Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator

The service of a hydraulic excavator is complicated by poor environment. The safety and stability of the control system are influenced by external factors. The object of the study is the electrohydraulic servosystem of the hydraulic excavator. The mathematical and simulation models using AMESIM for...

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Datum:2018
Hauptverfasser: Jia, W.H., Yin, C.B., Li, G., Sun, C.L., Wang, C., Feng, H.
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Veröffentlicht: Інститут проблем міцності ім. Г.С. Писаренко НАН України 2018
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Digital Library of Periodicals of National Academy of Sciences of Ukraine
id nasplib_isofts_kiev_ua-123456789-173823
record_format dspace
spelling Jia, W.H.
Yin, C.B.
Li, G.
Sun, C.L.
Wang, C.
Feng, H.
2020-12-21T18:50:45Z
2020-12-21T18:50:45Z
2018
Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator / W.H. Jia, C.B. Yin, G. Li, C.L. Sun, C. Wang, H. Feng // Проблемы прочности. — 2018. — № 1. — С. 144-150. — Бібліогр.: 11 назв. — англ.
0556-171X
https://nasplib.isofts.kiev.ua/handle/123456789/173823
539.4
The service of a hydraulic excavator is complicated by poor environment. The safety and stability of the control system are influenced by external factors. The object of the study is the electrohydraulic servosystem of the hydraulic excavator. The mathematical and simulation models using AMESIM for the servosystem are constructed. Then the pressure and flow characteristics are analyzed. The design and optimization of the electrohydraulic servosystem and its application in excavator engineering are described. The operation process is graphically presented by a curve, which steeply slopes up (rising period) and then flattens out (stabilization period), those periods are shortened by 38.0 and 40.5%, respectively, the delay tracking period decreased by 52.6%, and anti-interference is reliable.
Эксплуатация гидравлического экскаватора осложняется наличием неблагоприятной рабочей среды. Показано воздействие внешних факторов на надежность и стабильность системы контроля. Исследована электрогидравлическая сервосистема гидравлического экскаватора. Построены математическая и имитационная модели для сервосистемы с использованием программы AMESIM. Выполнен анализ характеристик давления и текучести. Описаны конструкция и оптимизация электрогидравлической сервосистемы, а также ее применение в экскаваторной технике. Процесс функционирования электрогидравлической сервосистемы представлен кривой, которая круто идет вверх (период подъема), а затем выходит на плато (период стабилизации), эти периоды сокращаются на 38,0 и 40,5% соответственно, период слежения за задержкой на 52,6% при эффективной помехоустойчивости.
en
Інститут проблем міцності ім. Г.С. Писаренко НАН України
Проблемы прочности
Научно-технический раздел
Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
Свойства и применение электрогидравлической сервосистемы гидравлического экскаватора
Article
published earlier
institution Digital Library of Periodicals of National Academy of Sciences of Ukraine
collection DSpace DC
title Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
spellingShingle Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
Jia, W.H.
Yin, C.B.
Li, G.
Sun, C.L.
Wang, C.
Feng, H.
Научно-технический раздел
title_short Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
title_full Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
title_fullStr Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
title_full_unstemmed Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator
title_sort properties and applications of the electrohydraulic servosystem of the hydraulic excavator
author Jia, W.H.
Yin, C.B.
Li, G.
Sun, C.L.
Wang, C.
Feng, H.
author_facet Jia, W.H.
Yin, C.B.
Li, G.
Sun, C.L.
Wang, C.
Feng, H.
topic Научно-технический раздел
topic_facet Научно-технический раздел
publishDate 2018
language English
container_title Проблемы прочности
publisher Інститут проблем міцності ім. Г.С. Писаренко НАН України
format Article
title_alt Свойства и применение электрогидравлической сервосистемы гидравлического экскаватора
description The service of a hydraulic excavator is complicated by poor environment. The safety and stability of the control system are influenced by external factors. The object of the study is the electrohydraulic servosystem of the hydraulic excavator. The mathematical and simulation models using AMESIM for the servosystem are constructed. Then the pressure and flow characteristics are analyzed. The design and optimization of the electrohydraulic servosystem and its application in excavator engineering are described. The operation process is graphically presented by a curve, which steeply slopes up (rising period) and then flattens out (stabilization period), those periods are shortened by 38.0 and 40.5%, respectively, the delay tracking period decreased by 52.6%, and anti-interference is reliable. Эксплуатация гидравлического экскаватора осложняется наличием неблагоприятной рабочей среды. Показано воздействие внешних факторов на надежность и стабильность системы контроля. Исследована электрогидравлическая сервосистема гидравлического экскаватора. Построены математическая и имитационная модели для сервосистемы с использованием программы AMESIM. Выполнен анализ характеристик давления и текучести. Описаны конструкция и оптимизация электрогидравлической сервосистемы, а также ее применение в экскаваторной технике. Процесс функционирования электрогидравлической сервосистемы представлен кривой, которая круто идет вверх (период подъема), а затем выходит на плато (период стабилизации), эти периоды сокращаются на 38,0 и 40,5% соответственно, период слежения за задержкой на 52,6% при эффективной помехоустойчивости.
