. The monolithic integrated photonics chip may be fabricated in silicon. The waveguide may also be fabricated in silicon modified for high speed use.
The features observed on the RF spectrum may be directly utilized to perform simultaneous group velocity dispersion and in-band optical signal-to-noise ratio monitoring.
Based on the relationship between signal impairments and the RF spectra or autocorrelation traces, the chip may be used to monitor GVD, OSNR and timing jitter simultaneously with high measurement dynamic ranges.
The chip may be used to monitor on-off keying as well as advanced modulation formats including;
An example of the invention will now be described with reference to the accompanying drawings, in which:
This OPM approach is suitable to be operated after in-line EDFAs.
a) is a diagram of the experimental setup for 40 Gbit/s NRZ-DPSK.
b) is a diagram of the experimental setup for 640 Gbit/s RZ-DPSK optical signals generation.
c) is a diagram of the experimental setup for monitoring GVD and in-band OSNR of the DPSK signals simultaneously.
a) is a graph of the optical spectrum.
b) is a graph of the RF spectra of a 40 Gbit/s NRZ-DPSK signal, captured via chip based RF spectrum analyzer under different conditions:
a) is a graph of the optical spectrum and
b) is a graph of the RF spectra of:
a) is a graph of OSNR values measured from our method as a function of actual OSNR obtained from an OSA (in case of no GVD) for (a) 40 Gbit/s DPSK signals.
b) is a graph of OSNR values measured from our method as a function of actual OSNR obtained from an OSA (in case of no GVD) for 640 Gbit/s DPSK signals
E
p(t)=Ep(t)·exp(jφNL(t)) (1)
where Ep(t) is the initial electric field of the probe and φNL(t) is the nonlinear phase shift which is proportional to the signal intensity I(t) according to
φNL(t)=2γ·1(t)·L (2)
with the nonlinear coefficient γ=(2π·n2)/λ.Aeff) [24] and the nonlinear propagation length L. By Taylor series expansion of the term exp[j·φNL(t)] with the assumption of φNL(t)1, the electric field of a probe becomes
E
p(t)≈Ep(t)·[1+jφNL(t)] (3)
The optical spectrum of the CW-probe after propagating through the waveguide is therefore proportional to the power spectrum of the signal under test (SUT) [25]
S
p(f)|F[Ep(t)]|2∝|∫l(t)exp(j2π(f−fp)tdt|2=|F[(I(t)]|2 (4)
It is thus possible to capture the RF spectrum of a system under test by measuring the optical spectrum of the probe. The bandwidth of this technique is determined by the nonlinear response time of the medium and the group-velocity-mismatch-induced walk-off between pump 14 and probe 16. Optical Band Pass Filters (BPF) 22 and 24 and power meters 26 and 28, are employed to capture the optical spectrum and extract power signals P1 and P2 for impairments measurement. In this way a simple, monolithic, instantaneous measurements of P1 and P2 can be made. Where power P1 is extracted from a band of low frequencies around the first fundamental clock tones, while P2 is extracted from a band of high frequencies in the RF spectrum. It is beneficial to take the signal input after amplification by the EDFA 8 because of the high power requirements of the XPM 18.
where αk=±1, T is the bit period and p(t) is the pulse function. The transfer function of a SMF without amplified spontaneous emission (ASE) noise, PMD and Kerr nonlinearity is given by [26]
H(f)=exp(j2π2β2Lf2) (6)
where β2 is GVD parameter and L is the fiber length. The optical signal at the output of the SMF is a convolution between the input signal and impulse response of the fiber
E
0(t)=Ein(t)*h(t)=Ein(t)*{F−1[H(f)]} (7)
According to [11] the RF spectrum of an optical signal as a function of frequency f at the output of the SMF thus becomes
where B=1/T is the bit-rate of the optical signal, Gn(f) and K(f) are defined as [11]
Note that equation (9) depends on the frequencies of the input signal and new frequencies generated by transmission impairments. If the ASE noise is included in this transmission system, the total RF spectrum at the output of a SMF fiber is [12]
S(f)=Ssignal(f)+SASE(f)+Ssignal−ASE(f) (11)
where Ssignal(f), SASE(f) and Ssignal−ASE(f) are the RF spectra of the optical signal, ASE noise and signal-ASE beat noise, respectively.
