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GEAR…..
• Power transmission is the movement of energy from its place of
generation to a location where it is applied to performing useful
work
• A gear is a component within a transmission device that transmits
rotational force to another gear or device
TYPES OF GEARS
1. According to the position of axes of the shafts.
a. Parallel
1.Spur Gear
2.Helical Gear
3.Rack and Pinion
b. Intersecting
Bevel Gear
c. Non-intersecting and Non-parallel
worm and worm gears
Applicationsof Gears
• Control gears– long life, low noise, precision gears
kinematic & stress analysis
• Aerospace gears– light weight, moderate to high load
kinematic & stress analysis
• Power transmission– long life, high load and speed
kinematic & stress analysis
• Appliance gears– long life, low noise & cost, low to
moderate load
kinematic & some stress analysis
• Toys and Small Mechanisms– small, low load, low cost
kinematic analysis
Types of Gears
Spur gears – tooth profile is parallel to the
axis of rotation, transmits motion
between parallel shafts.
Pinion (small gear)
Gear (large gear)
Internal gears
– teeth are inclined to the
axis of rotation, the angle provides
more gradual engagement of the
teeth during meshing, transmits
motion between parallel shafts.
Helical gears
SPUR GEAR
• Teeth is parallel to axis of rotation
• Transmit power from one shaft to
another parallel shaft
• Used in Electric screwdriver,
oscillating sprinkler, windup alarm
clock, washing machine and
clothes dryer
Herringbone gears
• To avoid axial thrust, two
helical gears of opposite
hand can be mounted side
by side, to cancel resulting
thrust forces
• Herringbone gears are
mostly used on heavy
machinery.
Rack and pinion
• Rack and pinion gears are used to
convert rotation (From the pinion)
into linear motion (of the rack)
• A perfect example of this is the
steering system on many cars
Bevel gears
• Bevel gears are useful when the direction of a shaft's
rotation needs to be changed
• They are usually mounted on shafts that are 90
degrees apart, but can be designed to work at other
angles as well
• The teeth on bevel gears can be straight, spiral or
hypoid
• locomotives, marine applications, automobiles,
printing presses, cooling towers, power plants, steel
plants, railway track inspection machines, etc.
Straight and Spiral Bevel
Gears
WORMAND WORM GEAR
• Worm gears are used when large gear reductions are
needed. It is common for worm gears to have
reductions of 20:1, and even up to 300:1 or greater
• Many worm gears have an interesting property that
no other gear set has: the worm can easily turn the
gear, but the gear cannot turn the worm
• Worm gears are used widely in material handling
and transportation machinery, machine tools,
automobiles etc
WORMAND WORM GEAR
Types of Gears
Bevel gears – teeth are formed on a
conical surface, used to transfer
motion between non-parallel and
intersecting shafts.
Straight
bevel gear
Spiral
bevel gear
Types of Gears
Worm gear sets – consists of a helical
gear and a power screw (worm), used
to transfer motion between non-
parallel and non-intersecting shafts.
Rack and Pinion sets – a special case of
spur gears with the gear having an
infinitely large diameter, the teeth
are laid flat.
Rack
Pinion
Gear Design and Analysis
• Kinematics of gear teeth and gear trains.
• Force analysis.
• Design based on tooth bending strength.
• Design based on tooth surface strength.
Mechanical
Engineering
Dept.
16
Nomenclatureof SpurGear Teeth
= (tooth spacing)driven gear – (tooth thickness)driver , measured on
the pitch circle.
Backlash
Pitch circle
gear diam.
Fillet radius
Clearance
Base Circle
UsefulRelations
P = N / d
P = diametral pitch, teeth per inch
N = number of teeth
d = pitch diameter (gear diameter)
m (module, mm) = d / N
Metric system
p (circular pitch) = πd / N
Pp = π
StandardToothSpecifications
Pressure angle
Two mating gears must have the same diametral pitch, P, and pressure angle,
φ.
