Energy-efficient Reactive and Predictive Connected Cruise Control_2

2025-04-29 0 0 6.01MB 18 页 10玖币
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Energy-ecient Reactive and Predictive Connected Cruise Control
Minghao Shena,, R. Austin Dollarb, Tamas G. Molnarc, Chaozhe R. Hed, Ardalan Vahidie, G´
abor Orosza,f
aDepartment of Mechanical Engineering, University of Michigan, Ann Arbor, MI 48109, USA
bGeneral Motors, Concorde, NC 28027, USA
cDepartment of Mechanical and Civil Engineering, California Institute of Technology, Pasadena, CA 91125, USA
dPlusAI, Inc., Cupertino, CA 95014, USA
eDepartment of Mechanical Engineering, Clemson University, Clemson, SC 29634, USA
fDepartment of Civil and Environmental Engineering, University of Michigan, Ann Arbor, MI 48109, USA
Abstract
In this paper, we propose a framework for the longitudinal control of connected and automated vehicles traveling in
mixed trac consisting of connected and non-connected human-driven vehicles. Reactive and predictive controllers
are proposed. Reactive controllers are given by explicit feedback control laws. In predictive controllers, the control
input is optimized in a receding-horizon fashion, which depends on the predictions of motions of preceding vehicles.
Beyond-line-of-sight information is obtained via vehicle-to-vehicle (V2V) communication, and is utilized in the pro-
posed reactive and predictive controllers. Simulations utilizing real trac data are used to show that connectivity can
bring significant energy savings.
Keywords: connected automated vehicles, V2X connectivity, MPC, trac flow models
1. Introduction
Energy eciency of vehicles is an everlasting topic in the auto industry, since improving energy eciency can
bring great financial and societal benefits [1]. As such, driving profiles play an important role in the energy consump-
tion: with the same vehicle traveling on the same route, dierent drivers may have dierent driving profiles, which
results in great dierence in the energy consumption [2]. This shows great potential for improving energy eciency
by optimizing driving profiles.
While human drivers have large variations in their driving behavior [3], which may undermine the energy e-
ciency, vehicle automation eliminates such variation and provides a more accurate and consistent way to improve
energy eciency. SAE categorizes automated vehicles into 6 levels (0-5); see Table. 1. Since energy consumption is
mainly related to longitudinal motion, level 1-2 automation can already provide significant energy savings. On one
hand, automated vehicles (AV) may optimize their speed profile in advance, taking into consideration the engine and
transmission dynamics, and the road elevation along the route [4, 5]. On the other hand, extensive research has focused
on optimizing the control input (pedal, brake and gear shift) to follow some optimal driving cycles [6]. However, these
two methods do not take trac into consideration. In real trac, vehicles may not be able to follow pre-defined ideal
trajectories.
With level 1 or 2 automation, AVs rely on adaptive cruise control (ACC) algorithm to react to motion of preceding
vehicles in trac. ACC has a long history tracing back to the 1990s. The controller design usually falls into one of
the two categories: reactive controller or predictive controller. Reactive ACC (RACC) has explicit feedback control
laws that are usually parameterized, so that the controller parameters can be optimized for the energy eciency while
ensuring other specifications such as stability. On the other hand, predictive ACC (PACC) can directly optimize
the future trajectory based on the prediction of the future motions of neighboring vehicles. While predictions may
Corresponding author.
Email addresses: mhshen@umich.edu (Minghao Shen), rdollar@clemson.edu (R. Austin Dollar), tmolnar@caltech.edu (Tamas G.
Molnar), hchaozhe@umich.edu (Chaozhe R. He), avahidi@clemson.edu (Ardalan Vahidi), orosz@umich.edu (G´
abor Orosz)
Preprint submitted to Transportation Research Part C: Emerging Technologies October 11, 2022
arXiv:2210.04397v1 [eess.SY] 10 Oct 2022
SAE Level Execution of steering,
acceleration/deceleration
Monitoring of
driving environment
Fallback performance
of dynamic driving task
System capability
(driving modes)
0 (No automation) Human Human Human N/A
1 (Driver assistance) Human & system Human Human Some driving modes
2 (Partial automation) System Human Human Some driving modes
3 (Conditional automation) System System Human Some driving modes
4 (High automation) System System System Some driving modes
5 (Full automation) System System System All driving modes
Table 1: SAE Levels of Vehicle Automation
Motion Prediction
of Remote Vehicle
Motion Planning
of Ego Vehicle
Control of
Ego Vehicle
Status Sharing Ego Vehicle Ego Vehicle Ego Vehicle
Intent Sharing Remote Vehicle Ego Vehicle Ego Vehicle
Agreement Seeking Remote Vehicle Remote Vehicle Ego Vehicle
Prescriptive Cooperation Remote Vehicle Remote Vehicle Remote Vehicle
Table 2: SAE Levels of Cooperative Driving Automation (CDA)
significantly improve energy eciency, an accurate prediction is very hard to make without additional information,
since the motions of neighboring vehicles can be highly correlated or completely stochastic.
