Understanding pressure sensor specifications
The pressure sensor spec and its impact on accurate readings
There are many aspects of a pressure sensor that determine whether it is the right choice for a given application. Gauge, absolute or differential, transducer or transmitter, measurement range, fitting style/size, and absolute maximum ratings such as burst pressure are among the most important.
Several sensors may meet the application requirements, in these respects. Making the right choice can then be guided by considering factors that affect accuracy. Fundamentally, this determines whether the pressure measurements supplied are dependable to inform decisions made by the application.
Factors affecting accuracy
The major sensor characteristics that influence accuracy are temperature coefficients, temperature hysteresis, pressure hysteresis, and nonlinearity.
Applicable temperature coefficients include temperaturerelated changes to zero offset, sensitivity, and measurement span.
A datasheet may describe accuracyrelated characteristics individually, or as an overall accuracy statement calculated as the root of the sum of squares (RSS) of individual factors.
Note also that accuracy can be expressed as a percentage of the fullscale range, or as a percentage of the reading. Percent of full scale (% F.S) is commonly used, meaning that if the sensor has a fullscale range of 200 psi and is specified as 1% F.S, any reading at any pressure within 0200 psi is expected to be within ±2 psi of the true pressure.
Alternatively, if the accuracy is stated as a percentage of reading, 1% accuracy at 200 psi would translate to an error of ±2 psi as before. However, at 100 psi the error would be ±1 psi. Clearly the error cannot tend towards zero at 0 psi: at lower reading, the datasheet may quote an absolute figure, say ±0.4 psi, for pressure readings below a stated threshold.
Understanding the datasheet
Temperature errors are expressed over a range, called the Compensated Temperature Range (CTR), which is usually narrower than the operating temperature range. The snapshot below, taken from the datasheet for the TE Connectivity 1210 piezoelectric sensor, illustrates how various sources of error are expressed among the sensor’s key parameters. Understanding the various types of errors and how they are calculated can help when making comparisons between different sensors and choosing the most suitable component for a given application.
Parameters  Minimum value  Typical value  Maximum value  Units  Notes 

Span  75  100  150  mV  1 
Span (2 psi version)  30  60  mV  1  
Zero pressure output  2  2  mV  
Pressure non linearity  0.1  ±0.05  0.1  %Span  2 
Pressure hysteresis  0.05  ±0.01  0.05  %Span  
Input / output resistance  2500  4400  6000  Ω  
Temperature error  span  0.5  ±0.3  0.5  %Span  3 
Temperature error  zero  0.5  ±0.1  0.5  %Span  3 
Thermal hysteresis  zero  ±0.1  %Span  3  
Supply current  1.5  2.0  mA  
Response time (10% to 90%)  1.0  ms  4  
Output noise (10Hz to 1kHz)  1.0  μV pp  5  
Long term stability (offset & span)  ±0.1  %Span  5  
Pressure overload  3X  Rated  6  
Compensated temperature  0  50  °C  
Operating temperature  40  +125  °C  
Storage temperature  50  +150  °C  
Weight  3  grams  
Solder temperature  250°C max 5 sec.  
Media  Noncorrosive dry gases compatible with silicon, pyrex, RTV, gold, ceramic, nickel, and aluminum 
Parameters for TE Connnectivity's 1210 piezoelectric pressure sensor, including offsets and temperature coefficients affecting accuracy
Notes
 Ratiometric to supply current
 Best fit straight line
 Maximum temperature error between 0°C and 50°C
with respect to 25°C. For 2psi devices, Temperature
Error  Zero is ±1%  For a zerotofull scale pressure step change
 Long term stability over a one year period with constant current and temperature
 2X maximum for 100psi device. 20psi maximum for 2 and 5psi devices
Temperature coefficient of zero offset
The sensor’s zero offset is the output when pressure on both sides of the diaphragm is equal. This is expressed as the Zero Pressure Output in the datasheet snapshot above. A constant offset can be trimmed out at manufacture, but the offset also changes with temperature.
The temperature coefficient of zero offset, or Temperature Error – Zero in the datasheet above (alternatively referred to as TCZ) is calculated by measuring the difference between the offset output at the standard temperature and at the lower and upper limits of the Compensated Temperature Range (CTR), and expressing the larger of the two differences as a ratio of fullscale.
Temperature coefficient sensitivity
Sensitivity as quoted in the datasheet quantifies the change in output per unit change in applied pressure. It’s typically affected by the excitation voltage and expressed in terms of output millivolts per applied volt of excitation voltage (mV/V).
The sensitivity may change with operating conditions, particularly temperature. The sensitivity shift across the Compensated Temperature Range (CTR) is expressed as a percentage of full scale per °C change in temperature. The illustration below shows how the temperature coefficient of sensitivity is expressed for Amphenol NPA series surfacemount sensors.
Parameter  Minimum value  Typical value  Maximum value  Units  Notes 

