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Multisensor Instrumentation 6? Design: Defined Accuracy Computer-Integrated Measurement Systems PDF

218 Pages·2002·3.35 MB·English
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MULTISENSOR INSTRUMENTATION (cid:1)(cid:1) 6 DESIGN MULTISENSOR INSTRUMENTATION (cid:1)(cid:1) 6 DESIGN Defined Accuracy Computer-Integrated Measurement Systems PATRICK H. GARRETT A Wiley-Interscience Publication JOHN WILEY & SONS, INC. This book is printed on acid-free paper. (cid:2) Copyright © 2002 by John Wiley & Sons, Inc., New York. All rights reserved. Published simultaneously in Canada. No part of this publication may be reproduced, stored in a retrieval system or transmitted in any form or by any means, electronic, mechanical, photocopying, recording, scanning or otherwise, except as permitted under Sections 107 or 108 of the 1976 United States Copyright Act, without either the prior written permission of the Publisher, or authorization through payment of the appropriate per-copy fee to the Copyright Clearance Center, 222 Rosewood Drive, Danvers, MA 01923, (978) 750-8400, fax (978) 750-4744. Requests to the Publisher for permission should be addressed to the Permissions Department, John Wiley & Sons, Inc., 605 Third Avenue, New York, NY 10158-0012, (212) 850-6011, fax (212) 850-6008, E-Mail: PERMREQ @ WILEY.COM. For ordering and customer service, call 1-800-CALL-WILEY. Library of Congress Cataloging-in-Publication Data: Garrett, Patrick H. Multisensor instrumentation 6[sigma] design / Patrick H. Garrett p. cm. Title has numeral 6 followed by Greek sigma. “A Wiley-Interscience publication.” ISBN 0-471-20506-0 (cloth) 1. Electrooptical devices—Testing—Congresses. 2. Automatic checkout equipment—Congresses. I. Title. TA1750 .G37 2001 670.42'7—dc21 2001046730 Printed in the United States of America 10 9 8 7 6 5 4 3 2 1 CONTENTS Preface ix 1 Process, Quantum, and Analytical Sensors 1 1-0 Introduction 1 1-1 Instrumentation Error Representation 1 1-2 Temperature Sensors 4 1-3 Mechanical Sensors 7 1-4 Quantum Sensors 12 1-5 Analytical Sensors 17 Bibliography 23 2 Instrumentation Amplifiers and Parameter Errors 25 2-0 Introduction 25 2-1 Device Temperature Characteristics 25 2-2 Differential Amplifiers 26 2-3 Operational Amplifiers 31 2-4 Instrumentation Amplifiers 34 2-5 Amplifier Parameter Error Evaluation 42 Bibliography 45 3 Active Filter Design with Nominal Error 47 3-0 Introduction 47 3-1 Lowpass Instrumentation Filters 47 3-2 Active Filter Networks 52 3-3 Filter Error Analysis 60 3-4 Bandpass Instrumentation Filters 65 Bibliography 74 v vi CONTENTS 4 Linear Signal Conditioning to Six-Sigma Confidence 75 4-0 Introduction 75 4-1 Signal Conditioning Input Considerations 75 4-2 Signal Quality Evaluation and Improvement 78 4-3 DC, Sinusoidal, and Harmonic Signal Conditioning 84 4-4 Redundant Signal Conditioning and Diagnostics 89 Bibliography 93 5 Data Conversion Devices and Errors 95 5-0 Introduction 95 5-1 Analog Multiplexers 95 5-2 Sample-Holds 97 5-3 Digital-to-Analog Converters 100 5-4 Analog-to-Digital Converters 106 Bibliography 119 6 Sampling and Reconstruction with Intersample Error 121 6-0 Introduction 121 6-1 Sampled Data Theory 121 6-2 Aliasing of Signal and Noise 126 6-3 Step-Interpolated Data Intersample Error 130 6-4 Output Signal Interpolation, Oversampling, and Digital Conditioning 136 Bibliography 144 7 Measurement and Control Instrumentation Error Analysis 147 7-0 Introduction 147 7-1 Low-Data-Rate Digital Control Instrumentation 147 7-2 High-Data-Rate Video Acquisition 155 7-3 Computer-Integrated Instrumentation Analysis Suite 157 Bibliography 168 8 Multisensor Architectures and Error Propagation 169 8-0 Introduction 169 8-1 Multisensor Fusion, Integration, and Error 169 8-2 Sequential Multisensor Architecture 172 8-3 Homogeneous Multisensor Architecture 174 8-4 Heterogeneous Multisensor Architecture 179 Bibliography 186 9 Instrumentation System Integration and Interfaces 187 9-0 Introduction 187 9-1 System Integration and Interface Buses 187 CONTENTS vii 9-2 Instrument Serial Bus Interfaces 191 9-3 Microwave Microscopy Virtual Instrument 197 9-4 Analytical Instrumentation in Advanced Control 201 Bibliography 207 Index 209 PREFACE Over the past decade, technical innovation and evolution in computer-centered measurement