Pitch
line
Line of centers
Base
circle
Base
circle
Pitch
circle
Pitch
circle
Pressure angle φ
Standard pressure angles, 14.5o
(old), 20o
, and 25o
Kinematics
(ωp / ωg) = (dg / dp) = (Ng / Np) = VR (velocity ratio)
P = (Ng / dg) = (Np / dp)
Spur, helical and bevel gears
ωg
dg
ωp
dp
Rack and pinion
Velocity of the rack
Displacement of the rack
Δθ is in radians
,
Kinematicsof Gear Trains
Conventional gear trains
ω3
ω2
=
N2
N3
ω3 ω4
=
, ω5
ω4
=
N4
N5
,
mV = e = train value
Speed ratio
ω5
ω2
=
output
input
=
Reverted gear train – output shaft is
concentric with the input shaft. Center
distances of the stages must be equal.
Kinematicsof Gear Trains
Planetary gear trains
gear = arm + gear/arm
F/arm = F - arm , L/arm = L - arm
= e (train value)
Kinematicsof Gear Trains
Determine the speed of the sun gear if the arm rotates at 1 rpm.
Ring gear is stationary.
2 degrees of freedom, two inputs are needed to control the system
PlanetaryGear Trains- Example
For the speed reducer shown, the input
shaft a is in line with output shaft b. The
tooth numbers are N2=24, N3=18, N5=22,
and N6=64. Find the ratio of the output
speed to the input speed. Will both
shafts rotate in the same direction? Gear
6 is a fixed internal gear.
Train value = (-N2 / N3)(N5 / N6) = (-24/18)(22/64) = -.4583
-.4583 = (ωL – ωarm) / (ωF – ωarm) = (0 – ωarm) / (1 – ωarm)
ωarm = .125, reduction is 8 to 1
Input and output shafts rotate in the same direction
d2 + d3 = d6 – d5
HarmonicDrive
The mechanism is comprised of three components: Wave Generator,
Flexspline, and Circular Spline.
Wave Generator
Consists of a steel disk and a specially design bearing. The outer surface
has an elliptical shape. The ball bearing conforms to the same elliptical
shape of the wave generator. The wave generator is usually the input.
Flexspline
The Flexspline is a thin-walled steel cup with gear teeth on the outer
surface near the open end of the cup. Flexspline is usually the output.
Circular Spline
Rigid internal circular gear, meshes with the external teeth on the
Flexspline.
HarmonicDrive
Teeth on the Flexspline
and circular spline
simultaneously mesh at
two locations which are
180o
apart.
As the wave generator travels 180o
,
the flexspline shifts one tooth with
respect to circular spline in the
opposite direction.
ω Circular Spline = 0
ω Flexspline = output
ωWave Generator = input
The flexspline has two less teeth than the circular
spline.
Gear Ratio = - (Nflex spline)/ 2
, ,
NOMENCLATURE….
• Pitch surface: The surface of the imaginary rolling
cylinder (cone, etc.) that the toothed gear may be
considered to replace.
• Pitch circle: A right section of the pitch surface.
• Addendum circle: A circle bounding the ends of the
teeth, in a right section of the gear.
• Root (or dedendum) circle: The circle bounding the
spaces between the teeth, in a right section of the gear.
• Addendum: The radial distance between the pitch circle
and the addendum circle.
• Dedendum: The radial distance between the pitch circle
and the root circle.
• Clearance: The difference between the dedendum of one
gear and the addendum of the mating gear.
NOMENCLATURE….
• Face of a tooth: That part of the tooth surface lying outside
the pitch surface.
• Flank of a tooth: The part of the tooth surface lying inside the
pitch surface.
• Circular thickness (also called the tooth thickness): The
thickness of the tooth measured on the pitch circle. It is the
length of an arc and not the length of a straight line.
• Tooth space: pitch diameter The distance between adjacent
teeth measured on the pitch circle.
• Backlash: The difference between the circle thickness of one
gear and the tooth space of the mating gear.
• Circular pitch (Pc) : The width of a tooth and a space,
measured on the pitch circle.
N
D
Pc

NOMENCLATURE….
