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PHOTONIC GENERATION OF BINARY DIFFERENTIAL PHASE-CODED MICROWAVE SIGNALS Fangzheng Zhang, Xiaozhong Ge and Shilong Pan* Key Laboratory of Radar Imaging and Microwave Photonics, Ministry of Education, Nanjing University of Aeronautics and Astronautics, Nanjing 210016, China *e-mail address: [email protected] ABSTRACT A scheme for photonic generation of binary differential phase-coded microwave signals is proposed and demonstrated. In the proposed system, two optical sidebands are generated and phase modulated by an electrical signal. Then, the two optical sidebands are separated by a Mach-Zehnder interferometer (MZI) and properly delayed between each other before combined at an optical coupler. By balanced photodetection after the optical coupler, a binary differential phase-coded microwave signal is generated. The carrier frequency of the generated signal is doubled compared with the signal source in the system, thus the requirement for high frequency electrical devices is relaxed. The proposed system is the first microwave photonic signal generator with differential phase coding, which can find applications in radar and communication systems. Keywords: microwave photonics, differential phase coding, Mach-Zehnder interferometer (MZI). 1. INTRODUCTION Phase-coded microwave signals are widely used in radar and communication systems, e.g., to improve the range resolution by pulse compression in a radar system, phase coding of the launched radio frequency (RF) signal is usually applied [1]. Conventionally, the phase-coded microwave signals are generated in the electrical domain, which suffers from limited bandwidth and severe electromagnetic interference. To solve these problems, photonic generation of phase-coded microwave signals was proposed and has drawn a lot of attentions because of the advantages such as large bandwidth, low cost and low loss, etc. [2]. Many schemes have been proposed to generate phase-coded microwave signals [3-6]. For example, a phase-coded microwave signal can be generated based on optical spectral shaping using a spatial light modulator (SLM) followed by frequency to time mapping [3]. This approach is flexible, but the system is complex and lossy due to bulky spatial optical devices. Besides, phase-coded microwave signals can also be generated by introducing a phase difference between two optical sidebands before heterodyning at a photodetector (PD) [4, 5]. A problem with the reported photonic microwave signal generation schemes is that, to realize differential phase coding, an electrical pre-coding module must be used, which adds up to the cost and complexity. Considering that differential phase coding is required in many cases, it is highly desirable to directly generate differential phase-coded microwave signals by optical methods. In this report, for the first time to the best of our knowledge, we propose a scheme for photonic generation of a binary differential phase-coded microwave signal. In addition to the differential phase coding capability, the requirement for high frequency electrical devices is relaxed because the carrier frequency of the generated signal is doubled compared with the RF source in the system. 2. OPERATION PRINCIPLE BPD TLS PC1 MZI PC2 PBS PolM PM Delay OC RF Binary Phase coded Microwave signal fc-fRF fc+fRF fc fc-fRF fc+fRF fc+fRF fc-fRF fRF τ=1/B B bit/s Fig 1. Schematic diagram of the proposed differential phase-coded microwave signal generator. TLS: tunable laser source; PC: polarization controller; PolM: polarization modulator; PM: phase modulator; MZI: Mach-Zehnder Interferometer; OC: optical coupler; BPD: balanced photo-detector; RF: radio frequency. Fig. 1 shows the schematic diagram of the proposed phase-coded microwave signal generator. A continuous wave (CW) light is generated by a tunable laser source (TLS). The polarization state of the CW light is adjusted by tuning a polarization controller (PC1) to have an angle of 45° to one principal axis of the following polarization modulator (PolM), which is driven by an RF signal with a frequency of f RF . After properly setting the polarization state of the output signal from the PolM by tuning PC2, optical carrier-suppressed modulation can be achieved after the polarization beam splitter (PBS) [7]. The obtained signal with two first-order sidebands can be expressed as 1 () exp[ 2 ( )] exp[ 2 ( )] c RF c RF Et A j f f t A j f f t π π = + + - (1) 2015 14th International Conference on Optical Communications and Networks (ICOCN) @ Nanjing, China 978-1-4673-7373-9/15/$31.00 ©2015 IEEE
Transcript
Page 1: PHOTONIC GENERATION OF BINARY DIFFERENTIAL …mwp.nuaa.edu.cn/upfile/2015916174909.pdf · Phase-coded microwave signals are widely used in radar and communication systems, ... SIMULATION

