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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072
© 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2241
Design of Steering System for All Terrain Vehicle
Akshay Pawar1, Suraj Zambare2
1,2 Department of Mechanical Engineering, Sinhgad Academy of Engineering, Kondhawa
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - The steering system is a vital component of the
vehicle as well as the driver interface. The basic function of
steering system has to provide maximum directioncontroland
stability to the vehicle. In this project we are designedsteering
system for ATV which compete in SAE BAJA competition.
An ATV is a vehicle which travels on all terrains becauseofthis
the steering system of an ATV is designed for the worst
possible terrain and should provide maximum directional
stability, pure rolling motion to the wheel, minimum turning
radius. The objective of these paper is designed efficient,
durable and relatively inexpensive steering system for ATV by
using rack and pinion mechanism.
Key Words: All-Terrain Vehicle, Ackerman geometry,
Steering design, Rack and pinion mechanism.
1. INTRODUCTION
The steering system is group of parts thattransmitthe
movement of steering wheel to the front wheels. The
objective of steering system isto provide directional control
of the vehicle, to withstand high stress in off terrain
conditions, to reduce steering effort and to provide good
response from road to driver. When vehicle is being driven
straight ahead, the steering system must keep it from
wandering without requiring the driver to make constant
corrections.
Ackerman steering system is based on the four bar
linkage mechanism in which different links move relative to
each other and finally direct vehicle in particular direction.
This system is beneficial during sharp turning and reduces
steering efforts. This helps in maneuverability.
Steering rack and pinion mechanism is suitable
because of obvious advantages of reduced complexity, ease
of construction and less space requirementcomparetoother
steering mechanisms. In rack and pinion mechanism, pinion
is attached at the end of the steering shaft. A rack meshes
with the pinion. The rotary movement of the steering moves
the pinion which gives motion to the rack. The movement of
the rack is responsible for turning the wheels through
steering linkages.
2. DESIGN OF STEERING SYSTEM
2.1 Requirements of Steering System
1. The steering mechanism should be very accurate
and easy to handle.
2. The effort required to steer shouldbeminimumand
must not be tiresome to the driver.
3. The steering mechanism should also provide the
directional stability. This implies that the vehicle
shouldhave tendency to return to its straightahead
position after turning.
4. It should provide pure rolling motion to wheel.
5. It should be designed in such a manner that road
shocks are not transmitted to driver.
2.2 Geometry selection
Traction is an important aspect in off-road racing as
compared to speed. Since Ackerman steeringgeometrygives
high stability at lower speed. This type of geometry is
appropriate for BAJA vehicle where the speed limit is 60
kmph because of the terrain therefore we choose Ackerman
steering geometry.
Fig -1: Schematic diagram of Ackerman Steering
Mechanism
Ackerman Principle state that the extended axes of steering
arm should meet at the Centre of the rear axle. While taking
turns, the condition of perfect rolling is achieved if the axes
of the front wheelswhen produced meet the rear axis at one
point. This is the instantaneous center of the vehicle. When
vehicle is following a curved path the inner wheeldeflectsby
a greater angle than the outer wheel to effectively complete
the cornering without skidding.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072
© 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2242
2.2 Geometry Setup
The steering and suspension systems are crucial for
successful operation of any variety of cars. Due to the large
responsibility that the these two major components share
coupled with the fact that BAJA cars are required to be
capable of taking over toughest of the terrains possible, it is
obvious that consequences of failure or improper setup of
the suspension and/or steering could be quite catastrophic.
So combined efforts in suspension geometry and steering
geometry were taken in order to design efficient system.
Directional control of a road vehicle is normally achieved by
steering the front wheels. This is mainly the result of
steering wheel movement by the driver, but partly theresult
of suspension characteristics.
2.3 Steering Design Parameters
Wheelbase 54
Track width 50
Wheel offset 80
Castor Angle 11˚
Rack Position
From Front Axle
From Ground
96 mm
400 mm
Rack Dimensions
Length
Travel
14 in.