systems have led to significant performance advances and economies of scale from manufacturing processes to biotechnology laboratories that share multisensor information system common denominators. This book provides a de- finitive instrumentation circuit and system reference, supported by 46 tables of en- gineering data, that demonstrates a composite, error-modeled design methodology for implementing defined accuracy, computer integrated measurement systems. The comprehensive accountability presented is consistent with six-sigma quality met- rics, and features a user-interactive analysis spreadsheet for the performance opti- mization of instrumentation designs through total error minimization. An expanding reliance on six-sigma methods for process optimization (define- measure-analyze-improve-control) emphasizes the significance of data measure- ment accountability, especially as it affects integrated information structures and au- tomatic control systems. Accordingly, highlights of this book include end-to-end instrumentation performance modeling in terms of comprehensive mean and RSS er- rors, signal conditioning capabilities extending to sensor noise thresholds, sampled- data design guided by definitive intersample error metrics, and evaluation of algo- rithmic error propagation in complex multisensor architectures. The first chapter presents a compendium of sensors with a signal model hierarchy of ascending complexity from apparatus, to in situ, to analytical measurements. The next three chapters cover linear signal conditioning devices and circuits with five cat- egories of instrumentation amplifier sensor interfaces for the upgrading of microvolt signals immersed in volts of random and coherent interference. In the following two chapters, data conversion devices and their performance are analyzed, including sev- en application-specific A/D converter types. Digital data conversion system design employs intersample error to evaluate sampled data influences ranging from noise aliasing, to oversampling, to the effectiveness of various output signal interpolation functions, including closed-loop bandwidth in digital control systems. The final three chapters present diverse instrumentation system examples illus- trating this error-modeled design approach from process controllers, to video digiti- ix x PREFACE zation, to vibration analyzers. Multisensor error propagation is described by de- tailed examples of sequential, homogeneous, and heterogeneous architectures shown, respectively, by turbine engine airflow, electric machine health monitoring, and materials manufacturing process instrumentation. Instrumentation system inte- gration is then examined in a progression from discrete instruments, to remote I/O, to virtual instruments, to analytical instruments exemplified, respectively, by auto- matic test equipment, satellite meteorology instrumentation, programmable mi- crowave microscopy, and analytical instruments for advanced control. This taxono- my includes interfaces from FireWire to Gigabit Ethernet. In fact, analytical instrumentation in contemporary process systems typically performs at a higher level of abstraction than associated control algorithms. Many of the developments presented have not appeared in other books or papers. Notable are derivations of device errors such as filter mean error and signal error quantitation resulting from linear input signal conditioning operations and sampled output signal interpolator effectiveness. The author accepts responsibility for the ideas presented and any shortcomings, and hopes that they may stimulate further study and contribution to these topics. PATRICKH. GARRETT Multisensor Instrumentation 6(cid:1)Design. By Patrick H. Garrett Copyright © 2002 by John Wiley & Sons, Inc. ISBNs: 0-471-20506-0 (Print); 0-471-22155-4 (Electronic) 1 PROCESS, QUANTUM,AND ANALYTICAL SENSORS 1-0 INTRODUCTION Automatic test systems, manufacturing process control, analytical instrumentation, and aerospace electronic systems all would have diminished capabilities without the availability of contemporary computer integrated data systems with multisensor information structures. This text develops supporting quantitative error models that enable a unified performance evaluation for the design and analysis of linear and digital instrumentation