Vehicle-to-vehicle (V2V) communication can potentially resolve this problem. Peer-to-peer communication en-
ables connected vehicles to share information for prediction and control, as well as facilitates cooperation among
vehicles in the trac. SAE categorized cooperative driving automation (CDA) into status-sharing, intent-sharing,
agreement-seeking and prescriptive cooperation [7]; see Table 2. Many of the existing research works assume high
level of cooperation, e.g., prescriptive cooperation. Assuming that an entire platoon of vehicles are connected and
automated, the high level of cooperation enables centralized control over all these vehicles. Such controllers are often
referred to as cooperative adaptive cruise control (CACC). Similar to ACC, CACC design can also be categorized
into reactive and predictive control [8, 9]. Reactive control tries to synchronize the speed of the platoon, guaranteeing
string stability and maintaining desirable headway [10, 11]. On the other hand, predictive controllers have access
to the future motion plans of leading vehicles, therefore coordinated and even global optimization becomes possi-
ble [12, 13, 14, 15, 16]. To make the system more scalable, distributed control protocol has also been studied [17].
Research has shown that CACC and platooning bring significant energy benefits under dierent scenarios [18, 19, 20].
However, currently the V2V technology is far from being widely deployed. The assumption of high penetration of
connectivity and high level of cooperation is hard to realize in practice in the near future.
The near future of transportation is more likely to evolve into mixed trac. Controllers that operate under mixed
trac consisting of connected and non-connected vehicles are referred to as connected cruise control (CCC). Only
low-level cooperation as status-sharing is assumed and centralized control is not possible. Potentially four kinds of
vehicles may paticipate in the mixed trac: human-driven vehicle (HV), connected human-driven vehicle (CHV), au-
tomated vehicle (AV) and connected and automated vehicle (CAV). Without connectivity, the longitudinal controllers
for AVs execute adaptive cruise control. While with connectivity, CAVs may execute more performant controllers,
even with low level of cooperation such as status-sharing protocol. In CCC, CAVs have access to beyond-line-of-sight
information of CHVs and CAVs in the distance, which is incorporated into the controller design. Similar to ACC and
CACC, CCC can also be categorized into reactive control and predictive control. Reactive CCC (RCCC) takes the
V2V information from leading vehicles as reference signals, the objective is still to synchronize the speed in the trac
for string stability and smooth driving [21, 22, 23]. Meanwhile, predictive CCC (PCCC) can incorporate the informa-
tion of preceding vehicles to make predictions on the motion of the vehicle immediately in the front [24]. This may
significantly improve predictions, and enable optimized planning of motions in advance, which may reduce speed
variations and save energy. In Fig. 1 the concepts of RACC, PACC, RCCC, and PCCC are illustrated graphically for
mixed trac scenarios containing HVs, AVs, CHVs, and CAVs.
With all these distinctions made, this paper presents contributions to improve energy eciency in mixed trac as
2
AVHV HV HV HV
CAVHV HV CHV HV
Reactive Connected Cruise Control (RCCC)
Reactive Adaptive Cruise Control (RACC)
(c)
(a)
AVHV HV HV HV
Predictive Adaptive Cruise Control (PACC)(b)
CAVHV HV CHV HV
Predictive Connected Cruise Control (PCCC)(d)
Figure 1: Illustration of longitudinal control strategies for automated vehicles (AVs) and connected automated vehicles (CAVs) traveling in mixed
trac that involves human-driven vehicles (HVs) and connected human-driven vehicles (CHVs). Predictive controllers rely on the predictions on
the future motions of preceding vehicles, as is shown in shadowed vehicles.
CAVHV HV CHV HV
0 1 L
Hidden
Vehicles
Figure 2: Connected cruise control in mixed trac consisting of connected and non-connected vehicles.
follows:
We provide design framework on reactive and predictive control of connected automated vehicles driving in
mixed trac consisting of connected and non-connected vehicles.
