|
Under
Graduate Courses |
MENG102 Engineering Graphics Principles of engineering graphics with the emphasis on laboratory use of AUTOCAD software. Plane Geometry, geometrical constructions, joining of arcs, principles of orthographic projection, isometric and oblique drawing, principles of sectioning, reading engineering drawing from blueprints, building plans or electrical circuit diagrams. -Service course for IE students only. MENG104 Engineering Graphics Principles of Engineering Graphics with the emphasis on laboratory use of AUTOCAD software. Plane Geometry, geometrical constructions, joining of arcs, principles of orthographic projection, isometric and oblique drawing, principles of sectioning, reading engineering drawing from blueprints, building plans or electrical circuit diagrams. CMPE106
Fundamentals of Computing MENG190 Introduction To Mechanical Engineering ME 422 Automotive Engineering I ME 423 Elasticity and Plasticity ME 432 Automotive Engineering II ME 433 Mechanical Vibrations |
|
Service Courses |
TURK 100 Introduction to Turkish This course aims to develop students' ability to use the Turkish language to an intermediate level. The course emphasizes development of vocabulary, grammar and sentence structure, through intensive drills and practice in writing as well as conversation. Required noncredit course for all foreign students CHEM 101 General Chemistry Atoms molecules and ions; mass relations in Chemistry; stoichiometry. Gases, the ideal gas law, partial pressures, mole fractions, kinetic theory of gases. Electronic structure and the periodic table. Thermo chemistry, calorimeter, enthalpy, The First Law of Thermodynamics. Liquids and Solids. Solutions. Acids and Bases. Organic Chemistry. EE 225 Fundamentals of Electrical Engineering Basic electrical quantities. Fundamental circuit laws. Sinusoidal steady-state analysis and transformers. Three-phase circuits. Principles of electromechanical energy conversion. DC and AC machines. Electrical safety. Prerequisite: PHYS 102 IE 355 Ethics in Engineering This course is designed to introduce moral rights and responsibilities of engineers in relation to society, employers, colleagues and clients. Analysis of ethical and value conflict in modern engineering practice. Importance of intellectual property rights and conflicting interests. Ethical aspects in engineering design, manufacturing, and operations. Cost benefit-risk analysis and safety and occupational hazard considerations. Prerequisite: consent of instructor [Offered also as a service course to non-IE engineering students] IE 420 Engineering Economy An introduction to the basics of economic analysis for decisions in engineering design, in manufacturing, in manufacturing equipment, and in industrial projects. Time value of money. Cash flow analysis. Cost of capital. Return on investment. Elements of cost and cost estimation. Break-even analysis. Decision making among alternatives. Effects of depreciation. Taxes. Replacement analysis. Inflation. Prerequisite: senior standing, [Offered only to non-IE Engineering students] IE 450 Industrial Management This is a service course offered to senior non-IE engineering students. The aim is to prepare the engineering graduates to assume positions in industry as engineering managers. The topics covered include the historical development of industrial management, functions of technology management, managing technological change, managing engineering projects, and managing the engineering career. Prerequisite: senior standing, [Offered only to non-IE engineering students] MATH 106 Linear Algebra Systems of linear equations: elementary row operations, echelon forms, Gaussian elimination method, Matrices: elementary matrices, invertible matrices, symmetric matrices, quadratic forms and Law of Inertia, Determinants: ad joint and inverse matrices, Cramer's rule. Vector spaces: linear independence, basis and dimensions, Euclidean spaces. Linear mappings: matrix representations, changes of bases, Inner product spaces: Cauchy-Schwarz inequality, Gram-Schmidt orthogonal, Eigenvalues and eigenvectors: characteristic polynomials, Cayley- Hamilton Theorem, Diagonalizations, basic ideas of Jordan forms. MATH 150 Calculus with Pre calculus Sets, set operations and numbers. Polynomials, factorization, equations and root finding. Real axis, labelling integers, rationals and some irrationals on the number axis. Cartesian coordinates. Lines. Graphs of equations and quadratic curves. Functions and graphs of functions. Limits and continuity. Derivatives. Rules of differentiation. Higher order derivatives. Chain rule. Related rates. Rolle's and the mean value theorem. Critical Points. Asymptotes. Curve sketching. Integrals. Fundamental Theorem. Techniques of integration. Definite integrals. Application to geometry and science. Indeterminate forms. L'Hospital's Rule. Improper integrals. Infinite series. Geometric