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斜盘式轴向柱塞泵马达的负载和压力分析

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2021-01-29 23:33
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2021年1月29日发(作者:踏青)



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外文原文(复印件)



Load and Stress Analysis for the Swash


Plate of an Axial Piston Pump/Motor



M. Z. Norhirni




M. Hamdi




S. Nurmaya Musa




N. Hilman



Abstract


In an axial piston pump design, the swash plate plays an important role in controlling the


displacement of the pump, especially in a closed loop system. In this paper, the axial piston pump


is incorporated into the design of a hydraulic regenerative braking system for hybrid vehicles.


The pump in this configuration should function in dual mode, as a pump and as a motor. For this


to occur, the swash plate should swing in two opposite directions. The swash plate presented


in this paper is designed for stability and ease of control. Analytical analysis of torque and forces


were conducted using MATLAB software to verify the motion of the swash plate. Furthermore,


finite element analysis was also carried out to evaluate the rigidity and stress in the system. The


analytical evaluation has shown that as the swash plate angle increases, the required control force


and


torque increase almost linearly. However, the change of the plate angle was found to have no


effect on the force exerted on the X-axis and the torque exerted on the Z-axis.


Keywords


: swash plate, axial piston pump, finite element analysis,


hydraulic regenerative braking, hybrid vehicle


Introduction


The


hydraulic


regenerative


braking


system


(HRBS)


is


a


mechanism


that


reduces


vehicle


speed


by


converting


some


of


the


kinetic


energy


into


potential


energy


by


storing


it


inside


a


hydro- pneumatic accumulator for future use [1]. The system is made up of four main components:


working fluid, reservoir,


pump/motor (variable-displacement, axial-piston type pump), and accumulator, to power a


vehicle at low speeds and to augment the gasoline engine [2]. Normally, when the driver presses


the brake pedal, friction force is applied on the disc brakes. In this situation, the


vehicle’s kinetic


energy is transferred as heat energy and wasted into the air. During braking, the hydraulic axial


piston pump installed in the system operates as a pump, extracting kinetic energy and storing it in


the accumulator. Supposing that the accumulator reaches maximum capacity before the vehicle


has stopped, conventional brakes are used to bring the vehicle to a stop. Whenever the vehicle


accelerates from stationary mode, pressurized working fluid discharges from the accumulator,


which in turn converts potential energy into kinetic energy directly to the driveshaft to move the


2



vehicle .


In order to make the system work and capture the kinetic energy, the hydraulic axial piston


pump has to store more energy and work in dual mode. However, most hydraulic axial piston


pumps available on the shelf are made with fixed displacementstatic control with small flow rate,


which are not suitable for installation in heavy vehicles. Furthermore, conventionally, axial piston


pumps work only in single mode



either as a pump or as a motor. Previous research conducted


on bent-axis piston pump showed that it is capable of operating in dual function. The bentaxis


piston pump=motor has been designed for hydraulic hybrid vehicles by the US Environmental


Protection Agency (EPA), Abuhaiba et al. [5]. Analysis and results have provided a useful guide


for design improvement. In an axial piston, the major part is the swash plate angle because it


determines the mode of the pump [6]. Variable displacements of the axial piston pump were


controlled by its swash plate angle; therefore, by varying swash plate angle, the flow and pressure


of an axial piston can be controlled.


In addition to the structural design of the swash plate, another important consideration is the


dynamic control of the system. The ability to dynamically control the swash plate angle would


increase


the


efficiency


in


supplying


variable


flow


rate


and


pressure


required


for


the


hydraulic


circuit. Zeiger and Akers



explain that it is necessary to have a mathematical model representing the equation of motion of


the swash plate in order to study the behavior of the swash plate actuation and control system.


The most important factor in the model is the torque on the swash plate about its pivot. Several


studies have been conducted to determine the control torque of the swash plate, mainly by


empirical test data or


numerical methods .


The numerical method of analysis is in the form of mathematical description of the torque


components, which enables the effects of different designs, tolerance variations, and varying


operating conditions on the torque characteristics . Based on the mathematical description, the


equation of swash plate motion can be written in a linearized form, thus the system for


controlling the pump output variables can be designed. The geometrical features of the pump and


the operating conditions both have significant effects on the torque load .



In addition,


Manring reported that bearing and actuator forces for the swash plate control


depend on the swash plate design. The forces and torque, which act upon the swash plate in three


dimensions, were considered for adequate control and containment of the swash plate during


machine operation. Likewise, the cradle-mounted design and the related applied forces on the


swash plate by the control devices have been the topic of study by past researchers .


This


study


presents


a


new


design


for


a


dual-mode


axial


piston


pump


which


can


be


3



specifically


used


in


HRBS


applications.


A


new


concept


for


a


dual


mode


axial


piston


pump


is


presented. This dual mode system can be incorporated into the design of a HRBS which requires


the capture and the subsequent release of the stored energy. For the dual mode system to function,


the


swash


plate


should


be


designed


to


angularly


turn


for


switching


between


pump


and


motor


mode. The general equations for the control and containment forces exerted on the swash plate


are


derived


through


the


general


equations


from


previous


studies


of


Manring .Additionally,


the


equations


for


the


actuator


forces


applied


on


the


swash


plate


design


are


also


derived.