5 in.
Table -1: Input Parameters
Wheelbase and track width are selected considering
suspension geometry, handling and stability of vehicle.
Kingpin offset was decided by considering the packaging of
wheel assembly and castor angle selected such that it gives
straight line stability and optimum self-returning action for
better handling. Position of rack were chosen so as
considering pedal packaging and to avoid significant
amounts of bump steer.
2.4 Steering Geometry Setup
After getting the system aims clear, the steering iterations
were done in PTC Creo Parametric 2.0. Some of the
predetermined parameters are listed in the above table.
Fig-2: Instantaneous Centre Method for designing Steering
System.
Final Design Parameters
Steering Mechanism Rack and Pinion
Ackerman Angle 22.03˚
Steering arm length 82 mm
Tie rod length 347.02 mm
Inner wheel lock angle 47.30˚
Outer wheel lock angle 28.69˚
Ackerman Percentage 89.46 %
Table -2: Design Parameters
3. Simulation:
Simulation was an important part of validating the
designed steering system as it gave us the complete view of
how our design was destined to perform on track.
Simulations were carried out in MSC Adams Car software.
The simulation environment is shown in the figure below.
Steering and suspension system combined in the simulating
software were checked for the possibility and extent of
bump-steer. The bump-steer graph generated is attached
below. From the graph it can be inferred that steering effect
with wheel travel varies minimally and hence the bump-
steer condition is reduced to its minimum possibility.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072
© 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2243
Chart -1: Bump steer Graph
4. Calculation
Velocity at turning 5 m/s
Turning Radius of C.G. (Rcg) 2.086 m
Turning Radius of inner wheel (Ri) 1.616 m
Turning Radius of outer wheel (Ro) 2.626 m
C.G. height 18’’
Radius of wheel 292.1 mm
Contact Patch 65.81 mm
Caster Angle (θ) 11˚
Tire width 177.8 mm
Front axle load 60 kg
Load on each tire 30 kg
Scrub radius 48.95 mm
Coefficient of friction 0.7
Diameter of steering wheel 150 mm
Rack efficiency 0.9
Tie rod efficiency 0.95
Radius of steering wheel 150mm
Pinion radius 20 mm
Tie rod angle in Top View ( 1) 3.30˚
Tie rod angle in front view ( 2) 12.02˚
Ackerman angle ( 3) 22.03˚
Table -3: Technical Specification of steering system
1) Cornering g force (N) = /R*g
= 5^2/ (2.086*9.81)
=1.22168 N
2) Wt. transfer at cornering = (g force *C.G. height* front
axle load)/ (Track width)
= 1.22168*457.2*60/1270
=26.3882 kg
3) Wt. on inner wheel (Wi) = W- Wt. transfer at cornering
= 30 - 26.3882
= 3.61176 kg
4) Wt. on outer wheel (Wo) = W+ Wt. transfer at cornering
= 30 + 26.38824
= 56.38824 kg
5) Lateral force on inner wheel (Fi) = Wi* /Ri
= 3.61176 * 5^2/ 1.616
= 55.87498 N
6) Lateral force outer wheel (Fo) = Wo* /Ro
= 56.38824*5^2/ 2.626
= 536.8264 N
7) Total lateral force (Ft) = Fi + Fo
= 55.87498+ 536.8264
= 592.7013 N
8) Moment of inner wheel due to lateral force (Mi) = Fi*R*
tan θ
= 55.87498* 292.1* tan 11
= 3172.48 N-mm
9) Moment of outer wheel due to lateral force (Mo) =
Fo*R* tan θ
= 536.8264* 292.1*tan 11
= 30480.19 N-mm
10) Moment at kingpin due to lateral force ( ) = Mi + Mo
= 3172.48+30480.19
= 33652.5 N-mm
11) Moment at kingpin due to self-aligning torque ( ) =
Total lateral force * contact patch/6
= 592.7013* 65.81/6
= 6500.946 N-mm
12) Net moment at kingpin = +
= 33652.5+ 6500.946
= 40153.45 N-mm
13) Perpendicular force at steering arm = Net moment at
kingpin/Steering arm length
= 40153.45/82
= 489.6762 N
14) Force along tie rod at arm end = Perpendicular force at
steering arm/ [cos ( 1+ 3)*cos 2]
= 489.6762/ [cos (3.30+22.03)*cos (12.02)]
= 553.9056 N
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072
© 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2244
15) Force along tie rod at rack end = Force along tie rod at
arm end/Tie rod efficiency
= 553.9056/ 0.95
= 583.0585 N
16) Horizontal force at rack = Force along tie rod at rack
end/ (cos 2*cos 1)
= 583.0585/ [cos (12.02)*cos (3.30)]
= 597.1186 N
17) Actual force required at rack = Horizontal force at
rack/Rack efficiency
= 597.1186/ 0.9
= 663.4652 N
18) Moment at steering shaft/pinion = Actual force
required at rack*Pinion radius
= 663.4652*20
= 13269.3 N-mm
19) Force at steering wheel/steering effort = Moment at
steering shaft/pinion/(Radius of steering wheel)
= 13269.3/ 150
= 88.462 N-mm
4. Assembly of Steering System
