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Modeling, dynamics, and control of electrified vehicles
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Mô tả chi tiết
MODELING,
DYNAMICS, AND
CONTROL OF
ELECTRIFIED
VEHICLES
Related titles
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and the Market
(ISBN 978-0-444-53565-8)
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(ISBN 978-1-78242-377-5)
MODELING,
DYNAMICS, AND
CONTROL OF
ELECTRIFIED
VEHICLES
Edited by
HUI ZHANG
Beihang University, Beijing, China
DONGPU CAO
Cranfield University, Bedford, United Kingdom
HAIPING DU
University of Wollongong, Wollongong, NSW, Australia
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CONTENTS
List of Contributors ix
1. Modeling, Evaluation, and State Estimation for Batteries 1
Hao Mu and Rui Xiong
1.1 Introduction 1
1.2 Battery Modeling 2
1.3 Evaluation of Model Accuracy 8
1.4 State Estimation 25
1.5 Conclusions 34
References 35
2. High-Power Energy Storage: Ultracapacitors 39
Lei Zhang
2.1 Introduction 39
2.2 Modeling 45
2.3 UC State Estimation 66
2.4 Conclusions 69
Further Reading 70
3. HESS and Its Application in Series Hybrid Electric Vehicles 77
Shuo Zhang and Rui Xiong
3.1 Introduction 77
3.2 Modeling and Application of HESS 80
3.3 Conclusion 115
References 117
4. Transmission Architecture and Topology Design of EVs and HEVs 121
Jibin Hu, Jun Ni and Zengxiong Peng
4.1 Introduction 121
4.2 EV and HEV Architecture Representation 125
4.3 Topology Design of Power-Split HEV 129
4.4 Topology Design of Transmission for Parallel Hybrid EVs 143
4.5 Conclusion 157
Reference 157
v
5. Energy Management of Hybrid Electric Vehicles 159
Hong Wang, Yanjun Huang, Hongwen He, Chen Lv, Wei Liu
and Amir Khajepour
5.1 Introduction 159
5.2 Energy Management of HEVs 161
5.3 Case Study 182
5.4 Model Predictive Control Strategy 192
5.5 Results 195
5.6 Conclusions 198
References 198
6. Structure Optimization and Generalized Dynamics Control
of Hybrid Electric Vehicles 207
Liang Li, Sixiong You, Xiangyu Wang and Chao Yang
6.1 Introduction 207
6.2 Generalized Dynamics Models 208
6.3 Extended High-Efficiency Area Model 212
6.4 Typicals Applications 215
6.5 Conclusions 241
References 243
7. Transmission Design and Control of EVs 245
Xiaoyuan Zhu and Fei Meng
7.1 Introduction 245
7.2 EVs Equipped with IMT Powertrain System 248
7.3 Problem Formulation 253
7.4 Oscillation Damping Controller Design 259
7.5 Simulation Results 265
7.6 Conclusion 271
Funding 272
References 272
Further Reading 274
8. Brake-Blending Control of EVs 275
Chen Lv, Hong Wang and Dongpu Cao
8.1 Introduction 275
8.2 Brake-Blending System Modeling 278
8.3 Regenerative Braking Energy-Management Strategy 283
8.4 Dynamic Brake-Blending Control Algorithm 292
8.5 Conclusion 306
vi Contents
References 306
Further Reading 308
9. Dynamics Control for EVs 309
Yafei Wang and Hiroshi Fujimoto
9.1 Introduction 309
9.2 Modeling and Control of EVs 315
9.3 Sensing and Estimation 321
9.4 Active Safety Control 326
9.5 Riding and Energy Efficiency Control 332
9.6 Conclusions 336
References 336
10. Robust Gain-Scheduling Control of Vehicle Lateral Dynamics
Through AFS/DYC 339
Hui Zhang and Junmin Wang
10.1 Introduction 339
10.2 Development of Uncertain Vehicle Dynamics Model 342
10.3 Main Results 355
10.4 Simulation Results 359
10.5 Conclusions 364
Acknowledgments 365
References 365
11. State and Parameter Estimation of EVs 369
Brett McAulay, Boyuan Li, Philip Commins and Haiping Du
11.1 Introduction 369
11.2 Velocity Estimation (Longitudinal, and Total, Preferred Method and
Alternatives) 372
11.3 Slip-Angle Estimation 374
