Mechanical MetallurgyI Mechanical Fundamentals 1 Introduction 2 Stress and Strain Relationships for Elastic Behavior 3 Elements of the Theory of Plasticity II Metallurgical Fundamentals 4 Plastic Deformation of Single Crystals 5 Dislocation Theory 6 Strengthening Mechanisms 7 Fracture III Applications to Materials Testing 8 The Tension Test 9 The Hardness Test 10 The Torsion Test 11 Fracture Mechanics 12 Fatigue of Metals 13 Creep and Stress Rupture 14 Brittle Fracture and Impact Testing IV Plastic Forming of Metals 15 Fundamentals of Metalworking 16 Forging 17 Rolling of Metals 18 Extrusion 19 Drawing of Rods, Wires and Tubes 20 Sheet-Metal Forming 21 Maching of Metals Appendixes |
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Page 33
... components for their specification , so they are tensors of the first rank . The number of components required to specify a quantity is 3 " , where n is the rank of the tensor.1 The elastic constant that relates stress with strain in an ...
... components for their specification , so they are tensors of the first rank . The number of components required to specify a quantity is 3 " , where n is the rank of the tensor.1 The elastic constant that relates stress with strain in an ...
Page 153
... components are added separately . Thus b1 + b2 = a [ 110 ] + a 。[ 211 ] = a [ 321 ] . In adding or subtract- ing components common unit vectors must be used . Thus ao / 3 [ 112 ] + a。/6[11Ï ] must be expressed as a。/6[224 ] + a。/6 ...
... components are added separately . Thus b1 + b2 = a [ 110 ] + a 。[ 211 ] = a [ 321 ] . In adding or subtract- ing components common unit vectors must be used . Thus ao / 3 [ 112 ] + a。/6[11Ï ] must be expressed as a。/6[224 ] + a。/6 ...
Page 468
... components , i.e. , = DB . Likewise the completely reversed portion of the creep strain range A is the smaller of the two creep components , i.e. , Acc CD . We now need to find Aɛpe or Aεp . In any hysteresis cycle one but not both of ...
... components , i.e. , = DB . Likewise the completely reversed portion of the creep strain range A is the smaller of the two creep components , i.e. , Acc CD . We now need to find Aɛpe or Aεp . In any hysteresis cycle one but not both of ...
Contents
Introduction | 3 |
Stress and Strain Relationships for Elastic Behavior | 18 |
Applications to Materials Testing | 273 |
Copyright | |
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alloys aluminum American Society annealed ASME ASTM atoms behavior brittle fracture Burgers vector cold-worked components compression constant creep rate criterion crystal decrease determined diameter direction ductile effect elastic elongation embrittlement energy engineering equation extrusion factor failure fatigue limit Figure flow stress force forging fracture mechanics friction given grain boundaries hardness high-temperature hot-working hydrostatic increases indentation lattice machine martensite material maximum measured metallurgical Metals Park metalworking modulus necking normal notch occurs particles percent plane-strain plastic deformation plastic strain pressure produced propagation properties ratio recrystallization reduction of area region residual stresses screw dislocation shear stress sheet shown in Fig slip plane Society for Metals specimen steel strain hardening strain rate stress-strain curve structure surface tensile strength tensile stress tension test thickness tion torsion Trans transition temperature true strain usually velocity workpiece yield strength yield stress York Δε