about me section - university college dublin engineering.pdf · 2018-04-06 · my experiences...
TRANSCRIPT
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My Experience
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Ok, fine. How does that relate to classes though?
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Questions?
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Mechanical Engineering
is Best Engineering
FIRST YEAR INFORMATION TALK –CATHAL MCCLEAN
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Preliminary advice
X Don’t choose a stream based on the “difficulty” of modules.
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My experiences – Second Year
X DynamicsX ElectronicsX DesignX Heat TransferX StatisticsX Mechanics of Fluids I
Incredibly broad curriculum is a characteristic of the Mechanical Engineering Programme
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My experiences – Second Year
X First time taking Materials Science & Mechanics of SolidsX “Structures are made from materials and we shall talk about structures
and also about materials; but in fact there is no clear-cut dividing line between a material and a structure.
X Steel is undoubtedly a material and the Forth bridge is undoubtedly a structure, but reinforced concrete and wood and human flesh - all of which have a rather complicated constitution - may be considered as either structures or materials.
X When we talk about structures we shall have to ask… How have worms come to be the shape they are? Why can a bat can fly into a rose-bush without tearing its wings? How do our tendons work? How were pterodactyls able to weigh so little? Why do birds have feathers? Why are sailing ships rigged the way they are?...”
J.E. Gordon - Structures: Or Why Things Don't Fall Down - ISBN 0-306-81283-5
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My experiences – Third Year
X Modelling and Simulation
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My experiences – Fourth year
X Continuum MechanicsX Feeds into solid mechanics, fluid mechanics, and thermodynamics.
X Thermodynamics IIIX Psychrometrics (gas/vapour mixtures), combustion
reactions/stoichiometry
X Mechanics of Fluids IIX Wind tunnel experiments (comparing a cylinder to aerofoil)
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Internship –Atlantic Aviation Group
X Aircraft maintenance and technical services.X I don’t have time to
unpack exactly what this means.
X Built upon previous summer internship experiences.
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Fifth Year - Thesis
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Fifth Year - Thesis
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Fifth Year -Thesis
X Composites are not this simple!
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Fifth Year -ThesisX And that’s not all!X People used to think that it
took the least amount of effort to open a crack in Mode I.
X THIS IS NOT TRUE FOR COMPOSITES!
X This has opened the door to some very cool research in “mixed mode fracture mechanics”.
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Fifth Year - Thesis
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Fifth Year - Thesis
X Using the “Crack Lap Shear” test. X Introduced in 1977.X Studied extensively in the 80s.X Lots of conflicting reports and data in regards
to mode mixity. X (How much “effort” it takes to open a crack in
Mode I w.r.t Mode II).
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Should I do Mechanical Engineering?
X Broad curriculum with a wide variety of choice in modules. X Theses choices are wide ranging (fluid mechanics of helicopter
blades, satellite control systems, lab-on-a-chip micro/nanomanufacturing etc.)
X Better understand the physical world, its structures, materials, behaviour and machinery.
X ME Mechanical Engineering, ME Materials Science and Engineering, ME Energy Systems Engineering, ME Engineering with Business (Mechanical)
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Mechanical Engineering at UCD
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About me:
Name: Karen FitzGerald.
Studying: PhD Student in School of Mechanical and Materials Engineering.
Past: Started Engineering Degree 2009.
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My Decision… MECHANICAL ENGINEERING
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Placement Jaguar Land Rover
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My Placement in Jaguar Land Rover.“Young Women in Engineering Scholarship Programme”
๏ Two Placements:
๏ 3 Month Summer Placement.
๏ 8 Month Industrial Work Placement.
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Vehicle Dynamics Department:
Vehicle Suspension Systems
Steering and Handling
Ride Comfort
Tyre Allocation
VEHICLE ENGINEERING
POWERTRAIN ENGINEERING
BODY ENGINEERING
ADVANCED ENGINEERING
ELECTRICAL ENGINEERING
CHASSIS ENGINEERING
JLR Product Development Departments: “This is the key technical department
where we give our vehicles their unique characteristics. How they drive. How safe they are. Even how they sound.”