• Diametral pitch (Pd): The number of teeth of a gear unit
pitch diameter. The diametral pitch is, by definition, the
number of teeth divided by the pitch diameter. That is,
Where
Pd = diametral pitch
N = number of teeth
D = pitch diameter
• Module (m): Pitch diameter divided by number of teeth.
The pitch diameter is usually specified in inches or
millimeters; in the former case the module is the inverse
of diametral pitch.
m = D/N
D
N
Pd 
VELOCITY RATIO OF
GEAR DRIVE
d = Diameter of the wheel
N =Speed of the wheel
ω = Angular speed
velocity ratio (n) =
2
1
1
2
1
2
d
d
N
N




GEAR TRAINS
• A gear train is two or more gear working together by meshing their
teeth and turning each other in a system to generate power and speed
• It reduces speed and increases torque
• Electric motors are used with the gear systems to reduce the speed
and increase the torque
Types of Gear Trains
• Simple gear train
• Compound gear train
• Planetary gear train
Simple Gear Train
• The most common of the gear train is the gear pair
connecting parallel shafts. The teeth of this type can
be spur, helical or herringbone.
• Only one gear may rotate about a single axis
Simple Gear Train
Compound Gear Train
• For large velocities,
compound
arrangement is
preferred
• Two or more gears
may rotate about a
single axis
Planetary Gear Train (Epicyclic GearTrain)
Planetary Gear Train…
• In this train, the blue gear has six times the
diameter of the yellow gear
• The size of the red gear is not important because
it is just there to reverse the direction of rotation
• In this gear system, the yellow gear (the sun)
engages all three red gears (the planets)
simultaneously
• All three are attached to a plate (the planet
carrier), and they engage the inside of the blue
gear (the ring) instead of the outside.
Planetary Gear Train…
• Because there are three red gears instead of one, this gear train
is extremely rugged.
• planetary gear sets is that they can produce different gear ratios
depending on which gear you use as the input, which gear you
use as the output, and which one you hold still.
Planetary Gear Train…
• They have higher gear ratios.
• They are popular for automatic transmissions in automobiles.
• They are also used in bicycles for controlling power of
pedaling automatically or manually.
• They are also used for power train between internal
combustion engine and an electric motor
Design

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Study on Air-Water & Water-Water Heat Exchange in a Finned Tube ExchangerStudy on Air-Water & Water-Water Heat Exchange in a Finned Tube Exchanger
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Design

  • 1.
  • 2. GEAR….. • Power transmission is the movement of energy from its place of generation to a location where it is applied to performing useful work • A gear is a component within a transmission device that transmits rotational force to another gear or device
  • 3. TYPES OF GEARS 1. According to the position of axes of the shafts. a. Parallel 1.Spur Gear 2.Helical Gear 3.Rack and Pinion b. Intersecting Bevel Gear c. Non-intersecting and Non-parallel worm and worm gears
  • 4. Applicationsof Gears • Control gears– long life, low noise, precision gears kinematic & stress analysis • Aerospace gears– light weight, moderate to high load kinematic & stress analysis • Power transmission– long life, high load and speed kinematic & stress analysis • Appliance gears– long life, low noise & cost, low to moderate load kinematic & some stress analysis • Toys and Small Mechanisms– small, low load, low cost kinematic analysis
  • 5. Types of Gears Spur gears – tooth profile is parallel to the axis of rotation, transmits motion between parallel shafts. Pinion (small gear) Gear (large gear) Internal gears – teeth are inclined to the axis of rotation, the angle provides more gradual engagement of the teeth during meshing, transmits motion between parallel shafts. Helical gears
  • 6. SPUR GEAR • Teeth is parallel to axis of rotation • Transmit power from one shaft to another parallel shaft • Used in Electric screwdriver, oscillating sprinkler, windup alarm clock, washing machine and clothes dryer
  • 7. Herringbone gears • To avoid axial thrust, two helical gears of opposite hand can be mounted side by side, to cancel resulting thrust forces • Herringbone gears are mostly used on heavy machinery.
