When a point on one link is sliding along another rotating link, then the point is known as coincident point.
COINCIDENT POINTS
• When
a point on one link is sliding along another rotating link, then the point is
known as coincident point.
• In other words,
coincident point is the point on the slider such that the slider slides along
the another rotating link.
• The
position of coincident point varies as the slider moves in between its extreme
positions.
• Illustration:
We can have coincident points only when a point on a link rotates as well as
slides as in the case of crank and slotter lever mechanism, Whitworth quick
return mechanism, and swivelling joint mechanism.
• Fig.2.22
illustrates the location of the coincident point in a crank and slotted lever
quick return mechanism in a shaper machine.
• Whenever a
coincident point exists in a mechanism, to find the total acceleration at that
point we have to calculate one more acceleration component which is known as
Coriolis component.
• Therefore,
total acceleration at a coincident point about another point in a link is
the vector sum of their radial acceleration, tangential acceleration and the
Coriolis acceleration.
We
shall discuss the Coriolis component of acceleration of various mechanisms in the
following article.
Theory of Machines: Unit I: Kinematics of Mechanisms : Tag: : Kinematics of Mechanisms - Theory of Machines - coincident points
Theory of Machines
ME3491 4th semester Mechanical Dept | 2021 Regulation | 4th Semester Mechanical Dept 2021 Regulation