Pan, Menghsuan

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Actuators
Menghsuan (Sam) Pan
Cluster 3
Table of Contents
ƒ Actuator
ƒ
ƒ
ƒ
ƒ
ƒ
History of Actuator
Motion & Energy of Actuator
Types of Actuator
MicroElectoMechanical System
Internal Combustion Engine
ƒ Jean
J
d'Al
d'Alembert
b t
ƒ Background & Eduation
ƒ Field Studied
ƒ Contribution
What is an actuator?
ƒ A device
convert
energy into
mechanical
energy
MSM actuator
History…
History
…
ƒ Industrial
I d
i lR
Revolution
l i
– 18th century
ƒ Invention of steam engine
marked the beginning of
actuator history.
ƒ 1769
Watt: Fly
Fly--ball generator
ƒ 1832
William Sturgeon:
Electric Motor
History…
History
… (Cont.)
(Cont )
ƒ 1868
J.C. Maxwell: theory to
predict oscillatory behavior
ƒ 1930s
Charles Kearns :bonded
resistance strain gauges
ƒ 1960s – Resent
MicroEletroMecchanical
System
Motion Created…
Created…
ƒ Linear motion
motion in one direction
ƒ Rotary motion
circular
i l motion
ti
ƒ Oscillatory motion
opposite directions at
regular intervals
Power Source
(Mechanical Actuator)
ƒ Air
Pneumatic cylinder
y
(Air cylinder)
ƒ Electricity
y
Electric motor
ƒ Liquid
Hydraulic cylinder
Pneumatic cylinder
ƒ Using compressed air or
gas as power source
ƒ Convert potential energy
in compressed air into
mechanical energy.
ƒ Gas pressure
Atmospheric
p
p
pressure
Electric Motor
ƒ Powered by
electricity and
magnets
ƒ Rotary
y Motion
ƒ Magnets
poles and
rotation
t ti
Hydraulic cylinder
ƒ Powered by pressurized liquid
(Usually
(
y oil))
ƒ Piston divides cylinder
into two chambers
ƒ Hydraulic pressure
acts on the piston to
create motion.
Types of Actuators
ƒ Single
Single--acting actuator
Energy is used in a direction
A spring is used for the other
Hydraulic Single-Acting Valve Actuator
Types of Actuator
ƒ Double
Double--acting actuator
Energy is used in both directions
Hydraulic Double-Acting Valve Actuator
MicroElectroMechanical
(MEM)
System
ƒ Microfabrication technology
Fabrication of miniature structures
(micrometer size).
ƒ Micromachining
Fabricated in manner
of integrated circuits
ƒ Silicon substrates
Slice of semiconductor
material
Microactuator
ƒ A microscopic servomechanism
ƒ Classes of microactuators
Electrostatic
Electromagnetic
Piezoelectric
Fluid
Piezoelectric Actuator
ƒ Transducers convert
electrical energy into
mechanical
h i l energy
ƒ Precision positioning
mechanism
ƒ High electrical capacity
ƒ Piezoelectric
Pi
l ti b
buzzer
ƒ Inkjet head
ƒ ultrasonic motor
Micromirror
ƒ Mirrors in microscopic world
ƒ Fiber optics
ƒ Light beams will reflect off micromirror into a
fibre. If micromicro-mirror has been actuated, beam
will be sent to a different fibre.
Internal Combustion Engine
ƒ Use Chemical
Energy as power
source
ƒ When Chemical
reaction
ti occurs,
pressure will
increase and
mechanical energy
will be created.
Rotary Engine
ƒ A type of internal combustion engine
ƒ Use the pressure increase as power
source when fuels
are burned
burned.
ƒ Triangular rotor
ƒ Mazda RXRX-7
Jean Le Rond d'Alembert
(1717 – 1783)
ƒ
Thus metaphysics and
mathematics are, among all
the sciences that belong to
reason,, those in which
imagination has the greatest
role. I beg pardon of those
delicate spirits who are
detractors of mathematics for
saying this .... The imagination
in a mathematician who
creates makes no less
difference than in a poet who
invents.... Of all the great men
of antiquity, Archimedes may
be the one who most
deserves to be placed beside
Homer.
Background
ƒ Born: 17 Nov 1717
in Paris, France
ƒ St Jean Le Rond Church
ƒ Died: 29 Oct 1783
i P
in
Paris,
i F
France
ƒ Mme Rousseau
Mother in d’Alember’s eye
Education
ƒ A private school
ƒ Destouches family
ƒ Jansenist Collège des
Quatre Nations
ƒ Daremberg
ƒ d'Alembert
Study Field
ƒ
ƒ
ƒ
ƒ
ƒ
ƒ
ƒ
Mathematics
Mechanics
Physics
Philosophy
Theology
Law
Medicine
Contribution
ƒ
ƒ
ƒ
ƒ
Fluid mechanics
D'Alembert's p
principle
p
D'Alembert's formula
D'Alembert's
D Alembert s paradox
ƒ Encyclopédie
D'Alembert's
D Alembert s principle
ƒ Alternative form of Newton’s Second Law
ƒ F − ma = 0
ƒ Reduce the situation from dynamics to
statics.
statics
ƒ Created a imaginary force opposite and
equal to the force acting on the object
ƒ Resulting a kinetic equilibrium
D'Alembert's
D Alembert s Solution
ƒ The method of d'Alembert provides a solution to the oneonedimensional wave equation
ƒ that models vibrations of a string.
ƒ The general solution can be obtained by introducing new variables
and
, and applying the chain rule to
obtain
(
4
)
D'Alembert's
D
Alembert s Solution
(Cont )
(Cont.)
ƒ respectively, so plugging in and expanding then gives
ƒ This partial differential equation has general solution
ƒ where and are arbitrary functions, with representing a right
right-traveling wave and a left
left--traveling wave.
D'Alembert's
D
Alembert s Solution
(Cont )
(Cont.)
ƒ The initial value problem for a string located at position
as a function of distance along the string
vertical speed
p
can be found as follows.
From the initial
ƒ Taking the derivative with respect to t then gives
ƒ and integrating gives
and
D'Alembert's
D
Alembert s Solution
(Cont )
(Cont.)
ƒ the solution to the wave equation with specified initial conditions
as
D'Alembert's
D Alembert s paradox
ƒ Drag is “ZERO” on a
body moving with
constant
t t velocity
l it
relative to fluid.
ƒ Three Assumption
ƒ
ƒ
ƒ
ƒ
Flow is
1) incompressible
2) inviscid
3)) irrotational
D'Alembert's
D
Alembert s paradox
ƒ The pressure is
symmetrical around
th sphere.
the
h
ƒ The paradox is due
to the neglect of the
effects of the effect
of viscosity
viscosity.
(Cont.)
(Cont )
References
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p
y
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_p
paradox
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