issn 0556-171X
url https://nasplib.isofts.kiev.ua/handle/123456789/173823
citation_txt Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator / W.H. Jia, C.B. Yin, G. Li, C.L. Sun, C. Wang, H. Feng // Проблемы прочности. — 2018. — № 1. — С. 144-150. — Бібліогр.: 11 назв. — англ.
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fulltext UDC 539.4 Properties and Applications of the Electrohydraulic Servosystem of the Hydraulic Excavator W. H. Jia, a,1 C. B. Yin, b G. Li, a C. L. Sun, a C. Wang, a and H. Feng b a School of Mechanical Engineering, Nanjing Institute of Technology, Jiangsu, China b School of Mechanical and Power Engineering, Nanjing University of Technology, Jiangsu, China 1 geovrml@163.com The service of a hydraulic excavator is complicated by poor environment. The safety and stability of the control system are influenced by external factors. The object of the study is the electrohydraulic servosystem of the hydraulic excavator. The mathematical and simulation models using AMESIM for the servosystem are constructed. Then the pressure and flow characteristics are analyzed. The design and optimization of the electrohydraulic servosystem and its application in excavator engineering are described. The operation process is graphically presented by a curve, which steeply slopes up (rising period) and then flattens out (stabilization period), those periods are shortened by 38.0 and 40.5%, respectively, the delay tracking period decreased by 52.6%, and anti-interference is reliable. Keywords: electrohydraulic system, delay tracking period, anti-interference, safety and stability. Introduction. As a key part of engineering machinery, hydraulic excavators have been widely used in construction, transportation, and disaster rescue operations, due to their superior efficiency. However, the complicated working conditions and harsh working environment of hydraulic excavators have proposed higher requirements for their intelligent control. By combining hydraulic and electrical control technologies, the electrohydraulic servosystem facilitates hydraulic excavators [1–3] in remote control, self-operation, and synergetic work via this integrated control. This study proposes a simulation model for electrohydraulic servosystem and investigates its pressure and flow responses. A mathematical model of this servosystem is proposed based on the force balance, voltage, and flow equations. Moreover, the stability of electrohydraulic servosystem is studied using the Bode plot and the Nichols diagram. In this paper, using AMESIM, discretion of outlet pressure vs. displacement curve leads to a series of data. The outlet displacement parameters were set by data input via the prescribed route. The main valve, which is indeed a combination of multi-link three-position, six-way valve, is subdivided into several basic functional units, and modules of these units were established using corresponding modules in the hydraulic element database: BAO21 and BAO22 modules were used for the main body of slide valve, BAP12 module was used for the pilot control chamber, MAS005 module was used to characterize the mass of spool and the viscous friction experienced by spool, LSTP00A and MCLSPL00AA spring modules were used to establish the center spring. The scheme of the control system used in this study is shown in Fig. 1a, where 1 is arm cylinder, 2 is electrohydraulic servovalve, 3 is main platform, 4 is valve pump, 5 is rotary motor, 6 is boom cylinder, and 7 is bucket. Photos of pressure/temperature sensors and data acquisition system are presented in Fig.1b and 1c, respectively. The input electrical signal is amplified and transduced to the electrohydraulic servovalve, the spool shifts, the hydraulic pump initiates, resulting in displacement of the hydraulic cylinder. The output signal is then transduced to by the displacement sensor a feedback electrical signal, which is then compared to the command signal to obtain the bias © W. H. JIA, C. B. YIN, G. LI, C. L. SUN, C. WANG, H. FENG, 2018 144 ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 voltage signal. The latter is transmitted to the servovalve via the amplifier. The servovalve then controls the hydraulic actuator to reduce the bias between the output and command signals within a preset range [4, 5]. In this way, a closed-loop control is achieved. The composition of electrohydraulic servocontrol system is shown in Fig. 2, where 1 is valve pump, 2 is one-way valve, 3 is overflow valve, 4 is electrohydraulic servovalve, 5 is hydraulic bucket cylinder, 6 is displacement sensor, 7 is load, and 8 is servoamplifier). 