Steering System And Suspension Design Mechanics Essay
|✅ Paper Type: Free Essay||✅ Subject: Mechanics|
|✅ Wordcount: 5520 words||✅ Published: 1st Jan 2015|
The aim of this project is to work with a project team to design, build and optimize the running of a Formula SAE-A racecar, with particular interest in the Steering and Suspension systems. The Formula SAE-A project team aims to produce a competitive racecar that will compete in the Formula SAE-A competition in December.
To achieve this I was required to, research the important aspects of steering and suspension systems used frequently in a nonprofessional racecar and select a suitable steering and suspension system that is within the motorsport teams limits. This project includes suggestions for the design and construction of these systems, the installing and optimising(or tuning) the steering and suspension systems and future recommendations
to provide the most cornering and handling ability.
Identifying the critical areas that are important for competitive steering and suspension
systems, I can improve the effective handling and cornering capability of the racecar.
Improving the handling and cornering power of the racecar will allow faster speeds into
and exits out of corners, which will result in quicker lap times, better performance and
higher overall standing in the 2006 FSAE-A competition.
Adhering to the rules and regulations for the 2006 FSAE-A competition I aim to select
suitable systems that are within the project teams limits by considering the financial
cost versus benefit or performance to the car, complexity and time to design and
1.1 Cornering Ability and Handling 2
manufacture of each system.
Critically analysing the 2005 teams racecar enables me to evaluate the cars steering and
suspension setup performance and find any flaws or ways to improve them. This will
give me a better understanding of the steering and suspension systems and how to find
the optimum settings to perform with the 2006 car at the FSAE-A competition. Using
a suspension geometry computer program developed by Wm. C. Mitchell software, I
can model the 2005 teams racecar to compare the accuracy of the program, and then
apply the program to optimise the 2006 racecar.
The ideal outcome of this project will see that this years FSAE-A racecar have a working
and well-tuned or optimised steering and suspension system that has high cornering
ability and handling. Most of this projects work will become evident once we have
manufactured our design and are able to test the car by running it on a test-track. If
all things go to plan, I should be able to make small adjustments to improve and finally
optimize the handling and cornering ability of the car which will be paramount to the
performance at the FSAE-A competition.
1.1 Cornering Ability and Handling
The cornering ability and handling of the racecar is very important to the overall
performance of the racecar. Having excellent acceleration and braking power is good
but without sufficient cornering ability and handling, the racecar will not be able to
use the full potential and is more likely to run off the racetrack than take a podium
position. Cornering ability and handling will be discussed in detail and how the steering
and suspension systems affect it.
1.2 Explanation and definition of terminology 3
1.2 Explanation and definition of terminology
Here is a number of terms and names that will be used in this dissertation to avoid
confusion with other names and meanings.
Ackerman – Is both a principle and definition, where the principle is that the extended
axis of the steering arms projected rearward meet at the centre of the rear axle
(shown in figure 1.1). This allows the tyres to traverse an arc without skidding,
which would otherwise oppose the steering forces making it harder to steer. The
definition is described as the difference in the angle of the front tyres when turned.
This dissertation will only refer to Ackerman as the principle from herein.
Camber – Is the angle between the vertical plane and the centre angle of the tyres
(shown in fig 1.2), which can be positive or negative. This changes the size and
shape of the tyres contact patch during a corner which in turn affects the amount
of lateral acceleration or force it can produce (cornering and handling ability). A
small amount of negative camber is ideal (around 1.5 degrees) to induce camber
thrust and ensure a good contact patch during cornering (smith. C. 2004).
1.2 Explanation and definition of terminology 4
Camber Gain – Or the rate of camber change in roll (or as the chassis rotates laterally).
Caster – Is the angle between the steering axis and the vertical from the side plane
(see fig 1.3). Positive caster improves straight line stability but makes it slightly
more difficult to steer, while negative makes it easier to steer with less stability.