PHOTONIC GENERATION OF BINARY DIFFERENTIAL

PHASE-CODED MICROWAVE SIGNALS

Fangzheng Zhang, Xiaozhong Ge and Shilong Pan*

Key Laboratory of Radar Imaging and Microwave Photonics, Ministry of Education, Nanjing

University of Aeronautics and Astronautics, Nanjing 210016, China

*e-mail address: [email protected]

ABSTRACT

A scheme for photonic generation of binary differential

phase-coded microwave signals is proposed and

demonstrated. In the proposed system, two optical

sidebands are generated and phase modulated by an

electrical signal. Then, the two optical sidebands are

separated by a Mach-Zehnder interferometer (MZI) and

properly delayed between each other before combined at

an optical coupler. By balanced photodetection after the

optical coupler, a binary differential phase-coded

microwave signal is generated. The carrier frequency of

the generated signal is doubled compared with the signal

source in the system, thus the requirement for high

frequency electrical devices is relaxed. The proposed

system is the first microwave photonic signal generator

with differential phase coding, which can find

applications in radar and communication systems.

Keywords: microwave photonics, differential phase

coding, Mach-Zehnder interferometer (MZI).

1. INTRODUCTION

Phase-coded microwave signals are widely used in radar

and communication systems, e.g., to improve the range

resolution by pulse compression in a radar system, phase

coding of the launched radio frequency (RF) signal is

usually applied [1]. Conventionally, the phase-coded

microwave signals are generated in the electrical domain,

which suffers from limited bandwidth and severe

electromagnetic interference. To solve these problems,

photonic generation of phase-coded microwave signals

was proposed and has drawn a lot of attentions because

of the advantages such as large bandwidth, low cost and

low loss, etc. [2]. Many schemes have been proposed to

generate phase-coded microwave signals [3-6]. For

example, a phase-coded microwave signal can be

generated based on optical spectral shaping using a

spatial light modulator (SLM) followed by frequency to

time mapping [3]. This approach is flexible, but the

system is complex and lossy due to bulky spatial optical

devices. Besides, phase-coded microwave signals can

also be generated by introducing a phase difference

between two optical sidebands before heterodyning at a

photodetector (PD) [4, 5].

A problem with the reported photonic microwave

signal generation schemes is that, to realize differential

phase coding, an electrical pre-coding module must be

used, which adds up to the cost and complexity.

Considering that differential phase coding is required in

many cases, it is highly desirable to directly generate

differential phase-coded microwave signals by optical

methods. In this report, for the first time to the best of

our knowledge, we propose a scheme for photonic

generation of a binary differential phase-coded

microwave signal. In addition to the differential phase

coding capability, the requirement for high frequency

electrical devices is relaxed because the carrier

frequency of the generated signal is doubled compared

with the RF source in the system.

2. OPERATION PRINCIPLE

BPD

TLSPC1

MZIPC2

PBS

PolM PM

Delay

OC

RF

Binary

Phase

coded

Microwave

signal

fc-fRF fc+fRFfc

fc-fRF

fc+fRF fc+fRF

fc-fRF

fRF

τ=1/B

B bit/s

Fig 1. Schematic diagram of the proposed differential phase-coded microwave signal generator. TLS: tunable laser source; PC:

polarization controller; PolM: polarization modulator; PM: phase

modulator; MZI: Mach-Zehnder Interferometer; OC: optical coupler; BPD: balanced photo-detector; RF: radio frequency.

Fig. 1 shows the schematic diagram of the proposed

phase-coded microwave signal generator. A continuous

wave (CW) light is generated by a tunable laser source

(TLS). The polarization state of the CW light is adjusted

by tuning a polarization controller (PC1) to have an

angle of 45° to one principal axis of the following

polarization modulator (PolM), which is driven by an RF

signal with a frequency of fRF. After properly setting the

polarization state of the output signal from the PolM by

tuning PC2, optical carrier-suppressed modulation can

be achieved after the polarization beam splitter (PBS) [7].