11.4 Tire-Force and TireRoad Friction Coefficient Estimation 381
11.5 Vehicle Mass- and Road Slope-Estimation Method 395
11.6 Conclusions 405
References 406
Further Reading 407
12. Modeling and Fault-Tolerant-Control of Four-Wheel-IndependentDrive EVs 409
Rongrong Wang and Junmin Wang
12.1 Introduction 409
Contents vii
12.2 System Modeling and Problem Formulation 411
12.3 Fault-Tolerant Tracking Controller Design 418
12.4 Simulation Investigations 437
12.5 Conclusions 448
References 448
13. Integrated System Design and Energy Management of Plug-In
Hybrid Electric Vehicles 451
Xiaosong Hu
13.1 Introduction 451
13.2 Powertrain Modeling 453
13.3 Heuristic Scenarios 455
13.4 Emission Mitigation via Renewable Energy Integration 463
13.5 Optimal Scenario With Integrated System Design and Energy
Management 465
13.6 Battery-Health Implication 468
13.7 Conclusions 471
References 473
Appendix 474
14. Integration of EVs With a Smart Grid 475
Xiaosong Hu
14.1 Introduction 475
14.2 Powertrain Modeling 477
14.3 Formulation of Cost-Optimal Control Problem 483
14.4 Results and Discussion 485
14.5 Conclusions 494
References 495
Index 497
viii Contents
LIST OF CONTRIBUTORS
Dongpu Cao
Cranfield University, Bedford, United Kingdom
Philip Commins
University of Wollongong, Wollongong, NSW, Australia
Haiping Du
University of Wollongong, Wollongong, NSW, Australia
Hiroshi Fujimoto
The University of Tokyo, Tokyo, Japan
Hongwen He
Beijing Institute of Technology, Beijing, China
Jibin Hu
Beijing Institute of Technology, Beijing, China
Xiaosong Hu
Chongqing University, Chongqing, China
Yanjun Huang
University of Waterloo, ON, Canada
Amir Khajepour
University of Waterloo, ON, Canada
Boyuan Li
University of Wollongong, Wollongong, NSW, Australia
Liang Li
Tsinghua University, Beijing, China
Wei Liu
Beijing Institute of Technology, Beijing, China
Chen Lv
Cranfield University, Cranfield, United Kingdom; Cranfield University, Bedford,
United Kingdom
Brett McAulay
University of Wollongong, Wollongong, NSW, Australia
Fei Meng
Shanghai Maritime University, Shanghai, China
Hao Mu
Beijing Institute of Technology, Beijing, China
Jun Ni
Beijing Institute of Technology, Beijing, China
ix
Zengxiong Peng
Beijing Institute of Technology, Beijing, China
Hong Wang
University of Waterloo, ON, Canada
Junmin Wang
The Ohio State University, Columbus, OH, United States
Rongrong Wang
Shanghai Jiao Tong University, Minhang, China
Xiangyu Wang
Tsinghua University, Beijing, China
Yafei Wang
Shanghai Jiao Tong University, Shanghai, China
Rui Xiong
Beijing Institute of Technology, Beijing, China
Chao Yang
Tsinghua University, Beijing, China
Sixiong You
Tsinghua University, Beijing, China
Hui Zhang
Beihang University, Beijing, China
Lei Zhang
Beijing Institute of Technology, Beijing, China
Shuo Zhang
Beijing Institute of Technology, Beijing, China
Xiaoyuan Zhu
Shanghai Maritime University, Shanghai, China
x List of Contributors
CHAPTER 1
Modeling, Evaluation, and State
Estimation for Batteries
Hao Mu and Rui Xiong
Beijing Institute of Technology, Beijing, China
1.1 INTRODUCTION
Currently, hybrid electric vehicles (HEVs) and electric vehicles (EVs)
promise a future of green travel in which fuel-consuming engines are
replaced with electric motors, thus reducing our dependence on fossil
energy and ultimately producing less harmful emissions. Such vehicles can
be plugged in at home overnight or at the office or in a parking space
during the day, using electricity that is generated at a centralized power
station or even by renewable sources. The key component to the achievement of these electrical systems is the energy storage system, namely, the
battery technology.
