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or Val 25, No 8117 Ape 2017 [OPTICS EXPRESS AOS
Bae
CMOS-compatible broadband co-propagative
stationary Fourier transform spectrometer
integrated on a silicon nitride photonics
platform
XIAOMIN NIE,"
RoeL Baets"?
" Eva RYCKEBOER,"? GUNTHER ROELKENS,"? AND.
"Photonics Research Group, Department of Information Technology, Ghent Universit-imec, Ghent
5-900, Belgium
Center far Nano and Biophotones(NB-Photonic). Ghen University, Ghent B-9000, Belgium
mall XaominNedugene
Abstract: We demonstrate a novel type of Fourier Transform Spectrometer (FTS) that can
be realized with CMOS compatible fabrication techniques. This FTS contains no moving
components and is based on the direct detection of the interferogram generated by the
interference of the evanescent fields of two co-propagating waveguide modes. The theoretical
analysis indicates that this type of FTS inherently has a large bandwidth (>100 nm). The fist
prototype that is integrated on a Six waveguide platform is demonstrated and hasan extremely
small size (0.1 mm*). We introduce the operation principle and report on the preliminary
experiments, The results show a moderately high resolution (6 nm) which is in good agreement
with the theoretical prediction,
© 2017 Optical Society of America
(OCS caer: (30.5300) Spectroscopy, Fourier tansforms, (30.5190) Specmetrs, (130-3120) Itgrated opis
devices
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1. Introduction
Optical spectrometers have become an indispensable tool in various fields that involve optical
spectrum analysis, Its application ranges from biochemical sensing to food quality control and
even to astronomical radiation analysis. Among all types of modem specirometers, the Fourier
transform inftared spectrometer (FTIR or FTS) offers important advantages such as a high
‘throughput and the multiplex advantages (1, In a standard FTIR, all wavelengths are measured
simultaneously in a large series of subsequent increments of the optical path difference (OPD)
ina Michelson interferometer. The spectral content of the signal is encoded inthe interferogram,
created by the interference between an optical signal and its delayed version, and can be decoded.
by applying a Fourier transform. Typically, the longer the interferogram an FIS can measure,
the higher the spectral resolution.
‘The high demand for optical spectrometers and the growing preference for portable and
robust devices have together created a trend towards the miniaturization and integration of
the FTS [2]. Although there exist various miniaturized Fourier transform spectrometers that
still involve moving components [3-5], it would be better to have an FTS without any moving.
components, Currently, integrated FTS that are implemented without any moving components
can be divided mainly into two categories: the stationary wave integrated FTS (SWIFTS) [6]
and the spatial heterodyne spectrometer (SHS) [7]
In the scheme of SHS, an array of unbalanced Mach-Zehnder interferometers (MZIs) is used
to generate a spatially varying interference pattern. To increase the resolution fora given spectral
bandwidth, a larger number of MZIs is required [7], implying a rapidly growing size of the
device when sealing the spectral resolution. However, for applications that have Tess constraints
‘on the footprint, SHS can be particularly suitable since the underlying principle allows SHS to
achieve high resolution in a narrow spectral band without degrading the signal to noise ratio,
On the other hand, SWIFTs-based devices ean achieve high resolution within a small
footprint, In such devices, the interferogram is the standing wave pattern generated by the
interference of two counter-propagating beams inside a waveguide, On top of the waveguide,
nano-seatterers are carefully positioned to couple this interference pattern to a detector array.
‘As introduced in the work of Etienne le Coarer et al [6], the pitch of the interference pattem
can be expressed as 4/(2neys) which is much smaller than the pitch size of state-of-the-art
photodiode arrays. As a result, the interferogram is subsampled, leading to a limitation on the
spectral bandwidth of the FTS.