The obtained signal with two first-order sidebands can

be expressed as

1( ) exp[ 2 ( ) ]

exp[ 2 ( ) ]

c RF

c RF

E t A j f f t

A j f f t

π

π

= +

+ − (1)

2015 14th International Conference on Optical Communications and Networks (ICOCN) @ Nanjing, China

978-1-4673-7373-9/15/$31.00 ©2015 IEEE

Page 2: PHOTONIC GENERATION OF BINARY DIFFERENTIAL …mwp.nuaa.edu.cn/upfile/2015916174909.pdf · Phase-coded microwave signals are widely used in radar and communication systems, ... SIMULATION

where fc is the frequency of the optical carrier and A is

the amplitude of each optical sideband. The frequency of

the two first-order sidebands is fc+fRF and fc-fRF,

respectively. Then, the two sidebands are modulated

by a phase modulator (PM). The PM is driven by an

electrical coding signal with a bit rate of B bit/s, and

the phase modulation depth is π. The phase modulated

optical signal is

2 ( ) exp[ 2 ( ) ( )]

exp[ 2 ( ) ( )]

0 '0 '( )=

'1'

c RF

c RF

E t A j f f t t

A j f f t t

bitt

bit

π ϕ

π ϕ

ϕπ

= + +

+ − +

=

=

(2)

where φ(t) is the phase term caused by phase modulation.

Following the PM, the signal is sent to a Mach-Zehnder

interferometer (MZI) which serves as a comb filter. The

MZI has a time delay of ∆t=1/(4fRF) between its two

arms and thus the free spectral range (FSR) is 4fRF [8].

By tuning the frequency of the optical carrier, the

+1st-order sideband at fc+fRF gets out of the MZI at

output port1 while the -1st-order sideband at fc-fRF goes

through MZI by port2. Thus, the two first-order

sidebands are separated and the obtained two optical

signals are

3,4 exp[ 2 ( ) ( )]c RFE A j f f t tπ ϕ= ± + (3)

Then, a time delay of τ=1/B is introduced between the

two signals. After that, they are combined and interfere

with each other at an optical coupler (OC). The optical

fields at the two output ports of the OC are

5,6 3 4

2[ ( ) ( )]

2E E t E t τ= ± − (4)

When E5 and E5 are sent to a balanced photodetector

(BPD), two electrical currents are obtained as 2 2

1,2 5,6( ) {1 cos[2 2 ( )]}RFi t E A f t tα α π ϕ= = ± × + ∆

(5)

where α is the responsivity of each PD, and

∆φ(t)=φ(t)-φ(t-τ) is the phase difference between two

adjacent bit slots. At the output of the BPD, the DC

components in (7) and (8) are moved, and the obtained

microwave is given by

2

1 2( ) ( ) ( ) 2 cos[2 2 ( )]

RFi t i t i t A f t tα π ϕ= − = × + ∆

(6)

As can be seen from (6), a binary phase coded

microwave signal with a carrier frequency of 2fRF is

generated, of which the phase is determined by the two

adjacent bit slots of the electrical signal driving the PM,

i.e., differential phase coding is realized.

3. SIMULATION AND EXPERIMENT

To verify the feasibility of the proposed differential

phase-coded microwave signal generator, a simulation is

performed based on the setup in Fig. 1 using the

Optiwave Software (Optisystem 12.0). The frequency of

the RF signal driving the PolM is set to 8.6 GHz. An

electrical non-return-to-zero (NRZ) signal with a bit rate

of 0.5 Gbit/s and a pattern of “1100” is applied to the

PM, of which the half-wave voltage is 3 V. To achieve a

phase modulation depth of π, the amplitude of the NRZ

signal is set to 3 V and its waveform is shown in Fig.

2(a). Fig. 2(b) shows the waveform of the generated

phase-coded microwave signal. The carrier frequency of

the obtained signal is 17.2 GHz which is doubled

compared with that of the RF signal driving the PolM.

The phase information is extracted based on the Hilbert

transformation, as shown in Fig. 2(c). As can be seen,

the recovered phase is zero when two adjacent bits of the

signal in Fig. 2(a) are the same, while the phase is π if

the two adjacent bits are different, indicating differential

phase coding is achieved.

Fig 2. Simulation results for (a) the electrical coding signal, (b) the

generated phase-coded microwave signal, and (c) the recovered phase

profile.

Fig 3. Measured optical spectra at (a) output of the PBS, (b) output of the PM, (c) output of the MZI (the solid line and dotted line represent

different output ports), and (d) output of the OC.

To further investigate the performance of the proposed

signal generator, an experiment is carried out based on

the setup in Fig. 1. The TLS (Agilent N7714A) has an

output power of 16 dBm and its frequency can be tuned

by a step of 0.1 GHz. The PolM (Versawave Inc.) has a

bandwidth of 40 GHz and a half-wave voltage of 3.5 V

at 1 GHz, which is driven by an RF source (Agilent

E8267D). The MZI is made by splicing two 3-dB optical

couplers. By controlling the time delay between the two

arms, a specific FSR can be obtained. In the experiment,

the optical spectrum is monitored by an optical spectrum

analyzer (OSA) with a resolution of 0.02 nm. The

temporal waveform is observed through a real time

oscilloscope with a sampling rate of 80 GSa/s.