The lithium-ion (Li-ion) battery, as depicted in Fig. 1.1, is the most
common choice for phone communication and portable appliances
because of its many advantages, such as high energy-to-weight and
power-to-weight ratios (180 Wh/kg and 1500 W/kg, respectively) and
low self-discharge rate (Linden and Reddy, 2002; Capasso and Veneri,
2014). In addition, among all rechargeable electrochemical systems,
Li-ion technology is the first-choice candidate as a power source for
HEVs/EVs. However, this technology is still delicate and affected by
numerous limitations, such as issues of safety (Doughty and Roth, 2012),
cost (Lajunen and Suomela, 2012), recycling (Gaines, 2011), and charging
infrastructure (Veneri et al., 2012).
To ensure the power battery works safely and reliably, which is a function of the battery management system (BMS), the temperature, voltage,
and current of the batteries should be monitored and the states of the batteries should be estimated precisely in real time (Junping et al., 2009; He
et al., 2010; Camus et al., 2011). However, it is hard to measure the states
of batteries, like the state of charge (SoC), state of health (SoH), and state
of function (SoF) directly due to the complicated electrochemical process
1
Modeling, Dynamics, and Control of Electrified Vehicles
DOI: http://dx.doi.org/10.1016/B978-0-12-812786-5.00001-X
Copyright © 2018 Elsevier Inc.
All rights reserved.
and various factors in practical applications. Thus estimation methods
based on battery models are developed broadly.
The remainder of this chapter is organized as follows: Section 1.2 introduces several kinds of modeling approaches for Li-ion batteries, such as
physical-based models, equivalent circuit models (ECMs), etc. In
Section 1.3, some regular battery tests are presented, which are indispensable for battery research. Then, considering the popularity of different
models, the ECMs are selected to illustrate parameter identification methods, which can be divided into offline and online ones according to realtime capability. Due to the balance problem between model accuracy and
the computation burden of the BMS, an evaluation criterion is introduced
to determine the optimal number of RC networks in the models.
Section 1.4 is the core part of this chapter and covers state estimation of
batteries, in particular about SoC estimation. Many SoC estimation methods will be classified systematically and the multiscale adaptive extended
Kalman filter (MAEKF) algorithm for state and parameter collaborative
estimation will be elaborated on since it is not only provides satisfactory
estimation accuracy, but also low computation burden. Some conclusions
are drawn in Section 1.5 and references are listed in references section.
1.2 BATTERY MODELING
Many battery models, which are lumped models with relatively few parameters, have been put forward especially for the purpose of vehicle power
management control and BMS development. The most commonly used
models can be categorized as electrochemical models and ECMs (Plett,
2004a; He et al., 2011a, 2011b; Vasebi et al., 2007; Zhu et al., 2011;
Hussein and Batarseh, 2011; Hu et al., 2012). Electrochemical models
utilize a set of coupled nonlinear differential equations to describe the
Figure 1.1 Different types of Li-ion batteries.
2 Modeling, Dynamics, and Control of Electrified Vehicles
pertinent transport, thermodynamic, and kinetic phenomena occurring in
the cell. They can translate the distributions into easily measurable quantities such as cell current and voltage and build a relationship between the
microscopic quantities, such as electrode and interfacial microstructure
and the fundamental electrochemical studies and cell performance.
