Physical Science and Engineering. Course Information. Course Number: ME 100

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Physical Science and Engineering Course Number: ME 100 Course Title: Course Information Basic Principles of Mechanics Academic Semester: Fall Academic Year: 2016-2017 Semester Start Date: 8/21/2016 Semester End Date: 12/11/2016 Class Schedule(timings): 13:00 To 14:30 Sunday, Wednesday Classroom Number: Room 3135 Classroom (18) Instructor(s) Name: Instructor(s) Emails: Maria Alexandra Gomes Alexandra.Gomes@KAUST.EDU.SA Instrutor Office location: Building 1, room 3126. Instrutor Office hours: Teaching Assistant Name: Teaching Assistant Email: Comprehensive Course Description: Available to students anytime I am in my office or email for an appointment. 1. Solid Mechanics (a) Statics of rigid bodies: Principle of transmissibility. Equivalent forces. Moment of a force about a point. External and internal forces. Free-body diagram. Reactions at supports and connections for a two-dimensional structure. Equilibrium of a rigid body in two dimensions. (b) Moments of Inertia: Centroids and center of gravity. Moment of inertia of an area and a mass. Parallel axis theorem. Product of Inertia. (c) Concept of axial and shearing stress: Stress components under general loading conditions. Ultimate strength of a material. Allowable load and allowable stress. Factor of safety. (d) Axial loading: Normal stress and strain. Hooke s law. Modulus of elasticity. Stress-strain diagram. Elastic versus plastic behavior of a material. Repeated Loads. Fatigue. Deformation under axial loading. Poisson s ratio. Multiaxial loading. Generalized Hooke s law. Shearing strain. Modulus of rigidity. Page 1 of 4 Printed On 08/31/2016 12:52:19

(e) Torsion of circular shafts: Elastic torsion formulas. Angle of twist. (f) Bending: Symmetric member in pure bending: stress, strain and de- formation. Neutral surface and neutral axis. Elastic flexural formulas. Curvature. Eccentric axial loading applied in a plane of symmetry. Deformation of a beam under transverse loading. Elastic curve. (g) Analysis and design of beams for bending: Shear and bending moments diagrams. Design of prismatic beams for bending. (h) Transformation of plane stress: Principal stresses. Mohr s circle. Yield criteria for ductile materials under plane stress. Fracture criteria for brittle materials under plane stress. (i) Kinematics of particles: Rectilinear motion of a particle. Curvilinear motion of a particle. (j) Kinetics of particles: Newton s second law of motion. Linear momentum of a particle. Angular momentum of a particle. (k) Kinetics of particles: energy and momentum methods: Work of a force. Kinetic energy of a particle. Principle of work and energy. Potential energy. Conservative forces. Conservation of energy. Principle of impulse and momentum. (l) Planar kinematics of rigid bodies: Translation. Rotation about a fixed axis. General plane motion. Absolute and relative velocity. Absolute and relative acceleration. (m) Plane kinetics of rigid bodies: Angular momentum of a rigid body in plane motion. Equations of motion of a rigid body. Systems of rigid bodies. (n) Plane kinetics of rigid bodies. Principle of work and energy for a rigid body. Kinetic energy of a rigid body in plane motion. Systems of rigid bodies. Conservation of energy. Principle of impulse and momentum for a rigid body in plane motion. Conservation of angular momentum. System of rigid bodies. 2. Fluid Mechanics (a) Fluid kinematics: Descriptions of a fluid field: Lagrangian, Eulerian and augmented Langrangian-Eulerian. The material or substantial derivative. Streamlines, trajectories and streaklines. (b) Fluid forces: Body forces. Surface forces. The concept of pressure. (c) Fluid statics: The basic equation in fluid statics. Hydrostatics. (d) Integral conservation principles. Mass conservation. Linear momentum equation. Angular momentum equation. Total energy conservation. The Bernoulli equation. Initial and boundary conditions. (e) Dimensional analysis: Dimensional homogeneity. Buckingham s theorem. Reynold s number. Similarity. Dimensionless equations. (f) Internal incompressible viscous flow: Fully developed laminar flow. Flow in pipes and channels. Shear stress distribution. Turbulent velocity profiles. Moody chart. Head loss. (g) Compressible flow: Basic equations for one-dimensional compressive flow. Page 2 of 4 Printed On 08/31/2016 12:52:19

