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Computer Aided Engineering MCB 3063 Course Introduction Nov 13, 2014

CAED 1ec1Course Intro-Sept2014

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Page 1: CAED 1ec1Course Intro-Sept2014

Computer Aided EngineeringMCB 3063

Course IntroductionNov 13, 2014

Page 2: CAED 1ec1Course Intro-Sept2014

About Me• Assoc Prof Ir Dr Mokhtar Awang

– Bachelor Degree in Mech Eng, Univ of Detroit Mercy, USA

– Master of Science in Mech Eng, West Virginia Univ, USA

– PhD in Mech Eng, West Virginia Univ, USA

– Registered Professional Engineer with Board of Engineers Malaysia (BEM)

– Chartered Engineer with UK Engineering Council

– Deputy Head, Mechanical Eng Dept

– Chair of ASME Malaysia Section

– 6 years experience in various industries

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Prerequisites

• Solid Mechanics (MCB 2034)

• Fluid Mechanics II (MCB 2053)

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InstructorsAssoc. Prof. Ir. Dr. Mokhtar Awang

Office: 19-03-04

Office phone: 05 – 368 7204

email: [email protected]

Prof Abdul Rashid AbdulAziz

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Course Synopsis• This is an introduction course to Finite Element Method

(FEM) and Computational Fluid Dynamics (CFD).

• Basic formulation of FEM based on load stiffness displacement matrices(Direct Stiffness Method –spring/rod element and maximum potential energy method –beam and frame elements)

• Variational Techniques of Numeric (discretization of space and PDE).

• Specific commercial engineering software will be used as a tool.

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Learning Outcomes

• Demonstrate the underlying principles of Computer Aided Engineering (Finite Element Method and Computational Fluid Dynamics).

• Construct models using Finite Element/Volume/Difference.

• Apply the application of structural and thermofluids analyses in specific engineering problems.

• Model and simulate engineering problems using specific commercial software.

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Communication Modes

• E-learning

• E-mail

• Appointment

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At the end of this course, students should be able to:

1. Demonstrate the underlying principles of Computer Aided Engineering (Finite Element Method and Computational Fluid Dynamics).

2. Construct models using Finite Element/Volume/Difference.

3. Apply the application of structural and thermofluidsanalyses in specific engineering problems.

4. Model and simulate engineering problems using specific commercial software.

Course outcomes

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Texts Books

1. Finite Element Analysis: Theory and Application with

ANSYS, Saeed Moaveni, Prentice Hall.

2. John D. Anderson Jr., Computational Fluid Dynamics: The

Basics with Applications, 1995, McGraw Hill.

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Assessments

Quizzes /Assignments 15 %

Projects 15 %

Test 20 %

Final Exam 50%

____

Total 100%

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PolicyAttendance (≥ 90%)

Non compliance Barred from Final Exams

Assignment submission (On-time delivery)

Non compliance Penalty (marks deduction-10 % per day)

Use of handphone in class (To be turned off)

Non compliance Student asked to leave the class

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• No make-up quizzes or tests unless with valid reasons. Written justifications are required.

• Failure to provide advance notice to the lecturer may result in marks deduction for the re-test.

• The student will have 5 working days from the day of the original test to take the re-test.

Quizzes or Tests

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Lesson Plan

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Learning Outcomes

• Get some ideas about FEM

• Familiarize with FEM terminology

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Why do we need CAE?

• Engineering is a problem-solving discipline, it requires an understanding of complex systems and phenomena that occurs in the system. – Prof. JN Reddy

• Geometric modeling – CAD/CAM/CIM• Need a tool to analyze stresses,

displacements, temperature etc

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Engineering Problems

• Exact solution– Example: deflection of a cantilever

beam

• Approximate solution– Finite element method (FEM)

– Finite volume method (FVM)

– Finite difference method (FDM)

– Computational Fluid Dynamics (CFD)

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Exact solution

• Example: Slopes and Deflections of beams

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Course Content

• FEM -> ANSYS Mechanical APDL

• CFD -> ANSYS Fluent

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Definition

• Finite – having limited in size– i.e computer has finite amount of

memory

• Element – subdivision of an object/continuum

• Method – approach/ a way of solving

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Finite Element Method (FEM)

• numerical technique for finding approximate solutions of partial differential equations (PDE) as well as of integral equations.

• FEM based on the idea of building a complicated object with simple blocks

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Finite Element Formulation

• Direct formulation/Direct stiffness• Minimum total potential energy

formulation• Weighted residual formulation

– Collocation method– Subdomain method– Galerkin method– Least-square method

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Basic Features of the FEM

• Divide the object (whole) into parts (finite element mesh)

• Set up relationships between primary (unknown) and secondary (known) variables

• Assemble the parts to obtain the solution of the whole

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Why Finite Element Method?• Advance computer technology

• To save cost of experimental works– Boeing Co.

• To validate experimental work; CNT

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Available Commercial Fem software

• ANSYS

• I-DEAS

• NASTRAN

• ABAQUS

• COSMOS

• ALGOR

• PATRAN

• HyperMesh

• Dyna-3D – crash/impact analysis

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Basic FEM terminology

• Element – a geometric sub-domain of the region

• Node – a geometric location in the element

• Mesh – a collection of element (including nodes) that replaces the actual domain

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• The elements are interconnected at points. • those points (so called nodes or nodal points) are

common to two or more elements and/or boundary lines and/or surfaces.

• The transfer of load (force, displacement, heat flux, etc) between elements occurred at the common nodes between elements.

Discretizing the geometry

into elements and nodes

Elements

Node

Basic FEM terminology

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Type of Finite Elements

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1-D (Line) Element

(Spring, truss, beam, pipe, etc.)

2-D (Plane) Element

(Membrane, plate, shell, etc.)3-D (Solid) Element

(3-D fields - temperature, displacement, stress, flow velocity)

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Example of simulation and discretization of 2-D eng. problem

Sample of 2-D mesh

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Example of simulation and discretization of 3-D eng. problem

Sample of 3-D mesh

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