Jacking – Is an upwards reaction force generated by the tyres when the racecar is
accelerated during cornering and has its roll centre above ground level. Where
the upwards force on the outside tyre is greater than the inner tyre having a
1.2 Explanation and definition of terminology 5
net resultant force that lifts or Jacks the sprung mass. This is unwanted and
unsettling to the driver and should be avoided.
The roll centre – Indicates the point at which the chassis rotates (at the front and
rear respectfully) during lateral acceleration. The two moment arms between the
roll centre, the CG and the ground plane determine the racecar’s sensitivity to
lateral acceleration by the production of rollover movements and jacking (Smith.
The roll axis – Is the straight line joining the roll centre’s of the front and rear tyres
The roll moment – Is the distance between the roll centre and the mass concentration
at the front or rear of the car. The mass concentration is the equivalent mass or
point of the CG if it were split into 2 points, one front and rear.
Steering Axis Inclination and Scrub Radius
Steering Axis Inclination – or Kingpin Axis, is the angle between the vertical and
the steering axis (figure 1.4). This helps the car to exit a corner by naturally
trying to align the wheels back to centre. The SAI works with caster to allow
more directional stability but less effort on steering (more sai and less caster).
Scrub Radius – Is the pivot point for the tyres footprint or the distance between the
centre of the contact patch, to the extended SAI to the ground (figure 1.4). This
allows more feel in the steering, a little is good, too much can be detrimental due
to the increased steering effort for the driver.
1.3 Overview of the Dissertation 6
Slip angles – Are the angles between the direction that the tyres are facing, and the
direction that the tyres want to go. Deformation is due to the elastic nature of
rubber when a vertical load is applied. This will be explained in detail in Chapter
2 and its effect on cornering and handling.
1.3 Overview of the Dissertation
This dissertation is organized as follows:
Chapter 2 Discusses cornering and handling of a FSAE-A racecar and describes various
steering and suspension systems.
Chapter 3 Explains the rules and regulations of the FSAE-A competition and how it
affects the steering and suspension systems.
Chapter 4 Introduces Wm. C. Mitchell’s suspension geometry software, describes its
uses and strengths for this project and how it will be used to improve the steering
and suspension systems.
Chapter 5 Describes the analysis of the 2005 FSAE-A racecar and documenting areas
that can be improved and implemented into the 2006 car.
Chapter 6 Describes the analysis of the 2006 racecar and recommendations for improving
the cornering and handling ability.
Chapter 7 Discusses testing methods and ways to document and record actual performance
of the racecar, followed by processes for optimisation of the steering
and suspension systems for the best cornering ability and handling.
Chapter 8 Outlines the project’s achievements, findings and future recommendations.
Steering and Suspension Systems for a FSAE-A Racecar
2.1 Chapter Overview
This chapter discusses the steering and suspension systems that are commonly used
in cars on the road and in professional racing, their benefits and limitations, the ease
of manufacture and complexity of design. This chapter also discusses cornering and
handling in detail and how the steering and suspension can improve it’s cornering and
2.2 Cornering and Handling
Handling defines the racecars ability to maneuver around a corner at maximum speed
without losing traction. C. Smith (1978) remarks that being able to travel around a
corner faster reduces the overall lap time on a circuit for 2 reasons. First is simply
that the car traverses the distance in less time, secondly, if the car exits the corner at a
faster speed, there will be no time lost from having to accelerate from a slower speed.
Smith (1978) also says that the factors that determine the cornering power of a racecar
2.2 Cornering and Handling 8
include the cornering capacity of the tires, which is influenced by:
Vehicle gross weight
Height of the vehicle’s centre of gravity
Vehicle load transfer characteristics
Size and characteristics of the tyres
So you can understand, the tyres are arguably one of the most important parts of
the racecar because all the moments and forces that the car undergoes is transmitted
through the tyres. The acceleration and direction of the car is passed through the small
footprints or contact patches of each tyre. Understanding what happens here will help
to get the most out of both the tyres and racecar’s handling ability (Smith, C. 1978).