Fig -3: Assembly of Steering System
Fig -4: BAJA Vehicle
5 CONCLUSIONS
We have designed steering system then simulated in Adams
software and tested on various rough terrains. The
stipulated objectives namely providing better directional
stability, minimum turning radius, less steering effort and
minimal bump steer.
REFERENCES
[1] Thomas D. Gillespie, Fundamentals of vehicle dynamics,
Society of Automotive Engineers, Inc. 400 commonwealth
drive, Warrandale, PA 15096- 0001
[2] Caroll Smith, Tune to Win, Fallbrook, CA: AeroPublishers
Inc., USA, 1978
[3] William F. Milliken and Douglas L. Milliken, Race Car
Vehicle Dynamics, Society of Automotive Engineers,Inc.400
commonwealth drive, Warrandale, PA 15096-0001

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Efficient rack and pinion steering for ATV

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2241 Design of Steering System for All Terrain Vehicle Akshay Pawar1, Suraj Zambare2 1,2 Department of Mechanical Engineering, Sinhgad Academy of Engineering, Kondhawa ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - The steering system is a vital component of the vehicle as well as the driver interface. The basic function of steering system has to provide maximum directioncontroland stability to the vehicle. In this project we are designedsteering system for ATV which compete in SAE BAJA competition. An ATV is a vehicle which travels on all terrains becauseofthis the steering system of an ATV is designed for the worst possible terrain and should provide maximum directional stability, pure rolling motion to the wheel, minimum turning radius. The objective of these paper is designed efficient, durable and relatively inexpensive steering system for ATV by using rack and pinion mechanism. Key Words: All-Terrain Vehicle, Ackerman geometry, Steering design, Rack and pinion mechanism. 1. INTRODUCTION The steering system is group of parts thattransmitthe movement of steering wheel to the front wheels. The objective of steering system isto provide directional control of the vehicle, to withstand high stress in off terrain conditions, to reduce steering effort and to provide good response from road to driver. When vehicle is being driven straight ahead, the steering system must keep it from wandering without requiring the driver to make constant corrections. Ackerman steering system is based on the four bar linkage mechanism in which different links move relative to each other and finally direct vehicle in particular direction. This system is beneficial during sharp turning and reduces steering efforts. This helps in maneuverability. Steering rack and pinion mechanism is suitable because of obvious advantages of reduced complexity, ease of construction and less space requirementcomparetoother steering mechanisms. In rack and pinion mechanism, pinion is attached at the end of the steering shaft. A rack meshes with the pinion. The rotary movement of the steering moves the pinion which gives motion to the rack. The movement of the rack is responsible for turning the wheels through steering linkages. 2. DESIGN OF STEERING SYSTEM 2.1 Requirements of Steering System 1. The steering mechanism should be very accurate and easy to handle. 2. The effort required to steer shouldbeminimumand must not be tiresome to the driver. 3. The steering mechanism should also provide the directional stability. This implies that the vehicle shouldhave tendency to return to its straightahead position after turning. 4. It should provide pure rolling motion to wheel. 5. It should be designed in such a manner that road shocks are not transmitted to driver. 2.2 Geometry selection Traction is an important aspect in off-road racing as compared to speed. Since Ackerman steeringgeometrygives high stability at lower speed. This type of geometry is appropriate for BAJA vehicle where the speed limit is 60 kmph because of the terrain therefore we choose Ackerman steering geometry. Fig -1: Schematic diagram of Ackerman Steering Mechanism Ackerman Principle state that the extended axes of steering arm should meet at the Centre of the rear axle. While taking turns, the condition of perfect rolling is achieved if the axes of the front wheelswhen produced meet the rear axis at one point. This is the instantaneous center of the vehicle. When vehicle is following a curved path the inner wheeldeflectsby a greater angle than the outer wheel to effectively complete the cornering without skidding.