Pressure range  0.36 to 1  psi  10"H₂0 = 2.5KPa  
Excitation  1.5  mA  10 VDC max  
Input impedance  5000±20%  Ω  
Output impedance  5000±201%  Ω  
Zero offset  ±75  
Full scale output  40 to 120  mV  10°H_{2}O  
75 to 135  1 psi  
Linearity  ±0.25  %FSO  BFSL  
Pressure hysteresis  ±0.20  %FSO  
Temperature coefficient of zero 
±30 
μV / V / °C  
Temperature coefficient of resistance  0.29  % / °C  
Temperature coefficient of sensitivity  0.2  %FSO / °C  
Thermal hysteresis of zero  ±0.15  %FSO  
Position sensitivity  0.2  %FSO 
Temperature coefficient of sensitivity as expressed in the Amphenol NPA series datasheet
Temperature coefficient of measurement span
The magnitude of the sensor fullscale output is affected by temperature. This is called Temperature Error – Span in the TE datasheet sample, and may also be referred to as the temperature coefficient of span (TCS). It is calculated in a similar way to the TCZ. The fullscale output at the upper and lower CTR limits is compared with the fullscale at the standard temperature. The larger of the two differences is expressed as a ratio in percent per degree (%/°C).
Pressure hysteresis and temperature hysteresis
A sensor may give different readings for the same measured pressure, depending on whether the pressure has increased or decreased to reach the measured value. Key factors that cause pressure hysteresis include the characteristics of the diaphragm or straingauge material.
Pressure sensors can also exhibit temperature hysteresis, which results in a different pressure reading being produced at a given pressure and temperature depending on whether the temperature has increased or decreased to the value at which the measurement is taken. Temperature hysteresis is influenced by measurement conditions such as dwell time and temperature range, and is expressed as a percentage of full scale over the CTR.
Nonlinearity
A graphical representation of nonlinearity using the Best Fit Straight Line method 
Nonlinearity expresses the difference between the actual output of the sensor and the predicted response according to its typical performance. Nonlinear responses can be affected by factors such as temperature, humidity, and vibration or other disturbances. Nonlinearity can be expressed mathematically, as a percentage:
where:
 Din(max) is the maximum input deviation
 INf.s. is the maximum, fullscale input
Nonlinearity can also be shown graphically (see right) which illustrates how the output voltage can deviate across the fullscale range. In this context, linearity can be quantified using the Best Fit Straight Line (BFSL) method, using mathematical regression to plot the BFSL that gives equal weighting to points above and below the line.

Alternative methods may be used, such as the terminal line technique, which expresses nonlinearity as the maximum deviation from a straight line joining the zero and fullscale points (see left). The terminal line method eliminates zeropoint and fullspan errors, which simplifies recalibration if a sensor is replaced in the field.
The datasheet should state which method has been used. A note in the TE datasheet above tells the reader that the BFSL method was used to calculate the 1210’s typical nonlinearity to be ±0.05 %span.
Highlinearity pressure sensors can be produced by optimising the construction of the sensor, such as the diaphragm mounting, building the sensor using highquality materials, and applying electronic compensation.
Several other parameters can affect the sensor accuracy, and should be considered when choosing the right sensor for a given application. These include resolution, dynamic characteristics, and longterm stability, as we’ll now explore.
Resolution
Resolution is the smallest incremental change in pressure that can be displayed at the output. It may be expressed as a proportion of the reading or the fullscale range, or as an absolute figure. Depending on the application, the pressure resolution may be easily related to realworld performance: a pressure sensor with 3mbar resolution, used in a depth gauge, will allow depthmeasurement resolution of 3cm in water. Note that a sensor’s accuracy cannot be greater than its resolution.
Response time and dynamic performance
Response time is an expression of the sensor’s ability to change and stabilise at the new value, within the specified tolerance, in response to a change in the applied pressure. The response time may be different depending on whether the change is positive or negativegoing.
The datasheet may quote response time as a time constant, which is the time for the sensor signal to change from zero to 63.2% of fullscale range when an instantaneous fullscale change in pressure is applied.
Fasteracting sensors may be described in terms of their frequency response, or flat frequency, which is the maximum pressurechange frequency that can be converted into an output signal without distortion.
Dynamic linearity is an important parameter in applications that must monitor rapidly changing pressure. It can be influenced not only by the response time, but also by other characteristics such as amplitude and phase distortion.
Longterm stability or natural drift
Sensor accuracy tends to drift over time, due to ageing, environmental factors, and other applicationrelated influences and factors. Such drift is not predictable, and may have a positive or negative change coefficient. Referring to the datasheet sample above, TE expresses the longterm stability as a percentage of the fullscale range, over a period of one year and assuming the current and temperature are constant. Hence stability as quoted in the datasheet can only be used as a guide and not as a guarantee of performance in the target application.
Other operational factors to consider
In this article, we’ve described key factors that affect the accuracy of a pressure sensor. Depending on the application, some aspects such as dynamic performance or resolution may be less important than others like linearity or temperaturerelated drift.
Once the optimum sensor has been selected on paper, it’s important to remember that other factors such as the equipment design, and daytoday use can also influence pressuresensing accuracy on setup and in the longer term.
Improper installation, for example, is often the underlying cause if a system fails to deliver the expected accuracy when deployed. This could be prevented by design, or by ensuring the equipment is shipped with clear installation instructions.
Applicationrelated variables such as temperature, specific gravity of monitored fluids, dielectric characteristics, turbulence, changes in atmospheric pressure, or unexpected obstructions, blockages or vapour locks may also impair accuracy. Taking any likely effects into account when designing the equipment, and where possible selecting sensors that are immune or benefit from suitable compensation, can help to mitigate or avoid unacceptable inaccuracy.
And, of course, ensuring initial calibration, with regular recalibration and suitable intervals, is essential to safeguard longterm accuracy.
Looking for more on pressure sensor technology? Check out the further chapters of this guide below, or if you're pressed for time you can download it in a PDF format here.
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