series. Power series. Taylor series and binomial series. Prerequisite: Mathematics Proficiency Exam MATH 151 Calculus I Limits and continuity. Derivatives. Rules of differentiation. Higher order derivatives. Chain rule.Related rates. Rolle's and the mean value theorem. Critical Points. Asymptotes. Curve sketching. Integrals. Fundamental Theorem. Techniques of integration. Definite integrals. Application to geometry and science. Indeterminate forms. L'Hospital's Rule. Improper integrals. Infinite series. Geometric series. Power series. Taylor series and binomial series. Prerequisite: MATH 100 MATH 152 Calculus II Vectors in R3. Lines and Planes. Functions of several variables. Limit and continuity. Partial differentiation. Chain rule. Tangent plane. Critical Points. Global and local extrema. Lagrange multipliers. Directional derivative. Gradient, Divergence and Curl. Multiple integrals with applications. Triple integrals with applications. Triple integral in cylindrical and spherical coordinates. Line, surface and volume integrals. Independence of path Green's Theorem. Conservative vector fields. Divergence Theorem. Stokes' Theorem. Prerequisite: MATH 150 or MATH 151 MATH 207 Ordinary Differential Equations Ordinary differential equations of the first order, separation of variables, exact equations, integrating factors, linear and homogeneous equations. Special first order equations, Bernoulli, Riccati, Clairaut equations. Homogeneous higher order equations with constant coefficients. Nonhomogeneous linear equations, variation of parameters, operator method. Power series solution of differential equations. Laplace transforms. Systems of linear differential equations. Prerequisite: MATH 106 -MATH 151 MATH 322 Probability and Statistical Methods Introduction to probability and statistics. Operations on sets. Counting problems. Conditional probability and total probability formula, Bayes' theorem. Introduction to random variables, density and distribution functions. Expectation, variance and covariance. Basic distributions. Joint density and distribution function. Descriptive statistics. Estimation of parameters, maximum likelihood estimator. Hypothesis testing. Prerequisite: MATH 152 MATH 373 Numerical Analysis for Engineers Numerical error. Solution of nonlinear equations, and linear systems of equations. Interpolation and extrapolation. Curve fitting. Numerical differentiation and integration. Numerical solution of ordinary differential equations. Prerequisite: MATH 203 or MATH 207 PHYS 101 Physics I Families of physical quantities having different dimensions, units and rules of mathematics. Vector mathematics and calculus, their applications to motion. Newton's laws. Integrals of the second law, work-energy, impulse-momentum, conservation of energy and momentum, applications. Rotations. Static equilibrium. PHYS 102 Physics II Heat, heat transfer and heat conduction. Kinetic theory of ideal gases, equipartition of energy. The laws of thermodynamics, applications to engine cycles, Coulombs law and electrostatic fields. Gauss's law, symmetry. Electric potential. Magnetic fields. Amperes law. Faradays law. |
|
Graduate Courses |
ME 502 Finite Element Method Introduction to finite element analysis, variational formulation and approximation. One-dimensional second order and fourth order equations. Two-dimensional second order equations, mesh generation, impositions of boundary conditions. Second order multivariable equations. Introduction to time-dependent problems. Introduction to plane elastic-plastic problems. Application of idealised and real elastic-plastic material properties. ME 510 Mathematical Modeling, Stochastic Processes and Computer Simulation In this course, topics which are usually the ingredients of a wide variety of research disciplines, will be introduced conceptually and examined in relation to their essential elements. A number of problems will be examined, and students will be asked to produce solutions to these problems as take-home exercises. The problems discussed are amongst those either as yet unpublished, or to which solutions have recently been found. The aim is to develop students' ability to engage difficult problem-solving situations. ME 511 Applied Computational Methods for Engineers The course is an applied approach to solve different types of equations that aries in engineering analysis. The course contains: solution of systems of linear algebraic equations, eigen-value problems, nonlinear equations, polynomial approximation, numerical differentiation and integration, ordinary differential equations and partial differential equations. ME 522 Fracture Mechanics Mechanism of fracture and crack growth. The elastic crack-tip stress field, the crack-tip plastic zone. The energy principle, energy release rate, criterion for crack growth, crack resistance, compliance, J-Integral and tearing modulus. Dynamic fracture mechanics and crack