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22.1 depends on optical components in precise alignment, mechanical elements capable of precise motion, transducers for sensing and providing mechanical power, electrical systems to cont

Trang 1

22 The Role of Modeling

in Mechatronics Design 22.1 Modeling as Part of the Design Process

Phase 1 • Phase 2 • Phase 3 • Phase 4

22.2 The Goals of Modeling

Documentation and Communication • Hierarchical Framework • Insights • Analogies • Identification

of Ignorance

22.3 Modeling of Systems and Signals

Analytical vs Numerical Models • Partial vs Ordinary Differential Equations • Stochastic vs Deterministic Models • Linear vs Nonlinear

If mechatronics design is more than just the combination of electronic, software, and mechanical design, the additional feature must lie in the ability of the mechatronic designer to optimize a design solution across these disparate fields This requires a sufficient understanding of each of these fields to determine which portions of an engineering problem are best solved in each of these domains given the current state of technology In turn, this requires the ability to model the problem and potential solutions using techniques that are domain independent or at least permit easy comparison of solutions and tools from different domains

For example, the optical inspection system shown in Fig 22.1 depends on optical components in precise alignment, mechanical elements capable of precise motion, transducers for sensing and providing mechanical power, electrical systems to control motion and filter sensor signals, and software for image analysis and motion control Only by dividing these tasks appropriately among electronics, mechanical components, and software can the system be optimized This requires an understanding of all the system requirements and limitations as well as the capabilities of each component in the various domains Modeling of requirements and systems is crucial in determining whether a proposed solution is acceptable

as well as in documenting these determinations for future use In this article we shall examine the varieties

of models used at different points in the design process, the diverse roles of these models and their relative strengths and weaknesses in each of these roles, and finally the specific tradeoffs involved in choosing dynamic models for signals and systems analysis

22.1 Modeling as Part of the Design Process

Models serve different purposes at different points in the design process; so to decide which modeling tools are most effectively employed in different phases we must examine the design process itself Many descriptions of the design process are available that have been developed by researchers around the world.1–3 Typically these descriptions serve to systematize the process to improve the productivity of

Jeffrey A Jalkio

University of St Thomas

Trang 2

22 The Role of Modeling

in Mechatronics Design 22.1 Modeling as Part of the Design Process

Phase 1 • Phase 2 • Phase 3 • Phase 4

22.2 The Goals of Modeling

Documentation and Communication • Hierarchical Framework • Insights • Analogies • Identification

of Ignorance

22.3 Modeling of Systems and Signals

Analytical vs Numerical Models • Partial vs Ordinary Differential Equations • Stochastic vs Deterministic Models • Linear vs Nonlinear

If mechatronics design is more than just the combination of electronic, software, and mechanical design, the additional feature must lie in the ability of the mechatronic designer to optimize a design solution across these disparate fields This requires a sufficient understanding of each of these fields to determine which portions of an engineering problem are best solved in each of these domains given the current state of technology In turn, this requires the ability to model the problem and potential solutions using techniques that are domain independent or at least permit easy comparison of solutions and tools from different domains

For example, the optical inspection system shown in Fig 22.1 depends on optical components in precise alignment, mechanical elements capable of precise motion, transducers for sensing and providing mechanical power, electrical systems to control motion and filter sensor signals, and software for image analysis and motion control Only by dividing these tasks appropriately among electronics, mechanical components, and software can the system be optimized This requires an understanding of all the system requirements and limitations as well as the capabilities of each component in the various domains Modeling of requirements and systems is crucial in determining whether a proposed solution is acceptable

as well as in documenting these determinations for future use In this article we shall examine the varieties

of models used at different points in the design process, the diverse roles of these models and their relative strengths and weaknesses in each of these roles, and finally the specific tradeoffs involved in choosing dynamic models for signals and systems analysis

22.1 Modeling as Part of the Design Process

Models serve different purposes at different points in the design process; so to decide which modeling tools are most effectively employed in different phases we must examine the design process itself Many descriptions of the design process are available that have been developed by researchers around the world.1–3 Typically these descriptions serve to systematize the process to improve the productivity of

Jeffrey A Jalkio

University of St Thomas

Trang 3

23 Signals and Systems 23.1 Continuous- and Discrete-Time Signals

Signal Classification1–4• Singularity Functions • Basic Continuous-Time Signals • Basic Discrete-Time Signals • Analysis of Continuous-Time Signals • Fourier Analysis of CT Signals • Fourier Transform • Sampled Continuous-Time Signals • Frequency Analysis of Discrete-Time Signals • The Discrete Fourier Transform6,8,13

23.2 z Transform and Digital Systems

The z Transform • Digital Systems and Discretized Data • The Discrete Fourier Transform • The Transfer Function • State-Space Systems • Digital Systems Described by Difference Equations (ARMAX Models) • Prediction and Reconstruction • The Kalman Filter

23.3 Continuous- and Discrete-Time State-Space Models

Introduction • States and the State-Space • Relationship Between State Equations and Transfer-Functions • Experimental Modeling Using Frequency-Response • Discrete-Time State-Space Modeling • Summary

23.4 Transfer Functions and Laplace Transforms

Transfer Functions • The Laplace Transformation • Transform Properties • Transformation and Solution of a System Equation

23.1 Continuous- and Discrete-Time Signals

Signals are physical variables or quantities measured at various parts of a system, which when processed yield the desired information A wide variety of signals are often encountered in describing many practical systems Electrical signal, in form of current and voltage, is the most easily measured quantity, hence the need to use sensors and transducers to transform other non-electrical quantity into electrical signals These signals must be processed by appropriate techniques if desirable results are to be obtained Several methods of signal representation, suitable for effective signal processing in both time and frequency domains, are discussed in this section

Signal Classification1–4

Signals are broadly classified as either continuous-time (CT) or discrete-time (DT) signals, and each of these may in turn be categorized as deterministic or random signals A deterministic signal can always

be expressed mathematically, whereas the time of occurrence or value of a random signal cannot be predicted with certainty A CT signal, x(t), has a specified value for every value of time, t, while a DT signal, x(n), has specified a value only at discrete points, that is, for integer values of n Closely related

Momoh-Jimoh Eyiomika Salami

International Islamic University

of Malaysia

Rolf Johansson

Lund Institute of Technology

Kam Leang

University of Washington

Qingze Zou

University of Washington

Santosh Devasia

University of Washington

C Nelson Dorny

University of Pennsylvania

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