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Fracture Mechanic Dr.Behzad Heidar shenas
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Course Outline -An overview on the materials characteristics: 1.Types of crystal structures 2. Defects 3.Stress-Strain diagram evaluation -Destructive examination -Concept of Fracture -Fracture mechanic -Fatigue failure -Scc fatigue corrosion -Creep -Design and failure analysis -NDT * Book: Deformation and Fracture Mechanics of Engineering Materials, Richard W.Hertzberg, Fifth Edition -An overview on the materials characteristics: 1.Types of crystal structures 2. Defects 3.Stress-Strain diagram evaluation -Destructive examination -Concept of Fracture -Fracture mechanic -Fatigue failure -Scc fatigue corrosion -Creep -Design and failure analysis -NDT * Book: Deformation and Fracture Mechanics of Engineering Materials, Richard W.Hertzberg, Fifth Edition
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Assessment -Attendance: 10% -Quiz (2): 15% -Midterm: 30% -Project: 10% -Final: 35% -Attendance: 10% -Quiz (2): 15% -Midterm: 30% -Project: 10% -Final: 35%
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Engineering Materials
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The Structure of Metals Figure 1.1 An outline of the topics described in Chapter 1.
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Crystal Structure of Metals Body-centered cubic (BCC) - alpha iron, chromium, molybdenum, tantalum, tungsten, and vanadium. Face-centered cubic (FCC) - gamma iron, aluminum, copper, nickel, lead, silver, gold and platinum. Hexagonal close-packed - beryllium, cadmium, cobalt, magnesium, alpha titanium, zinc and zirconium. Common crystal structures for metals:
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Body-Centered Cubic Crystal Structure Example: Iron (Fe) Good strength Moderate ductivity The body-centered cubic (bcc) crystal structure: (a) hard-ball model; (b) unit cell; and (c) single crystal with many unit cells
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Face-Centered Cubic Crystal Structure Example: Aluminum (Al) Moderate strength Good ductivity The face-centered cubic (fcc) crystal structure: (a) hard-ball model; (b) unit cell; and (c) single crystal with many unit cells
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Hexagonal Close-Packed Crystal Structure Example: Beryllium, Zinc Low strength Low ductivity The hexagonal close-packed (hcp) crystal structure: (a) unit cell; and (b) single crystal with many unit cells
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Solidification (a)Nucleation of crystals at random sites in the molten metal; note that the crystallographic orientation of each site is different. (b) and (c) Growth of crystals as solidification continues. (d) Solidified metal, showing individual grains and grain boundaries; note the different angles at which neighboring grains meet each other. Schematic illustration of the stages during solidification of molten metal; each small square represents a unit cell. Grain boundary Volume imperfection voids inclusions Plane imperfection
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Solidification of Molten Metal Schematic illustration of the stages during solidification of molten metal; each small square represents a unit cell. (a) Nucleation of crystals at random sites in the molten metal; note that the crystallographic orientation of each site is different. (b) and (c) Growth of crystals as solidification continues. (d) Solidified metal, showing individual grains and grain boundaries; note the different angles at which neighboring grains meet each other.
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Imperfections
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Defects in a Single-Crystal Lattice (point imperfections) Schematic illustration of types of defects in a single-crystal lattice: self-interstitial, vacancy, interstitial, and substitutional.
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Deformation Mechanisms Cubic metals readily deform by plastic shear or slip. Sliping: one plane of atoms slides over the next adjacent plane. Shear deformation also occurs when compression or tension forces are applies
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Permanent Deformation Figure 1.5 Permanent deformation (also called plastic deformation) of a single crystal subjected to a shear stress: (a) structure before deformation; and (b) permanent deformation by slip. The b/a ratio influences the magnitude of the shear stress required to cause slip.
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Mechanism of slip The strength of metals = shear modulus/6
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Slip by Dislocation
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Movement of Dislocation (line imperfection) Movement of an edge dislocation across the crystal lattice under a shear stress. Dislocations help explain why the actual strength of metals in much lower than that predicted by theory.
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If we place a shear stress along the horizontal direction, the dislocation can be moved with shearing displacement within the crystal. The slip mechanism requires energy, E IGb 2
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Plastic deformation of compounds In Metals : each atom is surrounded by similar atoms. In compounds: two or more atom types are there, deformation brings like atoms together and separates a fraction on unlike atoms High Energy is required (resistance to shear)
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Plastic deformation of compounds
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