arrest. Plane strain fracture toughness, plane stress and transitional behaviour. Elastic-plastic fracture, fatigue crack propagation, fracture resistance of materials. Application of fracture mechanics. Prediction of fatigue crack growth. ME 525 Elasticity Analysis of stress and strain. Constitutive equations. Plane problems of elasticity. Torsion and flexure of beams. Variational methods, theorems of minimum potential energy and complementary energy. Approximate solution by means of variational methods. Introduction to plate theory. ME 532 Rigid Body Impact Introduction to Streomechanical impact. Energy loss at impact. Central impact. Separate treatment method. Rotational impact, Eccentric impact of two bodies in plane motion. Quasi-Static approach to impact. Tendency to break of rigid structures. ME 541 Advanced Thermodynamics The first and second laws of thermodynamics. The two laws combined: the destruction of energy. Energy generalized. Single-phase, multiphase and chemical reactive systems. Refrigeration and power generation. Thermodynamic design. ME 542 Energy Systems Systems approach to energy, systems analysis and mathematical modeling, optimization techniques, simulation techniques, system optimization and risk analysis for complex energy systems, statistical modeling of renewable energy data -hydro, system, solar, wind, synthetic data generation in discrete time intervals, combined system modeling of hydro, thermal, nuclear, solar and wind power to meet variable heat and electricity demands. ME 543 Nuclear Heat Transport General introduction to nuclear reactor systems. Description of the Pressurized Water Reactor -PW, and Boiling Water Reactor -BWR. Boiling heat transfer and two-phase flow in the BWR. Heat transfer and fluid flow for nonmetallic coolants. Reactor core thermal design. ME 544 Advanced Heat Transfer Conservation principles, mass, momentum and energy. Fluid stresses and flux laws, boundary layer theory and the integral equations of the boundary layer. Momentum and heat transfer in laminae in external and internal flow. Momentum and heat transfer in turbulent external and internal flow, natural convection. ME 545 Transport Phenomena Heat, mass and momentum transfer with emphasis on the analogies between them. Introduction to transport phenomena. Heat, mass and momentum diffusivities. The balance or conservation concept. One and more dimensional balance equation. Steady-state transport. Transport with a net convection flux. Fluid flows in duct. Heat and mass transfer in duct flow. Unsteady-state transport. Transport coefficient. ME 546 Advanced Internal Combustion Engines Review of basic principles of engine operation. Thermo-chemistry and properties of engine working fluids. Thermodynamic analysis of engine processes. Mathematical modeling and simulation of engine processes and cycles. Study of various engine schemes. ME 547 Energy Management and Utilization Energy consumption, conservation and resources. Energy audits, economic analysis. Management and organization of conservation programs. Analysis of thermal-fluid systems. Energy conservation in combustion systems, steam and condensate systems. Heat exchangers, heat recovery and insulation. Energy conservation in industrial system, industrial cogeneration. Power circuits, electrical machinery, electrical energy conservation. Industrial energy use profiles. ME 551 Advanced Fluid Mechanics Fundamentals equations, flow kinematics and special forms of governing equations. Two-dimensional potential flow, three-dimensional potential flow. Viscous flow: incompressible flow and compressible flow of fluids. ME 552 Boundary Layer Flows Preliminary concepts and fundamentals equations: solutions of Newtonian flows. Laminar boundary layers: stability and transition, turbulent layers. ME 553 Computational Fluid Flow and Heat Transfer Differential equations, boundary and initial conditions. Conservation equations, momentum, energy, species and general form of the conservation equation. Review of approximate methods, finite weighted residual, spectral method, finite element, control volume, finite analytical method. Steady and unsteady diffusion equation, explicit, Crank-Nicholson, implicit schemes, solution of algebraic equations. Convection-diffusion equation, upwind, central and quadratic schemes, false diffusion. Vorticity and permissive variable approach, staggered grid concept, applications. ME 554 Advanced Gas Dynamics Review of gas dynamics, linearized flow, conical flow, three-dimensional flow, transonic flow, hypersonic flow, numerical techniques. ME 555 Computational Fluid Dynamics [CFD] Introduction, vector and tensor algebra, Governing equations, Equilibrium equations, Diffusion equation, Euler equation, Advection equations, advection-diffusion equation, boundary and initial conditions, Permeative and stream function-vorticity approach, Approximate methods. Finite difference, weighted