Abstract

Electrostatic sensor arrays (ESAs) are promising in industrial applications related to charged particle monitoring. Sensitivity is a fundamental and commonly-used sensing characteristic of an ESA. However, the usually used spatial sensitivity, which is called static sensitivity here, is not proper for moving particles or capable of reflecting array signal processing algorithms integrated in an ESA. Besides, reports on ESAs for intermittent particles are scarce yet, especially lacking suitable array signal processing algorithms. To solve the problems, the dynamic sensitivity of ESA is proposed, and a hemisphere-shaped electrostatic sensors’ circular array (HSESCA) along with its application in intermittent particle monitoring are taken as an example. In detail, a sensing model of the HSESCA is built. On this basis, its array signals are analyzed; the dynamic sensitivity is thereupon defined by analyzing the processing of the array signals. Besides, a component extraction-based array signal processing algorithm for intermittent particles is proposed, and the corresponding dynamic sensitivity is analyzed quantitatively. Moreover, simulated and experimental results are discussed, which validate the accuracy of the models and the effectiveness of the relevant approaches. The proposed dynamic sensitivity of ESA, as well as the array signal processing algorithm are expected to provide references in modeling, designing and using ESAs.

Highlights

  • Electrostatic monitoring systems (EMSs) are featured with the advantages of robustness and low cost [1,2], making them very promising in parameter monitoring of gas-solid flows [3,4,5], exhaust debris monitoring-based PHM of gas turbines [1,6,7], etc

  • The pipeline has an inner radius of 200 mm; the hemispherical probes have a radius of 12 mm with

  • The pipeline has an inner radius of mm; the hemispherical probes have a radius of mm with their the amplification coefficient of the signal conditioner is set to K = −1

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Summary

Introduction

Electrostatic monitoring systems (EMSs) are featured with the advantages of robustness and low cost [1,2], making them very promising in parameter monitoring of gas-solid flows [3,4,5], exhaust debris monitoring-based PHM of gas turbines [1,6,7], etc. ESAs with arc-shaped sensor units usually adopt array signal processing algorithms based on electrical capacitance tomography [11,12,16,22,23]. They are suitable for dense gas-solid flows. ESAs with rod-shaped sensor units usually adopt algorithms based on electrostatic tomography [5,14,18] They are suitable for both dense and dilute gas-solid flows. Sensor units is of ESAs in aexample On this basis, array signals of the HSESCA are analyzed, and the dynamic array (HSESCA) along with its application in intermittent particle monitoring are taken as an example

A extraction-based array signal
Sensing Model of an HSESCA
Basic Structure of an HSESCA
A Descartes system is built with the
Schematic
Theoretical Modeling of an HSESCA
R 02π R0 a 2
Definition of the Static Sensitivity of ESA
Theoretical Array Signals of an HSESCA
Definition
Definition and Interpretation of the Dynamic Sensitivity of ESA
Signal
Simulated Dynamic Sensitivity of the Sensor Units
Simulated Static Sensitivity of the HSESCA
Simulated Dynamic Sensitivity of the HSESCA
Results
Static Sensitivity Test of the HSESCA
Dynamic Sensitivity Test of the HSESCA
20. Experimental
Conclusions
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