6000 tiny sensors in the San Francisco Bay Area,
being part of the densest networks of seismic sensors
ever devoted to study earthquakes in real time (see
https://quakecatcher.net/, last accessed 2020/08/14).
Following this trend, the ICT and UE are
developing the Seismic Sensor Network Alentejo
(SSN-Alentejo) that brings the most dense seismic
sensor network ever deployed in Portugal. This novel
network plans to deploy 60 low-cost sensors
distributed in a mesh configuration spaced on average
10 km and covering an area of about 5000 square
kilometres (Manso et. al, 2020).
A high dense network-enabled seismic network
operating in the principle of “live” data brings the
opportunity to explore new applications in
seismology, including real-time earthquake detection,
more accurate characterisation (high resolution) of
strong earthquake motion and the generation of
Shakesmaps in near real-time.
The remainder of this paper is organised as
follows. Section 2 presents the background for this
work, describing the relevant characteristics of low-
cost accelerometers. Section 3 presents an analysis of
sensor noise based on measurements collected from
accelerometers, describing a suitable method for on-
site and while in-operation. The method is used to
determine the sensor detectability threshold related
with seismic activity. Section 4 concludes this paper.
2 BACKGROUND
In the last years, sensors and sensing network
technology evolved at a fast pace, resulting in
improved performance (resolution, sensibility and
processing capacity), operation (energy efficiency,
operation time) and connectivity (broadband
communications), at significant cost reduction. Low-
cost Micro-Electro Mechanical Systems (MEMS)
accelerometers, in particular, demonstrated the
capability to generate relevant data for seismic
analysis in dense deployment contexts (Lainé and
Mougenot, 2014).
MEMS technology has enabled the mass
production of small size accelerometers. Capacitive
accelerometers, in particular, are highly popular due
to reduced cost, their simple structure, and the ability
to integrate the sensor close to the readout electronics.
When subjected to an acceleration, the inertial mass
shifts cause a proportional change in capacitance. By
measuring the capacitance change, the acceleration
can be calculated.
In order to properly exploit its data, it is important
to take into account MEMS benefits and limitations,
(Farine et al., 2003; Evans et al., 2014; Manso et al.,
2017) including: adequate sensitivity, noise level,
and range (measured in g) to be applicable to
earthquake strong-motion acquisition (M>3),
however, limited by the high level of instrumental
self-noise especially affecting measurement of low
frequency weak-motion forces; well fit to measure
high frequency (>40Hz) ground motion since their
resonant frequency (typically above 1 kHz) is far
above the seismic band pass; measure the gravity
acceleration component thus providing a useful
reference for sensitivity calibration and tilt
measurement; have high acceleration ranges (several
g) and can sustain high acceleration (several hundred
g); complement broadband seismometers by
detecting weak high frequency signals.
There is a wide range of low-cost accelerometers
built for different purposes and exhibiting different
characteristics. Concerning seismological
applications, the following parameters should be
taken into account: Range: Specifies the minimum
and maximum acceleration values it can measure. It
is often represented relative to g (e.g., ±2g);
Resolution: Specifies both (i) the degree to which a
change can be detected and (ii) the maximum possible
value that can be measured. For example, a digital
sensor with 16-bits resolution is able to quantify
65536 possible values. If the scale is set to ±2g
(hence, a 4g range) the minimum possible change that
can be detected is about 61µg; Noise density:
Accelerometers are subject to noise produced by
electronic and mechanical sources. Since they have a
small inertial mass, noise increases at low
frequencies. The noise density is often represented in
terms of power spectral density (PSD) and is
expressed as g/√Hz. It varies with the measurement
bandwidth: when multiplied by it, the resulting value
represents the minimum acceleration values that can
be resolved; Bandwidth: Specifies the frequency
range that the sensor operates in. It is limited to the
natural resonance frequency of the mechanical
structure of the accelerometer itself, which is
typically very high (>kHz); Sample rate: Specifies
the number of measurements (samples) per second.
This paper main focus is to observe the presence
of sensor noise among several accelerometers. The
most relevant parameter is therefore “Noise density”.
Next, an analysis of sensor noise measured from
different accelerometers is provided.