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Computer Aided Engineering
Make Vehicle Models
Virtual Testing
Optimisation
Create Test Cases
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HIGHLIGHTS
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Cruden Driving Simulator
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Virtual Innovation Centre
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HIGHLIGHTS
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ME Thesis in conjunction with: Jaguar Land Rover
5. Applied Kinematics 231
roll
pitch
yaw
x
z
M
\
yT
FIGURE 5.4. Local roll-pitch-yaw angles.
5.5 F Euler Angles
The rotation about the ]-axis of the global coordinate is called precession,the rotation about the {-axis of the local coordinate is called nutation,and the rotation about the }-axis of the local coordinate is called spin.The precession-nutation-spin rotation angles are also called Euler angles.Rotation matrix based on Euler angles has application in rigid body kine-matics. To find the Euler angles rotation matrix to go from the globalframe J(R[\ ]) to the final body frame E(R{|}), we employ a bodyframe E0(R{0|0}0) as shown in Figure 5.5 that before the first rotation co-incides with the global frame. Let there be at first a rotation * about the}0-axis. Because ]-axis and }0-axis are coincident, by our theory
E0r = E0
UJJr (5.72)
E0UJ = U}>* =
5
7cos* sin* 0� sin* cos* 00 0 1
6
8 = (5.73)
Next we consider the E0(R{0|0}0) frame as a new fixed global frame andintroduce a new body frame E00(R{00|00}00). Before the second rotation, thetwo frames coincide. Then, we execute a � rotation about {00-axis as shownin Figure 5.6. The transformation between E0(R{0|0}0) and E00(R{00|00}00)is
E00r = E00
UE0E0r (5.74)
E00UE0 = U{>� =
5
71 0 00 cos � sin �0 � sin � cos �
6
8 = (5.75)
Finally, we consider the E00(R{00|00}00) frame as a new fixed global frameand consider the final body frame E(R{|}) to coincide with E00 before thethird rotation. We now execute a # rotation about the }00-axis as shown in
5. Applied Kinematics 231
roll
pitch
yaw
x
z
M
\
yT
FIGURE 5.4. Local roll-pitch-yaw angles.
5.5 F Euler Angles
The rotation about the ]-axis of the global coordinate is called precession,the rotation about the {-axis of the local coordinate is called nutation,and the rotation about the }-axis of the local coordinate is called spin.The precession-nutation-spin rotation angles are also called Euler angles.Rotation matrix based on Euler angles has application in rigid body kine-matics. To find the Euler angles rotation matrix to go from the globalframe J(R[\ ]) to the final body frame E(R{|}), we employ a bodyframe E0(R{0|0}0) as shown in Figure 5.5 that before the first rotation co-incides with the global frame. Let there be at first a rotation * about the}0-axis. Because ]-axis and }0-axis are coincident, by our theory
E0r = E0
UJJr (5.72)
E0UJ = U}>* =
5
7cos* sin* 0� sin* cos* 00 0 1
6
8 = (5.73)
Next we consider the E0(R{0|0}0) frame as a new fixed global frame andintroduce a new body frame E00(R{00|00}00). Before the second rotation, thetwo frames coincide. Then, we execute a � rotation about {00-axis as shownin Figure 5.6. The transformation between E0(R{0|0}0) and E00(R{00|00}00)is
E00r = E00
UE0E0r (5.74)
E00UE0 = U{>� =
5
71 0 00 cos � sin �0 � sin � cos �
6
8 = (5.75)
Finally, we consider the E00(R{00|00}00) frame as a new fixed global frameand consider the final body frame E(R{|}) to coincide with E00 before thethird rotation. We now execute a # rotation about the }00-axis as shown in
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Funded Ph.D in Mechanical Engineering “OVERCOMING POST-OPERATIVE HIP INSTABILITY: A NUMERICAL MODEL APPROACH.”
Joint Stability
SpeedPrecision
Multibody Dynamics Model (MBD)Finite Volume Model
(FV)
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a) Heel Strike b) Mid-Stance c) Toe-off
Why is this useful?
Hip Contact Pressures Prosthesis
Stress DistributionsStages of Gait Cycle
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UCD School of Mechanical & Materials Engineering
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Thanks, any questions?