An accurate measurement of multiple impairments using this OPM scheme requires sufficient bandwidth of the RF spectrum analyzer. Here we employ a highly nonlinear, dispersion-shifted Chalcogenide (ChG) planar waveguide to enhance measurement performance [27]. The ChG planar waveguide offers many advantages, including a high nonlinear response due to large ultra-fast Kerr nonlinear index coefficient n2 (greater than 100 times of silica [28]) and a small effective core area Aeff of ˜1.2 μm2 for the transverse-magnetic (TM) mode [29]. Therefore the nonlinear coefficient γ is about 9900 W−1km−1 and the large, normal dispersion is offset to an anomalous dispersion of ˜28.6 ps/nm/km at 1550 nm. The combination of low dispersion and short propagation length of 6.8 cm provides ultra-low walk-off, thus enabling a THz measurement bandwidth [30, 31]. This allows the characterization and performance monitoring of high-speed optical signals [22, 23].
We generate a 40 Gbit/s NRZ-DPSK signal using a CW laser source 40 at λs=1543 nm and a DPSK MZ modulator 42, driven by a 40 Gbit/s pseudorandom bit sequence (PRBS) of 231−1 pattern length; shown in
b) depicts a 640 Gbit/s RZ-DPSK signal generation setup. A 40 GHz pulse train from a mode-locked fiber laser 50 at λs=1542.5 nm (with ˜550 fs pulse width after a nonlinear compression) was data encoded with the same MZ modulator 42 to produce a 40 Gbit/s RZ-DPSK data stream. An optical delay line (ΔT) 52 was used to align the data to the pulses. The 640 Gbit/s DPSK signal, whose eye diagram was captured via an optical sampling oscilloscope, was generated from the 40 Gbit/s data via four-stage optical time division multiplexing (MUX) 56.
c) shows the experimental setup for the simultaneous multi-impairment monitoring of phase-encoded optical signals. The 40 Gbit/s NRZ-DPSK 60 and 640 Gbit/s RZ-DPSK signals 62 were coupled with optical impairments, e.g. GVD and ASE noise, which were produced from a Finisar WaveShaper [32] 64 and an erbium doped fiber amplifier (EDFA) 66. respectively. Note that an in-line polarizer 68 was used to ensure signal and ASE noise were co-polarized. The degraded signal (Pave=33 mW) and a CW probe (Pave=30 mW, λp=1550 nm for 40 Gbit/s NRZ-DPSK and λp=1570 nm for 640 Gbit/s RZ-DPSK) were aligned to the TM mode using polarization controllers (PC) 68 and co-propagated through the planar waveguide 2 via coupling lo using a pair of lensed fibers. The total insertion loss was ˜11.3 dB.
We exploit the relationship between signal impairments of GVD and ASE noise on the. RF power spectra to determine their impact simultaneously. We calculate P1 and P2 by integrating the powers over a bandwidth of 10 GHz in the RF spectrum captured from a conventional optical spectrum analyzer (OSA); the same function could be performed using two sharp and narrow optical BPFs. This would simplify the implementation compared to autocorrelation approaches [21, 22] and facilitate real-time monitoring.
In
a) shows the optical spectrum and
To verify our OSNR measurement, we compare the OSNR values measured from our technique to values obtained using an OSA for both 40 Gbit/s NRZ-DPSK and 640 Gbit/s RZ-DPSK signals.
The multi-impairment monitoring approach is based on the measurements of power P1 and P2 (shown in
Three different nonlinear media, including ChG dispersion-shifted planar waveguide and two popular media, HNLF and DSF, whose key parameters are shown in Table 1, are studied in this section. Note that losses are ignored in our numerical investigation and operating powers are kept similarly in both simulation and experiment. For the purpose of comparing different waveguides, our analysis assumes an equal γ·L product of 0.6732 W−1. This gives an equivalent length of HNLF and DSF of 33.66 m and 224.4 m, respectively.
The 3-dB bandwidth of this monitoring scheme is numerically characterized using a sinusoidal wave created by the interference of two CW lasers with relatively narrow wavelength separation centered at λs=1542.5 nm. A third CW probe at λp=1570 nm is coupled with this beat signal through investigated media [25, 27, 30].
where A is the varying envelop and TR is the Raman response time which is set to 3 fs. Note that propagation loss is ignored in this equation.
Finally,
Number | Date | Country | Kind |
---|---|---|---|
2010902725 | Jun 2010 | AU | national |
Filing Document | Filing Date | Country | Kind | 371c Date |
---|---|---|---|---|
PCT/AU2011/000742 | 6/20/2011 | WO | 00 | 2/17/2013 |