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2242 2.2 Geometry Setup The steering and suspension systems are crucial for successful operation of any variety of cars. Due to the large responsibility that the these two major components share coupled with the fact that BAJA cars are required to be capable of taking over toughest of the terrains possible, it is obvious that consequences of failure or improper setup of the suspension and/or steering could be quite catastrophic. So combined efforts in suspension geometry and steering geometry were taken in order to design efficient system. Directional control of a road vehicle is normally achieved by steering the front wheels. This is mainly the result of steering wheel movement by the driver, but partly theresult of suspension characteristics. 2.3 Steering Design Parameters Wheelbase 54 Track width 50 Wheel offset 80 Castor Angle 11˚ Rack Position From Front Axle From Ground 96 mm 400 mm Rack Dimensions Length Travel 14 in. 5 in. Table -1: Input Parameters Wheelbase and track width are selected considering suspension geometry, handling and stability of vehicle. Kingpin offset was decided by considering the packaging of wheel assembly and castor angle selected such that it gives straight line stability and optimum self-returning action for better handling. Position of rack were chosen so as considering pedal packaging and to avoid significant amounts of bump steer. 2.4 Steering Geometry Setup After getting the system aims clear, the steering iterations were done in PTC Creo Parametric 2.0. Some of the predetermined parameters are listed in the above table. Fig-2: Instantaneous Centre Method for designing Steering System. Final Design Parameters Steering Mechanism Rack and Pinion Ackerman Angle 22.03˚ Steering arm length 82 mm Tie rod length 347.02 mm Inner wheel lock angle 47.30˚ Outer wheel lock angle 28.69˚ Ackerman Percentage 89.46 % Table -2: Design Parameters 3. Simulation: Simulation was an important part of validating the designed steering system as it gave us the complete view of how our design was destined to perform on track. Simulations were carried out in MSC Adams Car software. The simulation environment is shown in the figure below. Steering and suspension system combined in the simulating software were checked for the possibility and extent of bump-steer. The bump-steer graph generated is attached below. From the graph it can be inferred that steering effect with wheel travel varies minimally and hence the bump- steer condition is reduced to its minimum possibility.