2.2.1 Tyres and slip angles
The tyres ability to grip the road is a combination of vertical load applied to the tyre,
the coefficient of friction between the tyre and the road, adhesion between the road
surface and tyre, and slip angles developed between the tyre and direction of travel.
The vertical load that is imposed on each tyre is changing continuously on a racecar
maneuvering around a racetrack due to the load transfer from acceleration, deceleration
and cornering. As the racecar travels around a corner, the tyres are subject to forces
which result in deformation in the compound that the tyre is made of, this elastic
deformation results in the contact patch pointing in a different direction to the angle
of the tyre (Smith, C. 1978).
Shows the deformation of the tyre compound in the contact patch and the
slip angle developed. The path of the rolling tyre defines the actual direction of the
tyre as it continues around the corner.There is a relationship between the slip angles
and the potential grip that the tyre has to the road. Some tyre data has shown that
2.2 Cornering and Handling 9
Shows the generated slip angles in the tyre contact patch
as slip angles increase, the lateral or cornering force increases up to a maximum which
then either begins to drop or plateaus then drops, usually sliding occurs soon after the
drop in force. The flat portion of the curve at or near the maximum is the optimum
range of tyre grip that experienced drivers remain in to maximize the cars cornering
shows the relationship between tyre grip and the developed slip
shows the relationship between tyre grip and developed slip angles, picture
2.2 Cornering and Handling 10
2.2.2 Factors influencing tyre cornering capacity
The other factors as mentioned before, vehicle gross weight, downforce, height of the
CG, tyre size and characteristics, suspension geometry and load transfer characteristics,
all can be factored into the design or used to improve cornering and handling. The
cornering force is proportional to the increase of the vehicle gross weight and generated
downforce from wings or aerofoils. The increased pressure on the contact patch generates
a higher lateral force component (Smith, C. 1978). The height of the vehicle’s
centre of gravity from the ground affects the moment between the vertical force on the
tyre and the CG, this will affect the lateral load transfer during a corner.
The lateral load transfer changes the vertical loads from one wheel to another due to the
CG tendency to move sideways during a corner, which will decrease the total amount
of cornering force generated from the tyres. For example, a 400kg car with a 50-50
weight distribution front to rear will have 100kg vertical weights at the two front tyres.
Assuming the CG height is 250mm above the ground, the track width is 1300mm and
during a corner the car is subject to a cornering acceleration of 1.4g’s we can determine
the load transfer.
LoadT ransfer =
1.4 × 200kg × 0.25
So this gives us 46.15kg on one side and 153.85kg on the other and is a 53.85% load
transfer to the outer wheel. Obtaining tyre data in the form of Tyre cornering force
versus Vertical load will allow us to determine the total cornering force with this load
transfer, however getting the tyre data is difficult. Generally the tyre data is curved with
less tyre cornering force as vertical load increases, so measuring the data of each vertical
load and summing together will be less than the equal load distribution. Reducing the
load transfer is done by lowering the height of the CG and widening the track width
which will improve cornering ability.
The suspension geometry determines the location of the instantaneous centres and
roll centres of the racecar, these control how much the chassis rolls or pitches during
cornering and accelleration, which moves the CG and hence affects the lateral load
2.3 Steering Systems 11
During roll, the suspension geometry also controls the amount of camber gain in the
wheels during a corner, the change in camber affects the contact patch (increase or
decrease in proportion) which changes the cornering capacity of the tyres. Ensuring
that an optimum contact patch is maintained through the control of camber gain and
good roll centre location is key to good handling and cornering.
2.3 Steering Systems
Common types of steering systems are:
Rack and Pinion – basic steering system
Recirculating Ball Bearing – more complex system
Power Steering – fluid assisted steering
2.3.1 Rack and Pinion
The rack and pinion steering system is a simple, cheap and relatively easy system to
implement. It comprises of a rack, or toothed bar/rod which slides left and right due to
the rotation of a pinion gear that sits on the teeth (Fig 2.3). The steering wheel turns
the steering shaft which rotates the pinion gear, resulting in the rack pushing/pulling
the steering rods. The rods are attached to the wheel hubs which turn the wheels to
the desired angle (Gilles, T. 2005).