Under both reactive and predictive controller framework, we show the significant energy benefits provided by
V2V connectivity. We provide explanations to the energy savings by comparing simulated trajectories.
We compare the reactive and predictive controllers in three typical scenarios and show the benefit of predictive
controllers while utilizing real trac data.
The remainder of this paper is organized as follows. Section 2 introduces the problem setting and longitudinal
dynamics of vehicles. Section 3 discusses the design of energy-ecient reactive controllers including RACC and
RCCC. Section 4 discusses predictive controller designs including PACC and PCCC. Section 5 shows the energy
benefits of dierent controller designs with lean penetration of connected vehicles. Section 6 concludes this paper and
points out future research directions.
2. Vehicle Dynamics
In this section, we introduce the problem setup, and derive the state space model for longitudinal controller design.
Consider the connected cruise control scenario in Fig. 2, in which a connected and automated vehicle (CAV) is driving
on a flat road without elevation change, with the intention to follow human-driven trac. The longitudinal dynamics
of the CAV with respect to its position sand velocity vcan be modeled as in [25]:
˙s=v,
˙v=1
memgξ+kv2+Tw
meR.(1)
3
Here the eective mass me=m+I/R2incorporates the mass m, mass moment of inertia Iand the radius Rof the
wheels. Moreover, gis the gravitational constant, ξdenotes the rolling resistance coecient and kdenotes the air resis-
tance coecient. We can control the vehicle speed by applying dierent torque on wheels Twusing the engine/electric
motors and the brakes. To highlight how control actions influence the system, we consider the commanded accelera-
tion as control input u, and rewrite (1) as
˙s(t)=v(t),
˙v(t)=fv(t)+satu(tσ),(2)
where
f(v)=1
memgξ+kv2,satu(tσ)=Tw(t)
meR.(3)
The model incorporates the delay σin powertrain system, and the saturation sat(·) arising from limitations of en-
gine/motor power, engine/motor torque and braking capability. More specifically, the saturation is modeled as
sat(u)=min n˜umax,max{umin,u}o,(4)
˜umax =min {umax,m1v+b1,m2v+b2},(5)
as is shown in Fig. 3(a) and (b). Here umin is the minimum acceleration (maximum deceleration) due to the braking
capability, and m1,m2,b1,b2are determined by engine torque limit and power limit.
In order to follow the desired acceleration, ad, the control action
u(t)=˜
fv(t)+ad(t),(6)
is applied, where the term ˜
ftries to compensate the nonlinear physical eects fin (3). In this article, we assume that
perfect compensation is possible and focus on the choice of desired acceleration ad, which simplifies (1) to
˙s(t)=v(t),
˙v(t)=satad(tσ),(7)
Energy consumption is the main interest in this article. It is evaluated with energy consumption per unit mass
w=Ztf
t0
v(t)g˙v(t)+f(v(t))dt,(8)
where g(x)=max{x,0}implies that braking does not consume or recover energy. We remark that the eects of energy
recovering systems can be included by choosing dierent gfunctions, but this is beyond the scope of this article.
In what follows, we investigate the energy eciency of four types of controllers: RACC, RCCC, PACC and
PCCC; as summarized by Table 3. These four controllers are detailed in the next two sections and in Algorithms 1-4.
3. Reactive Controllers
In this section, we design control algorithms for reactive adaptive cruise control (RACC) and reactive connected
cruise control (RCCC). We start with the simple RACC case, where an automated vehicle is controlled and there is
no connected vehicle in the trac, as is shown in Fig. 1(a). With on-board sensors such as camera, lidar or radar, the
ego vehicle can only react to the vehicle immediately in the front. RACC determines the desired acceleration adas a
function of headway h, its speed v, as well as the speed v1of the vehicle immediately in the front:
ad=F(h,v,v1),(9)
where h=s1slis related to the positions sand s1of the vehicles and the length lof the ego vehicle, as is shown
in Fig. 2. For example, optimal velocity model (OVM) yields the control algorithm
FOVM(h,v,v1)=αV(h)v+βW(v1)v,(10)
4
摘要:

Energy-ecientReactiveandPredictiveConnectedCruiseControlMinghaoShena,,R.AustinDollarb,TamasG.Molnarc,ChaozheR.Hed,ArdalanVahidie,G´aborOrosza,faDepartmentofMechanicalEngineering,UniversityofMichigan,AnnArbor,MI48109,USAbGeneralMotors,Concorde,NC28027,USAcDepartmentofMechanicalandCivilEngineering,C...

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