  • 8. Rack and pinion • Rack and pinion gears are used to convert rotation (From the pinion) into linear motion (of the rack) • A perfect example of this is the steering system on many cars
  • 9. Bevel gears • Bevel gears are useful when the direction of a shaft's rotation needs to be changed • They are usually mounted on shafts that are 90 degrees apart, but can be designed to work at other angles as well • The teeth on bevel gears can be straight, spiral or hypoid • locomotives, marine applications, automobiles, printing presses, cooling towers, power plants, steel plants, railway track inspection machines, etc.
  • 10. Straight and Spiral Bevel Gears
  • 11. WORMAND WORM GEAR • Worm gears are used when large gear reductions are needed. It is common for worm gears to have reductions of 20:1, and even up to 300:1 or greater • Many worm gears have an interesting property that no other gear set has: the worm can easily turn the gear, but the gear cannot turn the worm • Worm gears are used widely in material handling and transportation machinery, machine tools, automobiles etc
  • 13. Types of Gears Bevel gears – teeth are formed on a conical surface, used to transfer motion between non-parallel and intersecting shafts. Straight bevel gear Spiral bevel gear
  • 14. Types of Gears Worm gear sets – consists of a helical gear and a power screw (worm), used to transfer motion between non- parallel and non-intersecting shafts. Rack and Pinion sets – a special case of spur gears with the gear having an infinitely large diameter, the teeth are laid flat. Rack Pinion
  • 15. Gear Design and Analysis • Kinematics of gear teeth and gear trains. • Force analysis. • Design based on tooth bending strength. • Design based on tooth surface strength.
  • 16. Mechanical Engineering Dept. 16 Nomenclatureof SpurGear Teeth = (tooth spacing)driven gear – (tooth thickness)driver , measured on the pitch circle. Backlash Pitch circle gear diam. Fillet radius Clearance Base Circle
  • 17. UsefulRelations P = N / d P = diametral pitch, teeth per inch N = number of teeth d = pitch diameter (gear diameter) m (module, mm) = d / N Metric system p (circular pitch) = πd / N Pp = π
  • 18. StandardToothSpecifications Pressure angle Two mating gears must have the same diametral pitch, P, and pressure angle, φ. Pitch line Line of centers Base circle Base circle Pitch circle Pitch circle Pressure angle φ Standard pressure angles, 14.5o (old), 20o , and 25o
  • 19. Kinematics (ωp / ωg) = (dg / dp) = (Ng / Np) = VR (velocity ratio) P = (Ng / dg) = (Np / dp) Spur, helical and bevel gears ωg dg ωp dp Rack and pinion Velocity of the rack Displacement of the rack Δθ is in radians ,
  • 20. Kinematicsof Gear Trains Conventional gear trains ω3 ω2 = N2 N3 ω3 ω4 = , ω5 ω4 = N4 N5 , mV = e = train value Speed ratio ω5 ω2 = output input = Reverted gear train – output shaft is concentric with the input shaft. Center distances of the stages must be equal.
  • 21. Kinematicsof Gear Trains Planetary gear trains gear = arm + gear/arm F/arm = F - arm , L/arm = L - arm = e (train value)
  • 22. Kinematicsof Gear Trains Determine the speed of the sun gear if the arm rotates at 1 rpm. Ring gear is stationary. 2 degrees of freedom, two inputs are needed to control the system
  • 23. PlanetaryGear Trains- Example For the speed reducer shown, the input shaft a is in line with output shaft b. The tooth numbers are N2=24, N3=18, N5=22, and N6=64. Find the ratio of the output speed to the input speed. Will both shafts rotate in the same direction? Gear 6 is a fixed internal gear. Train value = (-N2 / N3)(N5 / N6) = (-24/18)(22/64) = -.4583 -.4583 = (ωL – ωarm) / (ωF – ωarm) = (0 – ωarm) / (1 – ωarm) ωarm = .125, reduction is 8 to 1 Input and output shafts rotate in the same direction d2 + d3 = d6 – d5
  • 24. HarmonicDrive The mechanism is comprised of three components: Wave Generator, Flexspline, and Circular Spline. Wave Generator Consists of a steel disk and a specially design bearing. The outer surface has an elliptical shape. The ball bearing conforms to the same elliptical shape of the wave generator. The wave generator is usually the input. Flexspline The Flexspline is a thin-walled steel cup with gear teeth on the outer surface near the open end of the cup. Flexspline is usually the output. Circular Spline Rigid internal circular gear, meshes with the external teeth on the Flexspline.