1. Mathematical Model of Electrohydraulic Servosystem. 1.1. Servoamplifier. The bias control signal (�u) was generated by the comparison element based on input and feed-back signals. As the amplification element, the servo amplifier amplifies �u, which is relatively weak, to realize the control of the electrohydraulic servovalve [6, 7]. The transfer function is as follows: I s K U s( ) ( ),� 1 (1) where I is the input current to the electrohydraulic servovalve, U is the voltage signal generated by the servo amplifier, and K1 is the amplification coefficient. 1.2. Electrohydraulic servovalve. A displacement feedback servovalve consists of a moving coil force motor, control slide valve, and main valve. With current flowing through, the coil in the motor generates an electromagnetic force to push the control slide valve, the Properties and Applications of the Electrohydraulic Servosystem ... ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 145 Fig. 1. Excavator structure diagram. Fig. 2. Schematic structure of excavator. a b c top and bottom throttle shifts, and the main valve shifts. Once the displacement of the control slide valve and that of the main spool are aligned, the valve does not move further. 1.3. Moving Coil Force Motor. The signal voltage on the control coil by the servo amplifier is the sum of the voltage drop on the resistor, self-induced back electromotive force in the control coil, and the back electromotive force induced by movement of control coil in the magnetic field. The voltage balance equation is as follows: E R r i L dt dt K dx dtc p c c b� � � �( ) , (2) where Rc is the resistance of the control coil, rp is the internal resistance of the amplifier, Lc is the inductance of the control coil, and K b is the back electromotive force constant ( ).K B DdNb g c� � The force balance equation for coil component is as follows: F md x dt B dx dt Kx� � �2 2 , (3) where m is the mass of coil, B is the damping coefficient of coil, and K is the spring stiffness. Laplace transform of Eqs. (2) and (3) results in I K U K sX R r sc b c p� � � �( ) (( )( )),1 1 � � (4) where � � is the corner frequency of the control coil ( ( ) )� � � � �R r L B kmc p c 0 2 1 , � 0 � k m, X I K K s sc t� � �( ) ( ).2 0 2 0 02 1� � (5) 1.4. Control Slide Valve - Main Valve. The masses of front slide valve and main valve are m1 and m2 the dynamic damping coefficients of front slide valve and main valve are c1 and c2, the spring stiffness of front slide valve and main valve are K a and K b , and the flow gain of front slide valve is K qp . The force balance equation for front slide valve and main valve is as follows: F m d x dt c dx dt K xqp v1 1 2 2 1� � � , (6) F m d x dt c dx dt K x P Av v b v x v2 2 2 2 2� � � � � . (7) The open capacity of front slide valve can be determined by x x xe v� � . (8) Excluding the effects of flow force, the transfer function can be obtained based on Eqs. (6)–(8): x x K A s s sv e qp v hp hp hp� � �( ) ( ( )),2 2 2 1 (9) x x s K s sv v hp hp hp� � � �1 1 2 12 2(( )( )). (10) The simplified block diagram of transfer equation of direct location feedback servovalve is shown in Fig. 3. W. H. Jia, C. B. Yin, G. Li, et al. 146 ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 Hydraulic Cylinder – Load. Assuming that the pressure in the hydraulic cylinder is uniform, the temperature and bulk modulus of hydraulic medium are constant and the leakage of hydraulic cylinder is laminar flow. The flow equation of electrohydraulic servovalve is as follows: Q K x K pL q v c L� � . (11) If the piston is located in the middle part, the system stability is poor, the frequency of hydraulic component is low, and the damping ratio is low. Also, V V Vt1 2 2� � is valid in the hydraulic cylinder. The overall leakage coefficient (C C Ctp ip ep� � 2) is used to reflect the effect of hydraulic cylinder leakage on the load flow. The flow in the hydraulic cylinder can be determined by Q A dx dt C p v dp dtL p p tp L t t� � � �4� , (12) where A p is the effective area of the piston (m2), xp is the displacement of the piston (m), Cip is the leakage coefficient of the hydraulic cylinder (m s3 1� � /Pa), and � is the effective bulk modulus (Pa). The force balance equation for hydraulic cylinder is as follows: A Q m d x dt B dx dt Kx Fp L t p p p L� � � �2 2 , (13) where mt is the overall mass of piston (kg), FL is the external load on the piston (N), and K ce is the overall flow-pressure coefficient, K K Cce c tp� � . Equations (11)–(13) are equations for displacement, pressure, and flow of the hydraulic cylinder, respectively. These parameters are indicators of dynamic performance of the hydraulic cylinder. Laplace transform of these equations results in overall displacement of the piston in the hydraulic cylinder: x K A x K A sV K F m V A sp q p v ce p t ce L t t p� � � �( ( ( ) )) ( )( (2 2 31 4 4� � ( )m K At ce p 2 � � � � � �( ) ( )) ((( ) ) ( ) ( ) )BV A s BK A KV A KKt p ce p t p ce4 4 12 2 2 2� � A p 2 ). (14) 2. Modeling of Electrohydraulic Servosystem. 2.1. Establish System Modeling. In the electrohydraulic servo [8–11], the hydraulic cylinder pushes the load, the displacement sensor at the load converts location signal to electrical signal. The bias between the actual location signal and the designated location signal is amplified and applied on the electrohydraulic servovalve. The servo spool shifts, the flow of hydraulic system fluctuates, and the location of hydraulic cylinder is adjusted to achieve trajectory tracking. The flow is defined as 0 when the servovalve is at the initial position. The flow is defined as �1 at an extreme position. Herein, Port P is connected to Port A and Port T is connected to Port B. The flow is defined as�1at the other extreme position. Herein, Port A is connected to Port T and Port B is connected to Port P. ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 147 Properties and Applications of the Electrohydraulic Servosystem ... Fig. 3. Diagram of transfer equation of direct location feed-back servovalve. 2.2. Step Signal Comparison. The key component parameters of the simulation model are summarized in Table 1. The values of these parameters were determined based on the actual system. The signal set-up of the signal source: the signal stays at 0 in 0~1 s, increased to 0.8 in 1~4 s, and stays at 0.8 in 4~6 s. To test the dynamic characteristics of the system, typical step signals were employed as standard displacement signals. The reference value of step signal was set to be 0.1 m. Figure 4 shows step signal displacement curves obtained by traditional control system and servo control system, respectively. As observed, the steady-state errors in both cases approached 0, while the system rise durations were 1.96 and 1.59 s, and the system stabilization durations were 3.36 and 2.41 s. The rise duration and stabilization duration of output step signal decrease by 38 and 40.5%, respectively, indicating improved output performance (fast response). 2.3. Anti-Interference Performance. To simulate excavator loading, non-restoring interference signals were involved. The interference signal, whose amplitude was 5% of signal amplitude, was added at t � 4.5 s, as shown in Fig. 5. As observed, the adjustment duration of the servosystem to interference signals was 0.32 s, while that of traditional system was 1.6 s and fluctuations were observed. 148 ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 W. H. Jia, C. B. Yin, G. Li, et al. T a b l e 1 System Parameters Motor rated speed (rpm) 1500 Pump rated displacement (cm3/rev) 122 Pump speed (rpm) 1500 Rated current of servovalve (mA) 200 Natural frequency (Hz) 50 Damping ratio 1 Servoamplifier gain 250 Diameter of hydraulic cylinder piston (mm) 120 Diameter of hydraulic cylinder piston rod (mm) 85 Piston block mass (kg) 100 Cylinder stroke (m) 1 Fig. 4 Fig. 5 Fig. 4. Displacement response curve of step signal. Fig. 5. Displacement response curve of undesired signal. 