In this paper, we propose a new type of stationary wave integrated PTS design. Our proposed
design, as a waveguide based stationary FTS, is compact and stable. Moreover, in our design,
the subsampling is avoided by generating an interferogram that is spatially stretched compared
to the original SWIFTs concept. This effectively helps to lift the restriction on the operation
bandwidth. Our spectrometer is designed to target on-chip Raman or absorption spectroscopy
applications. The envisioned bandwidth of about 100 nm is large enough to accommodate these
applications. Compared to a SWIFTS, for a given device length, a lower resolution is obtained in
cur case. However, we demonstrate that a spectral resolution of 6 nm can be realized, which is
sufficient for most applications of Raman spectroscopy and infrared absorption spectroscopy ofticle ‘Val 25. No.8 17 Apr 2047 | OPTIGS EXPRESS NETH
ne
liquids and solids. Since in on-chip Raman or infrared absorption spectroscopy the signals are
collected in a single mode waveguide, the use of single mode waveguides in the spectrometer
4does not impair the light collection efficiency of the spectrometer.
We have developed a first prototype that is fabricated on a CMOS compatible SisNs
‘waveguide platform. This photonic integrated circuit (PIC) technology allows to fabricate
spectrometers cost-effectively at a wafer scale with high yield, Moreover, the FTS prototype
can be further integrated with a CMOS photodiode array to create a very compact, portable
device.
In the following sections, we will fist introduce the theoretical principles of our new device
and discuss the design and simulation results. After that, we will give the first experimental
results from our prototype on-chip FTS. We will discuss these prefiminary experimental results
and analyze the potential of our device
2. Principle of the co-propagative stationary FTS
All types of Fourier transform spectrometers are based on the creation of an optical
interferogram. In the co-propagative Stationary FTS that is proposed here, the interferogram
js generated by the interference between two waveguide modes that propagate in the same
direction but with a slightly different phase velocity, This is the origin of the name co
propagative stationary FTS. A 3D representation of the structure we propose is shown in Fig. I
Fig. 1. Conceptual drawing ofthe co-propagatve stationary FTS. 9]
‘The signal to be analyzed is first injected into the input port of a Multimode Interference
(MM coupler which then splits the light into two parallel waveguides with different width,
One can also understand this as the excitation of two supermodes in a coupled waveguide
system, These two modes are predominantly confined in the left and right waveguide core and
are orthogonal to each other so that there will be no energy exchange related to mode conversion
along the propagation, The excited waveguide modes that propagate in the waveguides with
different widths will have different phase velocities. We space the parallel waveguides in such
‘away that the evanescent tails of the two waveguide modes slightly overlap. In this way, the
interferogram is created in the region between the two parallel waveguides, At the location
‘where the interferogram has the best contrast, a well-designed grating with proper period is
positioned in order to diffrat the interferogram upwards onto the detection system, for example,Vol 25. No.8 1 Ap 2017 | OPTICS EXPRESS ACT2
1 photodiode array as shown in Fig. 1
‘As an example, we consider the injection of a monochromatic signal with a wavelength A.
‘The intensity distribution of the interferogram as function of propagation distance x can be
related to the optical intensity in each waveguide as
I(x) oly + + 2VTihh cos (AB), a
‘with 1) the intensity of the individual waveguide mode and Af the propagation constant
difference, which is in approximation proportional to the difference in the effective indices of
the two waveguide modes Arey,
2
As a result, we can express the period of the interferogram as
a
AS @
Brey
If one compares this expression to what is found in the original SWIFTs design [6], one
can find that we are actually stretching the interferogram by a factor of 2eyy/A/eyy, which
makes the period as lage as several tens of micrometers. Consequently, itis now easy to find
photodiode arrays that are commercially available and that have a pixel pitch small enough to
avoid subsampling ofthe interferogram.