systems with the goal of compatibility of integration with other enterprise quality representations. This chapter specifically describes the front-end electrical sensor devices for a broad range of applications from industrial processes to scientific measurements. Examples include environmental sensors for temperature, pressure, level, and flow; in situ sensors for measurements beyond apparatus boundaries, including spectrom- eters for chemical analysis; and ex situ analytical sensors for manufactured material and biomedical assays such as microwave microscopy. Hyperspectral sensing of both spatial and spectral data is also introduced for improved understanding through feature characterization. It is notable that owing to advancements in higher attribution sensors, they are increasingly being substituted for process models in many applications. 1-1 INSTRUMENTATION ERROR REPRESENTATION In this text, error models are derived employing electronic device, circuit, and sys- tem parameter values that are combined into a unified end-to-end performance rep- resentation for computer-based measurement and control instrumentation. This methodology enables system integration beneficial to contemporary technologies ranging from micromachines to distributed processes. Since the baseline perfor- mance of machines and processes can be described by their internal errors, it is ax- iomatic that their performance may also be optimized through design in pursuit of 1 2 PROCESS, QUANTUM, AND ANALYTICAL SENSORS error minimization. Instrumentation system errors are interpreted graphically in Figure 1-1. Total error is shown as the composite of barred mean error contributions plus the root-sum-square (RSS) of systematic and random uncertainties; the true value is ultimately traceable to a reference calibration standard harbored by NIST. Although total error may instantaneously be greater or less than mean error from the additivity of RSS uncertainty error, throughout this text total error is expressed as the sum of mean and RSS errors in providing accountability of system behavior. Total error is analytically expressed by equation (1-1) as 0–100% of full scale (%FS), where the RSS sum of variances represents a one-sigma confidence interval. Consequently, total error may be expressed over any confidence interval by adding one mean error value and a summation of RSS error values corresponding to the stan- dard deviation integer. Confidence to six sigma is therefore defined by mean error plus six times the RSS error value. Mean error frequently arises in instrumentation systems from transfer function nonlinearities that, unlike RSS uncertainty error, which may be reduced by averaging identical systems as shown in Chapter 4, Section 4-4, instead increases with the addition of each mean error contribution, necessitat- ing remedy through minimal inclusion. Accuracy is defined as the complement of er- ror (100%FS – (cid:2)%FS), where 1%FS error corresponds to 99%FS accuracy. A six-sigma framework is accordingly offered in terms of models defining mul- tisensor instrumentation errors to provide a generic design and analysis methodolo- gy compatible with corollary enterprise-quality representations. Quantitative instru- mentation system performance expressed in terms of modeled errors assumes that external calibration is maintained to known standards, as shown in Figure 1-21, ver- ifying zero and full-scale values for external instrumentation registration. Calibra- tion is essential and can be performed manually or by automated methods, but it cannot characterize instrumentation device, circuit, and system variabilities that these error budgets ably describe, including expression to 6(cid:1)confidence. (cid:2) = (cid:3) (cid:1)(cid:2)(cid:1)(cid:1)(cid:1)(cid:1)%FS + [(cid:3) (cid:2)2 + (cid:3) (cid:2)2 ]1/2%FS1(cid:1) (1-1) total mean systematic random FIGURE1-1. Instrumentation error interpretation.

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A groundbreaking book based on a landmark quality initiative In today's information-driven enterprises, accuracy is essential in computer-integrated measurement and control systems, where academia, government, and industry invest considerable resources in methodologies for achieving and maintaining
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