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KINEMATICS OF MACHINES
UNIT-1
BASIC MECHANISM
Kinematics
• Kinematics is the branch of classical
mechanics which describes the motion of
points, bodies (objects) and systems of bodies
(groups of objects) without consideration of
the causes of motion.
MACHINE
RESISTANT BODY
LINK or ELEMENT
EXAMPLES FOR LINK
TYPES OF LINK
RIGID LINK
FLEXIBLE LINK
FLUID LINK
STRUCTURE
MACHINE Vs STRUCTURE
KINEMATIC PAIR
CLASSIFICATION OF KINEMATIC PAIRS
• Based on type of Contact
• Based on type of Relative motion
• Based on type of constraint
1. Based on Nature of contact
or
Type of contact
2. Based on Nature of relative motion between them
or
Type of relative motion
3. Based on Type of constraint
BASED ON NATURE OF CONTACT
IN KINEMATIC PAIRS
• LOWER PAIR
• HIGHER PAIR
LOWER PAIR
HIGHER PAIR
DEPEND ON RELATIVE MOTION
IN KINEMATIC PAIRS
ii) Turning pair
iii) Rolling pair
iv) Screw pair (helical pair)
v) Spherical pair
DEPEND ON CONSTRAINING MOTIONS
IN KINEMATIC PAIR
TYPES OF CONSTRAINED
MOTIONS
1. COMPLETELY CONSTRAINED MOTION
2.INCOMPLETELY CONSTRAINED MOTION
3.SUCCESSFULLY CONSTRAINED MOTION
KINEMATIC CHAIN
HOW TO FIND
KINEMATIC CHAIN OR NOT
EXAMPLE .1
ARRANGEMENT OF THREE LINKS
SOLUTION
EXAMPLE-2
ARRANGEMENT OF FOUR LINKS
EXAMPLE – 3
ARRANGEMENT OF FIVE LINKS
JOINTS
1.Binary joint
Checking whether it’s a kinematic chain
2.Ternary joint
3.Quaternary Joint
DEGREES OF FREEDOM (DOF):
It is the number of independent coordinates required to
describe the position of a body.
DEGREE OF FREEDOM
OR MOBILITY
Degree of Freedom for plane Mechanism m (mobility):
It is defined as the no of input motions, which must be independently controlled
in order to bring mechanism into useful engineering purpose.
(a) Siding pair [DOF = 1]
(b) Turning pair (revolute pair) [DOF = 1]
(c) Cylindrical pair [DOF = 2]
(d) Rolling pair [DOF = 1]
.
(e) Spherical pair [DOF = 3]
Eg. Ball and socket joint
(f) Helical pair or screw pair [DOF = 1]
PROBLEMS
FIND THE DEGREE OF FREEDOM(MOBILITY) FOR
THE GIVEN DIAGRAMS
EXAMPLE-1
EXAMPLE-2
EXAMPLE - 3
EXAMPLE-4
EXAMPLE -5
INVERSION MECHANISM
• Inversion of a kinematic linkage or mechanism is observing the
motion of the members of the mechanism with fixing different
links as reference frame. Each time when a different link is
chose as the frame link the mechanism shows different
characteristics of the motion.
• KEEPING ANY ONE OF THE LINK FIXED AND
ROTATING OR OSCILLATING OTHER LINKS-
THIS RESULTS DIFFERENT FORM OF MOTION OUTPUT FOR
DIFFERENT USAGE
INVERSIONS OF FOUR BAR
CHAIN
FIRST INVERSION -
SECOND INVERSION
COUPLING ROD OF A LOCOMOTIVE – USED TO
TRANSMIT ROTATION FROM ONE WHEEL TO ANOTHER WHEEL
EXAMPLE --- IN TRAIN
• .
THIRD INVERSION
WATT INDICATOR MECHANISM- USED TO SHOW THE
STEAM PRESSURE IN THE CYLINDER
PANTOGRAPH
- USED TO ENLARGE THE SMALL GIVEN DIAGRAM
WORKING --- PANTOGRAPH
"Pantograph" is a drawing instrument to magnify figures.
Tracing the original figure by moving the red point, we can automatically
obtain the magnified figure with the pen at the blue point. Find the ratio of
magnification when the lengths of the arms are defined in the right figure.
ACKERMAN STEERING
INVERSIONS OF SINGLE SLIDER
CRANK CHAIN
First Inversion
Second Inversion
.
.
Third Inversion
.
.
Fourth Inversion
Pendulam pump or Bull Engine
Hand Pump
INVERSIONS OF DOUBLE SLIDER
CRANK CHAIN
,
Second Inversion
Third Inversion
.
.
Toggle mechanism,
UNIT - I
Toggle mechanism
• For a linkage mechanism, the limit position of a link is the
position of a link for which a coordinate which describes its
position relative to an adjacent link is a maximum or a minimum.
• For a mechanism, when one of its links is in a limit position, we
said that it is at the limit position of a mechanism.
• For a four-bar mechanism, if its limit positions are occurred
when the active link is aligned with the connecting rod, this
mechanism is at the toggle position. When the mechanism is
reaching its toggle position, a small input torque can generate an
extremely large output torque, where its mechanical advantage
is being infinitely maximal. At such situation, the mechanism is
called a toggle mechanism.
toggle mechanisms