The most difficult parts to design or manufacture are the pinion and the rack, the pinion
defines the turning rate of the steering wheel which affects the responsiveness of the
steering. The rack need to have hardened teeth which could be difficult to manufacture
to some groups or would involve a significant cost to have it done. Besides these two
parts the rest of the system is relatively simple, as a whole the rack and pinion setup
is a cheap and common system that is reliable and resiliant.
2.3 Steering Systems 12
2.3.2 Recirculating Ball Bearing
A typical Recirculating ball-bearing steering system uses a worm gear to shift ball
bearings that are located within a channel such that when moved, pushes or pulls the
housing in which they sit. The housing has teeth located on the outside which are in
line with a sector gear that rotates a pitman arm (Fig 2.4). The pitman arm is attached
with the track and tie rods, which aligns the wheels. This system can also be described
as a parallelogram steering linkage system in which the linkages trace a parallelogram
(Gilles, T. 2005).
Figure 2.4: Recirculating ball bearing steering, picture from www.imperialclub.com/
A Recirculating Ball Bearing can also be used in a similar setup to aRrack and Pinion
gear system, where the recirculating ball bearing housing replaces the pinion gear with
a sector gear that pushes/pulls the rack to align the wheels. The recirculating ball
2.3 Steering Systems 13
bearing system is significantly heavier than the rack and pinion system, due to the
extra linkages, housing and gears. Friction needs to be managed in the design stage,
i.e. including grease input points, dust covers etc. However the Recirculating ball
bearing steering provides more sensitivity to the steering and minimum slack or ‘loose
feel’ in the steering wheel. Costing is also increased due to the extra material and the
complexity of design makes the recirculating ball bearing system less attractive.
2.3.3 Power Steering
Power steering systems are the same systems as rack and pinion and recirculating
ball-bearing but with a significant modification. In a rack and pinion power steering
system, the rack contains a cylinder with a piston inside it, driven by fluid supplied by
a pump (see Figure 2.5). The fluid lines run to a rotary valve controlled by the steering
shaft which determines the sides of the piston that the high pressure fluid acts on.
This pressure assists the steering action which requires less force to rotate the steering
wheel. Similar to the rack and pinion power steering, the recirculating ball housing is
assisted by the pressure respectively in the ball-bearing steering (Gilles, T. 2005).
Rack and Pinion power steering, picture adapded from www.cars.com/
2.4 Suspension Systems 14
2.4 Suspension Systems
There are two common types of suspension systems used frequently today, dependant
and independant systems. The various types of both are similar but have their differences
and functions. Some of these sytems are described below.
2.4.1 Dependant Suspension Systems
Solid or Beam Axle
Dependant suspension systems are variations of a simple beam axle that holds the
wheels parallel with each other. So when the vertical angle of one wheel (camber)
changes, the opposite wheel also changes (Gilles, T. 2005). Examples of the Panhard
Rod and the Watts Linkage are shown in Figures 2.6 and 2.7, these types of suspension
are generally different ways of attatching the solid axle to the chassis.
2.4.2 Independant Suspension Systems
Double Wishbone, A-Arm or Four-Bar link
2.4 Suspension Systems 15
Watts linkage suspension.
Independent suspension systems allow the wheels to move independently of each other,
e.g. if one wheel were to move up or down, the other would not be affected directly. It is
common for racecars to have all four wheels with independent suspension as this usually
provides the most customizable setup options to maximize the handling potential of
Double wishbone suspension systems are also known as double A-Arm or Four-Bar link
systems. They all comprise of equal or unequal parallel links from the chassis to the
wheel hub, with the shock absorbers configured in a Push or Pull rod setup, as Figure
Unparallel and Unequal double wishbone suspension with Push or Pull rod
shock absorber setup.