One ofthe Key charactristies of the FTS is the spectral resolution. In our co-propagative
stationary FTS, the spectral resolution is determined by the length of the single-sided
interferogram that we capture, To give the expression of the resolution, we consider a single
wavelength injection. The fact that the interferogram we ean measure only covers a finite
Jength L will broaden the delta-shaped spectrum in the Fourier domain into a sine line shape,
sine[e(f. ~ 1/A)L], where fis the spatial frequency. We define the spectral resolution, which
equals to the Full Width Half Maximum (FWHM) of the sine shape spectrum, as
o
In principle, one can obtain higher spectral resolution through additional data processing [8]
However, as this topic is out of scope for this paper, we will continue to use the resolution
as defined by Eq. (4) in the following discussions. Now, if we for example assume an effective
index difference of 0.05 at the wavelength of $00 nm, which is practical ina Sis Ny rib waveguide
platform, and consider 1 em long interferogram, we can expect a spectral resolution of 1.28 nm,
According to Eq. (4), the resolution can be improved by simply making the waveguide longer
and thus recording a longer interferogram,
Although Eq, (4) gives the achievable spectral resolution, other factors can also lower the
resolution in practice. An important one is that as we nced to constantly couple power to the
detector, an exponential decay will be superimposed on the interferogram, which leads to line
broadening and lower resolution. In principle, one can carefully design a grating with increasing
strength to partially compensate the power decay and thus approach the resolution expressed by
Eq, (4). However, in this frst prototype, a uniform grating is designed which leads to a lower
resolution as we will see later in the experimental results. The exponential decay superimposed
on the interferogram will also degrade the dynamic range of the system, as the optical intensity
of the interferogram at large OPD is reduced. To allow the system to have the same dynamic
range as in a standard FTS, we will try to improve the compensation of the exponential decay
in future versions of the design.or Vol 25.8 1 Ae 2017 | OPTICS EXPRESS ACTS
intensity fu) intensity a.) intensity fa.)
Bose aaa ee aa 140,
Fig. 2 (a) Simulation results of the interference pattem between the two waveguides inthe
‘ase of single wavelength injection. The postion where ane should position the grating is
‘marked by the blue frame. (b) A zoom in ofthe interferogram inthe grating region. (c) A
zoom-in ofthe first several petiods of te intensity oscillation, [9]
‘Another characteristic isthe operational spectral range, Since we stretch the interferogram
and make its intensity oscillation period as lage as afew tens of micrometers, we can fulfill
Nyguist-Shannon’s sampling theorem and avoid subsampling, Now the only factors that limit
the bandwidth are the operation wavelength range of the detectors and the spectral range in
Which the waveguides remain single-mode, which is typically a few hundreds of nanometers
in the Sis platform. In this design, the bandwidth i limited by the MMT coupler to around
100 rim which is aeady sufficient for some on-chip spectroscopy applications. However, in
future versions of the design, we can extend the bandwidth by exploring alternative splitters
{19},
Last but not least, it is important to have a proper design of the grating that we want 10
position between the two parallel waveguides, Since the purpose ofthe grating isto diffract the
interferogram onto the detector array, it determines the efficiency of the spectrometer. Inthe
design ofthe first prototype, we use standard grating, which iffacts only half ofthe power
in the grating region upwards, However, for future versions of the design, we have learned
fiom our ongoing research program that a carefully designed high directionality grating can
diffract more than half of the power upwards and thus lead to a higher eflicieney. Moreover
it should have very weak reflections, minimizing contia-directional coupling between the (wo
waveguides [11], Ths will help reduce the distortions of the interferogram to be measured. The
gating strength and the distances between the waveguides and the grating will together play
an important role to determine the quality of the interferogram that we can measure. In Fig.2,
wwe show the simulation result of the optical intensity distribution in the region between the
two waveguides, assuming the injected signal is monochromatic, The blue fame in Fig. 2a)
indicates thatthe grating should be positioned atthe region where the optical intensity of the
evanescent fields both waveguide modes have the same strength, which leads to best contrast.
3. Fabrication of the first prototype
To realize the first prototype of the co-propagative stationary FTS, we used the CMOS pilot
line of IMEC [12]. The fabrication starts with a bare silicon wafer. In the first step, a layer
of silicon dioxide is deposited using a high-density plasma (HDP) chemical vapor deposition