residual-finite elements, finite volume, Accuracy and error analysis, Higher order schemes, Staggered grid concept, Pressure correction schemes, Flow in porous media, turbulent flow modeling. ME 556 Turbulent Flows Stability theory and transition, Reynolds equations, physical structure of turbulent boundary layer, turbulent pipe and channel flow, analysis of flat plate integral analysis, jets, wakes, free-shear layers, turbulence modeling, isotropic, energy spectra, correlations, measurement methods, hot wire and LDV systems. ME 561 Manufacturing Systems Engineering CAD/CAM Hardware, CAD/CAM software, Integrative manufacturing Planning and control, Group Technology, Computer Integrated manufacturing -CIM, Modeling methodologies and analysis tools for CIM, Systems analysis and design methods, Computer Assisted Systems Engineering -CASE. ME 576 Three-dimensional Mechanical Systems Use of matrices in vector algebra, matrix representations. Euler`s theorem. Kinematics of particles, rigid bodies and interconnected rigid bodies. Terminal equations of an ideal rigid body in motion as a multi-terminal component. Restricted motions of rigid bodies. Power and energy of rigid bodies. The most general mathematical model of a rigid body. Kinematic chains with active joints. Mathematical model of system of interconnected rigid. Algorithmic calculation of equations of motions. ME 581 Phase Transformation Processes in Materials Introduction to different types of nucleation processes, vapor to solid, vapor to liquid, solid and ionic liquid to solid. Derived thermodynamics as well as the kinetic equations for these processes. Different types of growth processes, interface-controlled, diffusion-controlled or charge-transfer-controlled. Dislocations and their applications in strengthening mechanism, metallurgical, electroplating, cement hardening and soil stabilization processes. ME 582 Plastic Forming of Metals Fundamentals of metalworking. Mechanics of metalworking, Temperature in metalworking. Forging, rolling, extrusion, drawing of rods, wires, and tubes. ME 583 Application of Virtual Reality [VR] in Manufacturing Design-Centered Virtual Manufacturing -VM, part modeling, rapid prototyping, virtual assembly, and prototyping of mechanical systems. Production-Centered VM-shop floor planning, virtual manufacturing cell, virtual manufacturing process. Virtual Machining-constructing a virtual operation, process simulation and prediction, virtual numerical control. VR Instruments-hardware, software, VR programming. ME 584 Advanced Manufacturing Processes Advanced Materials and material Technologies, Materials Developed through Space Related Technologies, Advanced processes for Plastic Forming Casting, Precision Machining-Sources of Error -Thermal, Static, Dynamic, Process Related, Precision Machining Processes, Vibration and Thermal Assisted Machining, High-Speed Processing, Application of FEM in Machining, Manufacturing of Semiconductor Devices, Electronic Assembly and Packaging, Rapid Prototyping Technologies, Manual and Computer Assisted Part Programming, Flexible Manufacturing Systems [FMS] and Robotics. ME 585 Materials Aspect of Creep Fracture Mechanisms of creep and of cavity growth, cavity growth controlled by grain boundary -GB, diffusion alone, cavity growth controlled by surface diffusion, cavity growth controlled by coupled mechanisms. Transgranual creep fracture. Non-uniform distributions of cavity growth. Comparison with the continuum theory of creep damage mechanics, Continuum theory of Kachanov and Robotnov, comparison of the continuum and mechanistic models: power-law creep. ME 586 Fatique Behaviour of Metallic Materials Stress cycles, S-N curve, cyclic stress-strain curve, Low-cycle fatique -LCF, and high-cycle fatigue -HCF, fatigue behavior of uncracked components for HCF and LCF, fatigue behaviour of cracked components -fatigue crack propagation, assessing crack propagation life, metallography of fatigue. ME 587 Mechanical Behaviours of Materials Mechanical tests. Elastic properties, micro-plasticity of crystals and plastic deformation. Grain boundaries, strain-hardening, creep. Strengthening mechanisms, solute-hardening, precipitation-hardening. Fracture, brittle fracture -Griffith theory, ductile fracture, ductile-brittle transition, fatigue fracture. ME 503 Engineering Analysis with Mathematica The course aims to use symbolic software [Mathematica] for engineering analysis: ordinary and partial differential equations, Fourier analysis, Laplace transformation: 2 and 3-D data visualization, spectral analysis, regression, image processing, animation,... Etc. case studies will be performed on the interest of the attending students. ME 598 Mechanical Engineering Seminar Mechanical Engineering Seminar given by students. ME 599 Special Topics The specific title and the content of this course are determined by the Department at the beginning of each term. |