2.4 Suspension Systems 16
The MacPherson strut suspension system (Figure 2.9) is very popular with passenger
cars and some sports models since it is a relatively cheap system to produce that provides
reasonable camber control (Smith. C, 1978). The MacPherson strut suspension
is good for everyday commuting but does not provide sufficient stiffness to avoid movement
within the components (compliance or slack) and would not fit comfortably with
wide tyres (Smith. C, 1978). Multi link suspension systems are simply Four-Bar link
systems with one or more extra links to attain extra control.
MacPherson strut suspension, from www.autozine.org/technical_school/
The objective of the independent suspension is to provide enough vertical wheel movement
to absorb surface bumps and compensate for the accelerations of the sprung mass,
prevent changes in the distance between tyres (static toe) as they are moving, control
the change of wheel camber angle and change of track distance with the wheel and/or
sprung mass movement, and to ultimately allow the most grip or traction available out
of the tyres while minimising weight and maximising stiffness in the links (Smith, C.
2.5 Chapter Summary 17
2.5 Chapter Summary
Having discussed the cornering and handling ability in a Formula SAE-A racecar and
what factors can influence the performance, helps to have an understanding of what
is happening when a racecar traverses around a corner. With this in mind we can
apply this knowledge into the design to maximise the cornering and handling ability
of the racecar. Also selecting an appropriate steering and suspension system that will
provide the best cornering and handling but also takes into account the motorsport
teams’ resources (time, materials and complexity of design).
Rules and Regulations of the FSAE-A Competition
3.1 Chapter Overview
This chapter covers the rules and regulations that will affect the steering and suspension
sytems. Starting with the more specific rules that affect the steering and suspension
systems, then moving into the general rules and regulations like material strength.
These rules and regulations have been put into the competition to give the entry teams
maximum design flexibility and the freedom to express creativity, but also to ensure
that a safe and working car that minimises chances of damage and injury.
3.2 Steering Requirements
The specific steering system rules and requirements are as follows:
The steering must affect at least two wheels
The steering system must have positive steering stops that prevent the steering
linkages from locking up.
3.3 Suspension Requirements 19
Free play is limited to 7 degrees measured at the steering wheel.
Steering must be mechanically connected to the wheels i.e. steer by wire prohibited
These requirements do not severely limit the steering system design at all as for most
of the previously mentioned systems, none of which include steer by wire and all affect
at least 2 wheels. The rules that need to be kept and monitored is the free play in the
steering wheel and steering stops, otherwise the design is virtually open.
3.3 Suspension Requirements
The rules state that the car must have a fully operational suspension system with
springs and shock absorbers, front and rear, with a minimum useable wheel travel of
50.8mm (2 inches), 25.4mm (1 inch) in jounce and rebound with the driver seated.
So the rules again do not restrict the specific suspension system but merely sets a
benchmark that it must perform to.
3.4 Other Requirements
Other requirements set out in the rules define that the wheelbase must be of at least
1525mm (60inches) and that the smaller track must be no less than 75% of the larger
track. The minimum material must be; either round mild or alloy, steel tubing (min
0.1% carbon) with minimum dimensions as outlined in table 22.214.171.124 in the FSAE rules
handbook; or an approved alternatice material that is tested and proved to meet the
alternative material guidelines in section 126.96.36.199 of the FSAE rules handbook.
The wheelbase requirement affects the suspension geometry design, setting a minimum
length for the suspension linkages.
3.5 Chapter Summary 20
3.5 Chapter Summary
Knowing and understanding the requirements and rules set out by the Formula SAE
competition provides a starting point for our design, also talking with the previous team
and the performance will help to identify areas needing improvement and investigaiton.
Once finding sufficent information a start can be made to get the ball rolling on design
and construction of the steering and suspension systems.