These


equations could be used to obtain the control and containment requirements for any steady-state


operating condition


of any


pump


with


similar swash


plate design to


ensure the proper position


and


motion


of


the


swash


plate.


The


steady


state


and


mechanical


analysis


produced


by


the


MATLAB software are graphically presented. Finite element analysis was carried out to ensure


the design has high stability and durability to withstand the very high working forces within the


piston.


HRBS Principles


The regenerative braking system operation is straightforward. It receives input from the


throttle pedal and activates the operation through the intelligent control system.


In deceleration, when the driver steps on the brake pedal (slowing the vehicle), the braking


unit will be activated in pump mode. The vehicle then operates the braking unit and hydraulic


fluids from the reservoir will be transferred into a high-pressure accumulator and compresses the


Nitrogen gas inside. The braking unit provides normal braking and stores the waste energy.


During acceleration, when a driver presses the throttle pedal to accelerate the vehicle, the braking


unit will be activated in motor mode. The previously stored energy during braking is released


back to the vehicle. Pressurized hydraulic fluid will be transferred back into the reservoir through


the braking unit. Total energy needed from the engine is reduced. Hence, fuel consumption and


harmful emissions are also reduced.


Hydraulic Axial Piston Pump Design


Displacements for the variable-displacement axial piston pump were controlled by its swash


plate angle; therefore, by varying swash plate angle, the flow and pressure of an axial piston can


be controlled. The proper swash plate motion is related to the forces and movements acting along


the parts. However, during operation, reaction torque always acts on the swash plate about the


titling


shaft; it tends to rotate the swash plate to a position perpendicular to the drive shaft. This reaction


is directly proportional to the swash plate angle and is substantially independent of the drive shaft


rotational


speed


[6].


Therefore,


in


order


to


change


the


swash


plate


angle


during


operation,


the


plate must be moved


2



against the reaction force and torque.


Concept generation is based on the swash plate shape, volumetric shape, and its support


structure. All three concepts have stability and rotation feasibility. However, the support and


control structure located at one side for Concept 1 and Concept 2 will cause it to easily lose


control; thus, a weak support is created


which increases the possibility of it turning over. Concept 3 in Fig. 2 is chosen since it has a


hemisphere shaped body and a through-hole with an ellipse open-end for coupling with the shaft


to constrain the possibility of the swash plate revolving more than 20 deg. Prominent geometrical


features such as elliptical open ends with 20-deg ascent at both sides function as additional safety


regions in the event of failure in the revolving mechanism of the swash plate. The semicylindrical


support structure increases the swash plate stability and


functions as a guide for the rotational motion. The swash plate is mounted to the pump using a


circular supporting structure and is generally allowed to rotate about the Y-axis. A total of four


control pistons arranged symmetrically reduces the needed actuator forces. The piston is used to


control the turning angle of the plate, which determines the angular pump displacement.




Fig. 1 Third angle projection of swash plate design (a) hemisphere


shaped body (b) ellipse open-end



Mechanical Analysis


Load description


. The free- body diagram of the swash plate design is shown in Fig. 2. It shows


that forces and torque exerted by the piston control on the swash plate and the primed and


unprimed axes are spatially identical. The primed Cartesian coordinate system is attached to the


swash plate system. The only force exerted on the swash plate was from the piston reaction force


Fx acting along the X-primed axis. In addition, there are two torques, Ty and Tz, acting on the


swash plate. Friction is neglected in the analysis, and it is assumed that contact surfaces are well


lubricated. Therefore, no forces are exerted on the swash plate in the Y-primed and Z-primed


axes and no torque is exerted on the X-primed axis.


There are four applied forces to the swash plate by the control pistons, denoted as Fs1, Fs2,


Fs3, and Fs4. The control devices will exert a force on the swash plate in the direction parallel to


3



the pump shaft axis, which means that the control forces will act along the unprimed X-axis and


are generally located at a distance of L1 and L2 away from the X-axis. As the swash plate rotates


about the Y-primed axis, the control forces exerted on the swash plate at the X-primed and


Z-primed axes will also change. These forces and geometric relationships are shown in Fig. 2.


For the containment of the swash plate there are two forces, Fb1 and Fb2, exerted on the


swash plate supporting structure, located symmetrically on both sides of the Z-primed axis by the


dimensions L10 and L11. These forces are considered positive if they point toward the Y-primed


axis and considered negative if they point away from the Y-primed axis. The radial locations of


these


applied forces on the supporting structure are given by the dimensions ?


1 and ?


2, respectively,


and these angular dimensions can be either positive or negative.


Free-Body Diagram Analysis
























Fig. 2 Free-body diagram of the swash plate



From Fig. 2, by only considering the steady state characteristics of the control and


containment, the total reaction force acting on the X-primed (Eq. (1)) and Z-primed (Eq. (2)) axes


is described in the following equations:



?


F


b


2


cos(


?


2


)< /p>


?


2


F


s


1


,


2


cos


?


?


2


F

< p>
s


3


,


4


cos


?


?


F


x


?


0


X _ primed:



F



b


1


cos(


?

< p>
1




2

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