  • 25. HarmonicDrive Teeth on the Flexspline and circular spline simultaneously mesh at two locations which are 180o apart. As the wave generator travels 180o , the flexspline shifts one tooth with respect to circular spline in the opposite direction. ω Circular Spline = 0 ω Flexspline = output ωWave Generator = input The flexspline has two less teeth than the circular spline. Gear Ratio = - (Nflex spline)/ 2 , ,
  • 26. NOMENCLATURE…. • Pitch surface: The surface of the imaginary rolling cylinder (cone, etc.) that the toothed gear may be considered to replace. • Pitch circle: A right section of the pitch surface. • Addendum circle: A circle bounding the ends of the teeth, in a right section of the gear. • Root (or dedendum) circle: The circle bounding the spaces between the teeth, in a right section of the gear. • Addendum: The radial distance between the pitch circle and the addendum circle. • Dedendum: The radial distance between the pitch circle and the root circle. • Clearance: The difference between the dedendum of one gear and the addendum of the mating gear.
  • 27. NOMENCLATURE…. • Face of a tooth: That part of the tooth surface lying outside the pitch surface. • Flank of a tooth: The part of the tooth surface lying inside the pitch surface. • Circular thickness (also called the tooth thickness): The thickness of the tooth measured on the pitch circle. It is the length of an arc and not the length of a straight line. • Tooth space: pitch diameter The distance between adjacent teeth measured on the pitch circle. • Backlash: The difference between the circle thickness of one gear and the tooth space of the mating gear. • Circular pitch (Pc) : The width of a tooth and a space, measured on the pitch circle. N D Pc 
  • 28. NOMENCLATURE…. • Diametral pitch (Pd): The number of teeth of a gear unit pitch diameter. The diametral pitch is, by definition, the number of teeth divided by the pitch diameter. That is, Where Pd = diametral pitch N = number of teeth D = pitch diameter • Module (m): Pitch diameter divided by number of teeth. The pitch diameter is usually specified in inches or millimeters; in the former case the module is the inverse of diametral pitch. m = D/N D N Pd 
  • 29. VELOCITY RATIO OF GEAR DRIVE d = Diameter of the wheel N =Speed of the wheel ω = Angular speed velocity ratio (n) = 2 1 1 2 1 2 d d N N    
  • 30. GEAR TRAINS • A gear train is two or more gear working together by meshing their teeth and turning each other in a system to generate power and speed • It reduces speed and increases torque • Electric motors are used with the gear systems to reduce the speed and increase the torque
  • 31. Types of Gear Trains • Simple gear train • Compound gear train • Planetary gear train Simple Gear Train • The most common of the gear train is the gear pair connecting parallel shafts. The teeth of this type can be spur, helical or herringbone. • Only one gear may rotate about a single axis
  • 33. Compound Gear Train • For large velocities, compound arrangement is preferred • Two or more gears may rotate about a single axis
  • 34. Planetary Gear Train (Epicyclic GearTrain)
  • 35. Planetary Gear Train… • In this train, the blue gear has six times the diameter of the yellow gear • The size of the red gear is not important because it is just there to reverse the direction of rotation • In this gear system, the yellow gear (the sun) engages all three red gears (the planets) simultaneously • All three are attached to a plate (the planet carrier), and they engage the inside of the blue gear (the ring) instead of the outside.
  • 36. Planetary Gear Train… • Because there are three red gears instead of one, this gear train is extremely rugged. • planetary gear sets is that they can produce different gear ratios depending on which gear you use as the input, which gear you use as the output, and which one you hold still.
  • 37. Planetary Gear Train… • They have higher gear ratios. • They are popular for automatic transmissions in automobiles. • They are also used in bicycles for controlling power of pedaling automatically or manually. • They are also used for power train between internal combustion engine and an electric motor