WinGeo3 Suspension Geometry Program
4.1 Chapter Overview
This chapter introduces Wm. C Mitchell’s suspension geometry software, Racing by
the Numbers and shows its most useful power of calculation and display of steering
and suspension geometry of any four wheel vehicle. The information it can tell us will
greatly improve the time taken to analyse steering and suspension set-up and will allow
fast optimisation when the time comes to testing.
4.2 WinGeo3 Geometry Program
The steering and suspension geometry can be modeled on Wm. C. Mitchells software
which is quicker than manually measuring all the various important values repeatedly
for the various settings you wish to try during testing. This enables a comparison
with the originally intended design parameters of the 2005 racecar and an indication
of how well the car will react while cornering. It also allows a comparison of the initial
2006 car’s design and actual geometry after construction and allows us to optimise
the geometry to provide the best cornering and handling ability of the racecar. By
4.3 Set-up and initial measurements 22
measuring the data and entering into Wm. C. Mitchell’s software, we can critically
analyse the racecar with regard to the handling and cornering characteristics. The
software requires actual measurements taken from the car which will be done and
recorded according to the geometry software requirements.
Once recording all the information that the software needs, we can analyse the way the
steering and suspension reacts with the chassis. Moving up or down (ride) or rotating
(roll) we are able to observe the change in camber, steering angles and caster at each
of those changes. This is useful since during a corner, we may model the changes that
the chassis will go and can see the result on the tyres (and contact patch) and get an
indication of how well it will perform.
Wm. C. Mitchell’s software can also be used to aid in the design of steering and
suspension systems, through its design and build functions you may specify various
values and the software will convert it into the required lengths of the arms and rods.
4.3 Set-up and initial measurements
I strongly recommend allowing at least half a day to measure up a car for the first time
and someone to help. It will save alot of time that would otherwise be lost dropping
things, re-setting the origins and other fiddly jobs that are not normally accounted for.
Once installing the program, printing out some forms will make things much easier for
entering information into the program once the measurements have been taken, as the
forms sets out the required information neatly and in similar format to the program
Open the geometry program and from the help menu open quick start. The help tree
is on the left side column, from there open the Files menu and then Blank Forms,
here is all the blank forms that is needed. Click on Blank forms: Measuring cars for
some general information and hints, for a double wishbone suspension with a push/pull
damping system, click on the Blank forms: Double A-arm and Rocker Arm option and
print. Also click on Blank forms: Pull-rod / Push-rod form, Blank forms: Auxiliary
points, and Blank forms: Swaybar form and print them all out. These all will be
4.3 Set-up and initial measurements 23
sufficient for the front suspension and rear (remember to print a second batch of forms
for the rear) unless you have a control arm / panhard rod rearaxle suspension setup,
for which there is a seperate form.
First you need to make sure that the car is set up already with the correct alignment
and on a flat surface as it would on the racetrack. Ensure that access to the suspension
points is possible and that they are locked in place so they do not move if you lean
on the car (within reason). Then determine a baseline or origin accurately and place
strings on the surface plate or flat floor or tie to appropriate point, to represent the
centerlines of the car (front to back, side to side).
Once an Origin for each Axis has been made, where the X-Axis is the fore-aft longitudinal
dimension (front to rear of the car). The Y-Axis is the lateral dimension, or left
and right sides of the car (drivers side – passenger side) and the Z-Axis is the vertical
dimension from the ground up. Care must be taken when selecting an origin due to
common suspension adjustments, such as changing caster, can move the tire contact
patch. Each such change requires a careful remeasurement (or re-calculation).
When the car is ready to be measured, follow these steps:
Measure the track width of the front and rear tyres by taking the centre points
of each tyre as low to the ground as reasonable, the WinGeo3 program measures
track at ground level at the center of the tire contact patch. The easiest way is
to measure to the middle of the tire,but this can be misleading if the tire has
significant static camber, so as long as you are aware of the settings you should
Measure the static toe for the front tyres while measuring the track at the front
and do a quick calculation of the static angle pointing inwards or outwards that
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