Course description from Program Guide: SOLID MECHANICS: Equilibrium conditions and determination of forces on structures, Determination of internal force systems in structures, Definitions of stress and strain, Mechanical properties of solid materials, Structural components under axial loads, torsional loads, bending, and combined loads, beam theory. FLUID MECHANICS: Fluid properties, fluid forces, fluid statics and kinematics, Conservation of mass, momentum and energy in fixed, deforming, and moving control volumes, boundary layer concept, lift and drag, pressure and friction drag, streamlining and drag reduction DYNAMICS & VIBRATIONS: Kinematics of particles, Kinetics of a particles, Work and energy methods for particles, Vibrations of particles, Planar kinematics of rigid bodies, Planar kinetics of rigid bodies, Work and energy methods for rigid bodies, Vibrations of rigid bodies Course Prerequisite: Goals and Objectives: Required Knowledge: Reference Texts: Method of Evaluation: Nature of the assignments: Course Content & Evaluation The goal of the course is to provide the students with the fundamentals of static and dynamics of rigid bodies, mechanics of materials and fluid mechanics. Undergraduate Calculus. 1. Mechanics of Materials, Ferdinand Beer, Jr., E. Russell Johnston, John DeWolf, David Mazurek, McGraw-Hill Science, 2011 (any other edition is ok). 2. Vector Mechanics for Engineers: Statics and Dynamics, Ferdinand Beer, Jr., E. Russell Johnston, David Mazurek, McGraw-Hill Science, 2012 (any other edition is ok). 3. Fluid Mechanics Fundamentals and Applications, by Yunus Cengel and John Cimbala, McGraw-Hill Education; 3 edition (January 30, 2013). There are three components to the final grade: 5 quizzes, 2 tests and final exam. The contribution of each component to the course grade is as follows: 1. Quizzes -- 20% in total 2. 2 Tests -- 20% each 3. Final Exam -- 40% The 5 quizzes have a duration of 20 minutes and will be held at the beginning of the following Wednesday lectures: Sept 7, 28; Oct 19; Nov 2,30. The two 80-minute tests will be held during lecture time on October, 5 and November, 16. All quizzes, tests and the final exam are closed book and closed notes. Problem sets will be given as ungraded homework. The quizzes will be based on these sets. Page 3 of 4 Printed On 08/31/2016 12:52:19

Course Policies: Additional Information: The students are required to attend all lectures and to take notes. Students that do not show up for a quiz, a test or for the exam should expect a zero in that assessment. All tests and final are closed book and closed notes. The student may use one A4 sheet and a calculator. Course Weekly Topics Lecture # Date Weekly topic and assignment 1 8/21/2016 Course and lecturer introduction. Statics. 2 8/24/2016 Statics. 3 8/28/2016 Statics. Centroids. 4 8/31/2016 5 9/4/2016 Axial loading. 6 9/7/2016 7 9/11/2016 8 9/14/2016 Moments and products of inertia. Concept of axial and shearing stress. Quiz 1. Torsion of circular shafts. 9 9/18/2016 Bending. Analysis and design of beams for bending. 10 9/21/2016 Transformation of plane stress. 11 9/25/2016 Kinematics of particles. 12 9/28/2016 Quiz 2. Kinetics of particles. 13 10/2/2016 Planar kinematics of rigid bodies. 14 10/5/2016 Test 1. 15 10/9/2016 Planar kinetics of rigid bodies. 16 10/12/2016 Plane kinetics of rigid bodies. 17 10/16/2016 Fluid kinematics. 18 10/19/2016 Quiz 3. Fluid forces. Fluid statics. 19 10/23/2016 Integral conservation principles. 20 10/26/2016 The Bernoulli equation. 21 10/30/2016 Dimensional analysis. 22 11/2/2016 Dimensional analysis. 23 11/6/2016 Internal incompressible viscous flow. 24 11/9/2016 Quiz 4. Internal incompressible viscous flow. 25 11/13/2016 Internal incompressible viscous flow. 26 11/16/2016 Test 2. 27 11/20/2016 Basic equations for one-dimensional compressive flow. Page 4 of 4 Printed On 08/31/2016 12:52:19

28 11/23/2016 Review. 29 11/27/2016 Review. 30 11/30/2016 Quiz 5. 31 12/4/2016 Final exam: solids. 32 12/7/2016 Final exam: fluids. Page 5 of 4 Printed On 08/31/2016 12:52:19