Encoding

signal

Phase

Amplitude

2015 14th International Conference on Optical Communications and Networks (ICOCN) @ Nanjing, China

978-1-4673-7373-9/15/$31.00 ©2015 IEEE

Page 3: PHOTONIC GENERATION OF BINARY DIFFERENTIAL …mwp.nuaa.edu.cn/upfile/2015916174909.pdf · Phase-coded microwave signals are widely used in radar and communication systems, ... SIMULATION

Fig 4. (a) Waveform of the 0.518 Gbit/s phase-coded 17.2 GHz RF signal in a period of 25.1 ns, (b) the electrical coding signal, (c) the

recovered phase profile, and (d) autocorrelation of the generated signal.

In the experiment, the frequency of the RF signal

driving the PolM is 8.6 GHz. After properly tuning the

polarization state before the PBS, carrier-suppressed

modulation is achieved. The optical spectrum is shown

in Fig. 3(a), where the optical carrier is well suppressed

and a frequency spacing of 17.2 GHz is observed

between the two optical sidebands. The electrical signal

generated by a pulse pattern generator (PPG) has a bit

rate of 0.518 Gbit/s with a pattern of “0000011001010”.

This signal is properly amplified by an electrical

amplifier to achieve a phase modulation depth of π when

applied to the PM. Fig. 3(b) shows the optical spectrum

after the PM. The MZI has a time delay of ~29 ps and an

FSR of 34.4 GHz. By properly tuning the wavelength of

the TLS, the two optical sidebands can be separated by

the MZI, as shown by the solid and dotted curves in Fig.

3(c), respectively. After introducing a time delay of

~1.93 ns between the separated two sidebands by a span

of fiber, the two optical sidebands are recombined at an

OC. The spectrum of the output signal from the OC is

given in Fig. 3(d). After balanced photon detection, a

phase-coded microwave signal is generated.

Fig. 4(a) shows the waveform of the generated 17.2

GHz microwave signal in a period of 25.1 ns. Fig. 4(b)

shows the electrical NRZ signal applied to the PM. The

phase profile of the generated signal is shown in Fig.

4(c), where two phase levels with a difference of 180°

between each other are observed. By comparing the

recovered phase with the electrical NRZ signal in Fig.

4(b), it is found that differential phase coding is

successfully implemented. Since the microwave signal is

generated by optical heterodyning, and due to the

imperfect coupling ratio of the OC, slight amplitude

fluctuation appears as the phase changes in Fig. 4(a). To

check the pulse compression capability, autocorrelation

of the generated microwave signal is calculated with the

result shown in Fig. 4(d). The full width at half

maximum of the compressed pulse is 2.08 ns,

corresponding to a compression ratio of 12.1, and the

peak-to-side lobe ratio (PSR) is 5.93 dB.

4. CONCLUSION

We have proposed a photonic approach to generating

a binary phase-coded microwave signal. Differential

phase coding without pre-coding was achieved which

has not been demonstrated in the previously reported

schemes, and the requirement for high frequency

electrical devices is relaxed. Simulation and experiment

results well verified the feasibility and good performance

of the proposed system, which can be used in future

radar and communication systems.

ACKNOWLEDGMENTS

This work was supported in part by the NSFC Program

(61401201, 61422108), the NSFC Program of Jiangsu

Province (BK20140822, BK2012031), the Open Fund of

IPOC (2013B003), the Postdoctoral Science Foundation of

China (2014M550290), the Jiangsu Planned Projects for

Postdoctoral Research Funds (1302074B), the Fundamental

Research Funds for Central Universities, and a project

funded by the priority academic program development of

Jiangsu higher education institutions.

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[1] M. Skolnik, Introduction to Radar. New York:

McGraw-Hill, 1962.

[2] A. Seeds, “Microwave photonics,” IEEE Trans. Microw.

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[4] Z. Li, W. Li, H. Chi, X. Zhang, and J. Yao, “Photonic

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2015 14th International Conference on Optical Communications and Networks (ICOCN) @ Nanjing, China

978-1-4673-7373-9/15/$31.00 ©2015 IEEE


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