SBOA575 September   2023 INA823 , OPA2387 , XTR115 , XTR116

 

  1.   1
  2.   Abstract
  3.   Trademarks
  4. 1Introduction
  5. 2Theory of Operation
    1. 2.1 Wheatstone Bridge Sensor
    2. 2.2 2-Amp INA
    3. 2.3 4-20-mA Current Loop Transmitter Interface
  6. 3Simulation
  7. 4PCB Design
  8. 5Verification and Measured Performance
  9. 6Summary
  10. 7Reference
  11.   Appendix

Wheatstone Bridge Sensor

The Wheatstone bridge is a commonly used circuit configuration to achieve highly accurate sensor measurements. The bridge is composed of four resistive elements creating two voltage dividers in parallel between an excitation voltage (VEXC) and ground. In the most basic form, only one of the elements can vary in resistance. This change in resistance can create a difference in voltage between the two dividers, VSIG+ and VSIG-. A differential voltage measurement (VDIFF) is taken between these two points. A large differential voltage corresponds to a large variation in resistance, and thus a large change in the sensor value being measured. Figure 2-2 depicts a classic Wheatstone bridge configuration and Equation 1 describes the relationship between VDIFF, VEXC, and the resistive bridge elements with respect to ground.

GUID-20230731-SS0I-WZBT-SZH7-XLPDNB57S3NP-low.svgFigure 2-2 Basic Wheatstone Bridge Configuration
Equation 1. V D I F F = V S I G + - V S I G - =   V E X C × R 2 R 1 + R 2 - R 3 R 3 + R 4

The input resistance of the selected sensor is approximately 1-kΩ and can consume more than 4-mA of current with a VEXC of 4.096-V. Therefore, two, 500 Ω resistors were placed in series on either side of the bridge to limit the current to 2-mA while keeping the signal close to mid-supply to avoid common mode limitations in the subsequent INA stage. The current limiting resistors (RLIMIT) are sized to produce an excitation voltage of 2.096-V across the Wheatstone bridge. Larger current limiting resistors can reduce the effective excitation voltage, thus decreasing bridge sensitivity. Figure 2-3, Equation 2, and Equation 3 describe the modified Wheatstone bridge and show the calculation for RLIMIT.

GUID-20230801-SS0I-XFV4-71KT-FPQ3VC3HHGTT-low.svgFigure 2-3 Current Limited Wheatstone Bridge Configuration
Equation 2. V B R I D G E   I B R I D G E = 4.096 V 2 m A = 2 R L I M I T + R B R I D G E = 2 R L I M I T + 1 k Ω     R L I M I T = 500 Ω
Equation 3. V E F F _ E X C = V X - V Y = V E X C - 2 I B R I D G E R L I M I T = 4.096 V - 2 × 2 m A × 500 Ω V E F F _ E X C =   2.096 V

This design uses a Wheatstone bridge load cell, however, any sensor that can be configured in Wheatstone bridge is applicable. The differential voltage developed at VDIFF increases as the weight applied to the load cell increases. More detail on the selected load cell is included in the Appendix 1: Load Cell and Experimentation Setup.