3. Performance Analysis of Servovalve Control Cylinder. Simulation and analysis of electrohydraulic servo. The simulation time is set to be 6 s to check the steady operation status of the system. The communication interval is set to be 0.01 s to exclude effects of system fluctuations. The pressure and flow of key components were obtained and analyzed. Figure 6 shows the flow curve in the hydraulic cylinder. During 0~1 s, the electrical signal is 0, the servovalve is closed, and the flow in the hydraulic cylinder is 0. After 1 s, an electrical signal is observed, the servovalve shifts, and flows in rod-containing cavity and rodless cavity vary. At the initial stage, the flow in rod-containing cavity varies smoothly, while that in rodless cavity varies drastically. After 2.4 s, fluctuations of flows in both cavities approach negligible. Eventually, the maximum flows in rodless cavity and rod-containing cavity are 8.66 and 4.33 l/min, respectively. Figure 7 shows the pressure in the hydraulic cylinder. Figure 8 shows the displacement of servovalve spool as a function of time. Once the electrical signal is observed, the valve opens and reached the extreme position at 1.2 s. Figure 9 shows the flow curve at the pump valve outlet. Once the hydraulic system is initiated, the outlet flow is maintained at 183 l/min. During 0~1 s, the electrical signal is 0 and the flow at the overflow valve increases drastically to 183 l/min. After 1 s, an electrical signal is observed, the servovalve shifts, and the flow at the overflow valve decreases gradually. As the spool of servovalve reached the extreme position, the flow at the overflow valve stays at 174.3 l/min. Conclusions. A mathematic model of the servosystem of valve-control excavator cylinder was established. With step signal and combination of step signal and impulse interference signal as the reference displacement signal, fast response capability, tracking capability, and anti-interference capability were studied. The results indicated that the rising and stabilization periods decreased by 38 and 40.5%, respectively, the delay tracking period ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 149 Properties and Applications of the Electrohydraulic Servosystem ... Fig. 6. Flow curve in the hydraulic cylinder. Fig. 7. Pressure in the hydraulic cylinder. Fig. 8. Displacement of servovalve spool. Fig. 9. Flow curve at the pump valve outlet: 1- rod cavity, 2 -rodless cavity. dropped by 52.6%, and excellent anti-interference was observed. Once the servosystem approached the steady state, the maximum pressure of rod cavity reached 7.28 MPa, while the maximum and outlet flows corresponded to 4.33 and 174.3 l/min, respectively. 1. C. Liu, Z. Tang, X. Zhao, and Z. Pey, “The modeling and simulation study of hydraulic intelligent power system based on AMESim,” in: Proc. of the Guidance, Navigation and Control Conference (CGNCC), 2014 IEEE Chinese (August 8–10, 2014, Yantai, China), IEEE (2014), DOI: 10.1109/CGNCC.2014.7007419. 2. Y. Ye, C. B. Yin,Y. Gong, and J. J. Zhou, “Position control of nonlinear hydraulic system using an improved PSO based PID controller,” Mech. Syst. Signal Pr., 83, 241–259 (2017). 3. W. Jia, C. Yin, D. Zhu, and X. Jiang, “Influence of rectangular grooved labyrinth seal on the flow characteristics of valve core,” J. Comput. Theor. Nanos., 13, No. 4, 2376–2381 (2016). 4. N. Xie, X. Chen, and J. J. Guo, “Simulation analysis of proportional valve controlled cylinder hydraulic system based on AMESim,” Adv. Mater.s Res., 668, 420–425 (2013). 5. W. Jia, C. Yin, B. Jia, et al., “Application research on the dual-spool valve control system in a hydraulic farm-oriented load tractor,” INMATEH – Agricult. Eng., 48, No. 1, 103–112 (2016). 6. R. Amirante, L. A. Catalano, and P. Tamburrano, “The importance of a full 3D fluid dynamic analysis to evaluate the flow forces in a hydraulic directional proportional valve,” Eng. Computation., 31, No. 5, 898–922 (2014). 7. L. L. Li, L. Q. Huo, Q. Zhang, and B. Sun, “Design and simulation analysis of servo amplifier,” Process Automat. Instr., 33, No. 12, 83–85 (2012). 8. A. Tivay, M. Zareinejad, S. M. Rezaei, and K. Baghestan, “A switched energy saving position controller for variable-pressure electrohydraulic servosystems,” ISA T., 53, No. 4, 1297–1306 (2014). 9. M. H. Chiang, L. W. Lee, and H. H. Liu, “Adaptive fuzzy controller with self-tuning fuzzy sliding-mode compensation for position control of an electrohydraulic displacement-controlled system,” J. Intell. Fuzzy Syst., 26, No. 2, 815–830 (2014). 10. V. Miliã, Z. Situm, and M. Essert, “Robust H-infinity position con trol synthesis of an electrohydraulic servosystem,” ISA T., 49, No. 4, 535–542 (2010). 11. K. Baghestan, S. M. Rezaei, H. A. Talebi, and M. Zareinejad, “An energy-saving nonlinear position control strategy for electrohydraulic servosystems,” ISA T., 59, 268–279 (2015). Received 15. 09. 2017 150 ISSN 0556-171X. Ïðîáëåìè ì³öíîñò³, 2018, ¹ 1 W. H. Jia, C. B. Yin, G. 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