However, they typically deploy partial differential equations (PDEs) with
a large number of unknown parameters, which often leads to large memory requirements and heavy computation burdens, so the electrochemical
battery models are not desirable for BMSs (Smith et al., 2010). The simplified electrochemical models, which ignore the thermodynamic and
quantum effects, are proposed to simulate the electrochemical and voltage
performance. The Shepherd model, the Unnewehr universal model, the
Nernst model, and the combined model are the typical choices. The
equivalent circuit battery models are developed by using resistors, capacitors, and voltage sources to form a circuit network. Typically, a big capacitor or an ideal voltage source is selected to describe the open-circuit
voltage (OCV); the remainder of the circuit simulates the battery’s internal resistance and relaxation effects such as dynamic terminal voltage. The
Rint model, the Thevenin model, the DP model, and their revisions are
widely used.
1.2.1 Physical-Based Models
Electrochemical models usually use coupled nonlinear PDEs to describe
ion transport phenomena and electrochemical reactions to achieve high
accuracy, but incur heavy computation load. For instance, a pseudo twodimensional (P2D) model, developed by Doyle et al. (1993), is one of the
most popular variants and can take seconds to minutes to simulate
(Ramadesigan et al., 2012). For simplicity, Atlung et al. (1979) developed
a single particle model (SPM) that assumes electrodes are represented by
two single spherical particles. To improve the accuracy of the SPM under
high C-rate, several extended single particle models (E-SPMs) have been
proposed (Luo et al., 2013; Schmidt et al., 2010; Khaleghi Rahimian
et al., 2013), where Li-ion concentration and potential distribution in
electrolyte are taken into account. In general, electrochemical models
such as P2Ds, SPMs, and E-SPMs are more accurate than ECMs, but
require a large number of immeasurable parameters, leading to overfitting
in parametric identification. Therefore the pursuit for battery models
with high accuracy and computational efficiency still remains a challenge.
Modeling, Evaluation, and State Estimation for Batteries 3
Although electrochemical battery models are suitable for understanding the electrochemical reactions inside the battery, their complexity often
leads to the need for more memory and computational effort. Thus they
may not be practical in the fast computation and real-time implementations needed for EV BMS. This problem has been addressed by many
researchers by investigating reduced-order models (ROMs) that predict
the battery behavior with varying degrees of fidelity (Smith et al., 2008,
2010). To reduce the order of an electrochemical battery model, discretization techniques can be applied to retain only the most significant
dynamics of the full-order model (Tanim et al., 2015). Various discretization techniques are utilized to simplify the full model’s PDEs into a set of
ODEs of the ROM while keeping the fundamental governing electrochemical equations. In Shi et al., 2011, six different discretization methods (listed in Table 3) are addressed and compared for battery system
modeling.
1.2.1.1 Single Particle Model
The SPM assumes a single electrode particle in each electrode and negligible electrolyte diffusion. Conservation of Li1 species in a single spherical active material particle is described by Fick’s law of diffusion:
@cs
@t 5 Ds
r2
@
@r
r
2 @cs
@r
for rAð0;RsÞ (1.1)
where rA(0,Rs) is the radial coordinate, Rs is the particle radius, cs(r,t) is
the concentration of Li1 ions in the particle as a function of radial position r and time t, and Ds is the solid-phase diffusion coefficient. We use
the subscripts s and s, e to indicate the solid-phase and solid/electrolyte,
interface, respectively. The boundary conditions are
@cs
@r
jr50 5 0 (1.2)
Ds
@cs
@r r5Rs 5 2 j
asF
(1.3)
where j(x, t) is the rate of electrochemical reaction at the particle surface
(with j . 0 indicating ion discharge), F is Faraday’s constant (96,487 C/mol),
and as is the specific interfacial surface area. For the spherical active material
4 Modeling, Dynamics, and Control of Electrified Vehicles