• The toggle mechanisms can be used in the
situation when one needs to output large
force subject to a short stroke, for example,
the stone crushers and mechanical presses,
etc. The shown mechanism has a toggle
position when the two lower links arrange to
be aligned. At this position, the slider can
produce an extremely large power to press
workpiece.
.
.
Intermittent motion mechanisms
Ratchet and pawl mechanism
Application of Ratchet Pawl
mechanism
,
.
.
.
Intermittent motion mechanisms
Geneva wheel mechanism
Snap Action Mechanism
.
• Its known as toggle mechanism or flip flop
mechanisms
Motion Adjustment Mechanism
• Its used to adjust the motion of the link
.
• .
.
.
.
.
Hooke’s joint
Straight line generators
Unit -1
Scott Russell straight line Mechanism
Arrangement
• The green link is 2 times greater than the
length of blue link. This blue link is pinned as
shown in fig with green link.
• One more requirement is that the slider's
connection pin needs to be sliding in a line
that would intersect the static pivot end of the
short link.
Scott Russell straight line Mechanism
The complexity of the mechanisms to generate
exact straight lines can be reduced by
introduction of one or more slider crank linkages.
It is possible to generate an exact straight line
using the slider crank mechanism but the range of
motion is limited.
Based on the geometry of the linkage the output
motion is a simple sine function of the drive link or
a simple harmonic motion. It is evident from the
figure that this mechanism is made up of
isosceles triangles, AB, AC and AO2 are of equal
lengths.
Peaucellier Exact Straight Line Mechanism
• Peaucellier linkage can convert an input circular
motion to the exact straight line motion.
• The construction of this mechanism is such that
the point which is connected to the crank moves
in a circular path and the point traversing the
straight line is selected as the output point.
• The linkage has a rhombic loop formed of the
equal length members, 5, 6, 7 and 8. Two equal
length links are connected to the opposite
corners of the rhombus at one end and to a
common fixed point O4 at the other ends.
• The point A of the rhombus is connect to fixed
point O2 through the link 2. The length of the
link 2 is equal to the distance between points
O2 and O4.
• By the constraints of the geometry point A moves
in a circular path and as the point A moves in a
circle point P traverses an exact straight line path
normal to the line joining O2 and O4.
Peaucellier Apparatus
• --- For drawing straight lines
USAGE
The apparatus in the right figure is
invented by M.Peaucellier in 1864. It
has six pieces or links. There are
two long links of equal length and
four short links that form a rhombus.
Tracing the original figure by
dragging the red point, we can
obtain a transformed figure at the
blue point.
.
How to use
• Drag the red point.
• The red point moves on a line when "Line"
option is selected.
• The red point moves on a circle when "Circle"
option is selected.
Some important concepts in link
mechanisms are:
• Crank: A side link which revolves relative to the frame is called a crank.
• Rocker: Any link which does not revolve is called a rocker.
• Crank-rocker mechanism: In a four bar linkage, if the shorter side link
revolves and the other one rocks (i.e., oscillates), it is called a crank-rocker
mechanism.
• Double-crank mechanism: In a four bar linkage, if both of the side links
revolve, it is called a double-crank mechanism.
• Double-rocker mechanism: In a four bar linkage, if both of the side links
rock, it is called a double-rocker mechanism.
MECHANICAL ADVANTAGE OF
MECHANISM
-------- a quality measure
• Due to more usage of 4 bar mechanism, its necessary to study
some of the advantages of mechanisms.
• Which tell whether the mechanism is good one or not.
• It’s a quality measure of all mechanism
MECHANICAL ADVANTAGE
• It’s the ratio of output torque to the input torque
• M.A(ideal) =
• M.A (Actual) =
TA = Driving link torque
TB = Driven link Torque
A
B
A
B
T
T



 
A
B
A
B
T
T



Transmission Angle
• The angle between
Coupler and the
follower

Effect of Transmission angle on
mechanical advantage

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