Perturbations in Mechatronic, Robotic, and Energy Systems : Estimation and Attenuation

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Perturbations in Mechatronic, Robotic, and Energy Systems : Estimation and Attenuation

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  • 製本 Hardcover:ハードカバー版/ページ数 240 p.
  • 言語 ENG
  • 商品コード 9781394380633

Full Description

Enables readers to understand estimation and attenuation of perturbations in mechatronic systems, energy systems, and robotic systems

Perturbations in Mechatronic, Robotic, and Energy Systems provides a detailed presentation of the estimation and attenuation of perturbations. Attenuation of perturbations is solved by using the following techniques: the geometric approach, the structure at infinity, the structure controller, the sine mapping function, the proportional derivative controller, and the sliding mode controller. Estimation of perturbations is solved by using the following techniques: the linear observer, the nonlinear observer, and the sliding mode observer. In most of the controllers and observers, stability is assured by using the Lyapunov technique.

The book provides coverage of mechatronic systems, including the mechanical system, the thermal system, the three phase electric circuit, the plotter, the suspension system, and the hydraulic system, energy systems, including the wind turbine, the electric vehicle, the gas turbine, the gasification system, and the electricity generator with magnets, and robotic systems, including the rotary inverted pendulum, the inverted-car pendulum, the furuta pendulum, the transelevator, and the articulated robotic arm.

Perturbations in Mechatronic, Robotic, and Energy Systems includes information on:

A hybrid controller with observer for the estimation and rejection of perturbations based on the combination of the sliding mode technique and the output feedback strategy
A sliding mode regulator for perturbation attenuation in the plant output and states
An observer for the states and perturbations estimation in two renewable energy systems
An estimator for the variables and perturbations in nonlinear plants
A proportional derivative controller with inverse dead-zone for the control of pendulum systems

Perturbations in Mechatronic, Robotic, and Energy Systems is an excellent reference on the subject for researchers and graduate students in related fields.

Contents

Contents

1 Geometric approach and structure at infinity controls for the perturbation attenuation

1.1 Introduction

1.2 Notation

1.3 Perturbation attenuation problem

1.4 Perturbation attenuation via geometric approach control

1.5 Perturbation attenuation via structure at infinity control

1.6 Mechanical system

1.6.1 The states space system

1.6.2 Perturbation attenuation via the structure at infinity control

1.6.3 Perturbation attenuation via the geometric approach control

1.6.4 Simulation

1.7 Thermal system

1.7.1 Perturbation attenuation via the structure at in...nity control

1.7.2 Perturbation attenuation via the geometric approach control

1.7.3 Simulation

1.8 Concluding remarks

2 Structure control for the perturbation attenuation in two electromechanical processes

2.1 Introduction

2.2 Structure at infinity method for the perturbation attenuation

2.3 Structure control for the perturbation attenuation

2.3.1 Controller design

2.3.2 Stability analysis

2.3.3 Convergence analysis

2.4 Perturbation attenuation in a three phase electric circuit

2.4.1 Structure at in...nity control design

2.4.2 Structure control design

2.4.3 Results

2.5 Perturbation attenuation in a plotter

2.5.1 Structure at in...nity control design

2.5.2 Structure control design

2.5.3 Results

2.6 Concluding remarks

3 Hybrid controller with observer for the estimation and attenuation of per-turbations

3.1 Introduction

3.2 The perturbed system

3.3 Hybrid observer

3.3.1 Observer design

3.3.2 Stability analysis

3.3.3 Estimation of the perturbations

3.4 Hybrid controller with observer

3.4.1 Controller design

3.4.2 Stability analysis

3.5 Plotter system

3.6 Suspension system

3.7 Concluding remarks

4 Sliding mode regulator for the perturbations attenuation in two tank plants

4.1 Introduction

4.2 The perturbed plant

4.3 The sliding mode regulator

4.3.1 The regulator development

4.3.2 The stability analysis

4.4 The thermal plan

4.5 The hydraulic plant

4.6 Concluding remarks

5 Uniform stable observer for the perturbation estimation in two renewable energy systems

5.1 Introduction

5.2 Observer for the systems without perturbations

5.2.1 Observer design

5.2.2 Stability analysis of the observer

5.3 Observer for the systems with perturbations

5.3.1 Observer design

5.3.2 Stability analysis of the observer

5.3.3 Convergence analysis of the observer

5.3.4 Estimation of the perturbations

5.4 Wind turbine

5.4.1 Results

5.5 Electric vehicle

5.5.1 Results

5.6 Concluding remarks

6 The perturbation estimation in two gas plants

6.1 Introduction

6.2 The estimator for the variable and perturbation estimation

6.2.1 The variable estimator

6.2.2 The convergence analysis of the variable estimator

6.2.3 The perturbations estimator

6.3 The gas turbine plant

6.3.1 Results

6.4 The gasi...cation plant

6.4.1 Results

6.5 Concluding remarks

7 Stabilization of two electricity generators with dead-zone

7.1 Introduction

7.2 Mathematical model and regulators for the electricity generators with dead-zone

7.3 Sliding mode regulator with sine mapping

7.4 Simulations

7.4.1 Electricity generators with dead-zone with two static magnets and two dynamic magnets

7.4.2 Electricity generators with dead-zone with four static magnets and four dynamic magnets

7.5 Concluding remarks

8 A control to attenuate the perturbations and to stabilize the rotatory in-verted pendulum

8.1 Introduction

8.2 Rotary inverted pendulum

8.3 The problem of stabilization for the pole placement method

8.4 The problem of perturbation attenuation

8.5 Stable control which attenuate the perturbations for the rotatory inverted pendulum

8.5.1 Stability analysis of the system

8.5.2 Controllability of the system

8.5.3 Control design

8.6 Simulation

8.7 Concluding remarks

9 Proportional derivative control with inverse dead-zone for pendulum systems

9.1 Introduction

9.2 Dynamic model of the robotic arms with dead-zone input

9.3 Dynamic model of the pendulum systems with dead-zone inputs

9.4 Proportional derivative control with inverse dead-zone

9.5 Simulations

9.5.1 Example 1

9.5.2 Example 2

9.6 Concluding remarks

10 Sliding mode control of robotic arms with dead-zone

10.1 Introduction

10.2 Dynamic model of robotic arms with dead-zone and gravity

10.3 Sliding mode control for the regulation of robotic arms with dead-zone and gravity

10.4 Results

10.4.1 Transelevator

10.4.2 Articulated robotic arm

10.5 Concluding remarks

 

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