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2243 Chart -1: Bump steer Graph 4. Calculation Velocity at turning 5 m/s Turning Radius of C.G. (Rcg) 2.086 m Turning Radius of inner wheel (Ri) 1.616 m Turning Radius of outer wheel (Ro) 2.626 m C.G. height 18’’ Radius of wheel 292.1 mm Contact Patch 65.81 mm Caster Angle (θ) 11˚ Tire width 177.8 mm Front axle load 60 kg Load on each tire 30 kg Scrub radius 48.95 mm Coefficient of friction 0.7 Diameter of steering wheel 150 mm Rack efficiency 0.9 Tie rod efficiency 0.95 Radius of steering wheel 150mm Pinion radius 20 mm Tie rod angle in Top View ( 1) 3.30˚ Tie rod angle in front view ( 2) 12.02˚ Ackerman angle ( 3) 22.03˚ Table -3: Technical Specification of steering system 1) Cornering g force (N) = /R*g = 5^2/ (2.086*9.81) =1.22168 N 2) Wt. transfer at cornering = (g force *C.G. height* front axle load)/ (Track width) = 1.22168*457.2*60/1270 =26.3882 kg 3) Wt. on inner wheel (Wi) = W- Wt. transfer at cornering = 30 - 26.3882 = 3.61176 kg 4) Wt. on outer wheel (Wo) = W+ Wt. transfer at cornering = 30 + 26.38824 = 56.38824 kg 5) Lateral force on inner wheel (Fi) = Wi* /Ri = 3.61176 * 5^2/ 1.616 = 55.87498 N 6) Lateral force outer wheel (Fo) = Wo* /Ro = 56.38824*5^2/ 2.626 = 536.8264 N 7) Total lateral force (Ft) = Fi + Fo = 55.87498+ 536.8264 = 592.7013 N 8) Moment of inner wheel due to lateral force (Mi) = Fi*R* tan θ = 55.87498* 292.1* tan 11 = 3172.48 N-mm 9) Moment of outer wheel due to lateral force (Mo) = Fo*R* tan θ = 536.8264* 292.1*tan 11 = 30480.19 N-mm 10) Moment at kingpin due to lateral force ( ) = Mi + Mo = 3172.48+30480.19 = 33652.5 N-mm 11) Moment at kingpin due to self-aligning torque ( ) = Total lateral force * contact patch/6 = 592.7013* 65.81/6 = 6500.946 N-mm 12) Net moment at kingpin = + = 33652.5+ 6500.946 = 40153.45 N-mm 13) Perpendicular force at steering arm = Net moment at kingpin/Steering arm length = 40153.45/82 = 489.6762 N 14) Force along tie rod at arm end = Perpendicular force at steering arm/ [cos ( 1+ 3)*cos 2] = 489.6762/ [cos (3.30+22.03)*cos (12.02)] = 553.9056 N
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 05 Issue: 03 | Mar-2018 www.irjet.net p-ISSN: 2395-0072 © 2018, IRJET | Impact Factor value: 6.171 | ISO 9001:2008 Certified Journal | Page 2244 15) Force along tie rod at rack end = Force along tie rod at arm end/Tie rod efficiency = 553.9056/ 0.95 = 583.0585 N 16) Horizontal force at rack = Force along tie rod at rack end/ (cos 2*cos 1) = 583.0585/ [cos (12.02)*cos (3.30)] = 597.1186 N 17) Actual force required at rack = Horizontal force at rack/Rack efficiency = 597.1186/ 0.9 = 663.4652 N 18) Moment at steering shaft/pinion = Actual force required at rack*Pinion radius = 663.4652*20 = 13269.3 N-mm 19) Force at steering wheel/steering effort = Moment at steering shaft/pinion/(Radius of steering wheel) = 13269.3/ 150 = 88.462 N-mm 4. Assembly of Steering System Fig -3: Assembly of Steering System Fig -4: BAJA Vehicle 5 CONCLUSIONS We have designed steering system then simulated in Adams software and tested on various rough terrains. The stipulated objectives namely providing better directional stability, minimum turning radius, less steering effort and minimal bump steer. REFERENCES [1] Thomas D. Gillespie, Fundamentals of vehicle dynamics, Society of Automotive Engineers, Inc. 400 commonwealth drive, Warrandale, PA 15096- 0001 [2] Caroll Smith, Tune to Win, Fallbrook, CA: AeroPublishers Inc., USA, 1978 [3] William F. Milliken and Douglas L. Milliken, Race Car Vehicle Dynamics, Society of Automotive Engineers,Inc.400 commonwealth drive, Warrandale, PA 15096-0001