2005
DOI: 10.1007/s10778-005-0060-1
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Laws of Influence of Structural Characteristics on the Strength and Crack Resistance of Aging Metallic Materials

Abstract: The structural characteristics (the volume fraction, size, and shape of and the distance among hardening-phase particles) of aging alloys and steels, which define the behavior of the critical stress intensity factor during thermal hardening, are determined using the structural-mechanical approach we have developed. It is experimentally demonstrated for maraging steels that our approach is capable of proving the correlations of strength, plasticity, and crack-resistance with the structural characteristics, whic… Show more

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Cited by 6 publications
(12 citation statements)
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“…1a [10,15]), the following notation is used: the first subscript on ( ) ( , , ) K M C MN 1 1 2 3 = stands for longitudinal, transverse, and normal directions of the applied force (these directions coincide with the rolling, transverse, and normal (to the rolling plane) directions, respectively); the second subscript (N = m) stands for the direction in which a mode I crack propagates in the corresponding plane (mn) = (23), (13) Formulas (1.2) and (1.3) are based on the experimentally justified proportional relationship between the dimensional parameters of the plastic zone at the crack tip x mn 0( ) and the average distances between particles of the hardening phases on the associated planes (mn) of the object l 0( ) mn as well as on the functional relationship between the parameter l 0( ) mn and the density of hardening-phase particles f c mn ( ) [19]. Because these particles appear under final heat treatment of ageing alloys (hardening ageing) mainly on the grain boundaries in the matrix phase, we may assume that their relative density on the grain boundaries parallel to the planes (mn) is proportional to the area of these boundaries on the corresponding planes (mn), this area being dependent on e and referred to the total area A mn ( ) of the grain boundaries in unit volume:…”
Section: Basic Relationsmentioning
confidence: 99%
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“…1a [10,15]), the following notation is used: the first subscript on ( ) ( , , ) K M C MN 1 1 2 3 = stands for longitudinal, transverse, and normal directions of the applied force (these directions coincide with the rolling, transverse, and normal (to the rolling plane) directions, respectively); the second subscript (N = m) stands for the direction in which a mode I crack propagates in the corresponding plane (mn) = (23), (13) Formulas (1.2) and (1.3) are based on the experimentally justified proportional relationship between the dimensional parameters of the plastic zone at the crack tip x mn 0( ) and the average distances between particles of the hardening phases on the associated planes (mn) of the object l 0( ) mn as well as on the functional relationship between the parameter l 0( ) mn and the density of hardening-phase particles f c mn ( ) [19]. Because these particles appear under final heat treatment of ageing alloys (hardening ageing) mainly on the grain boundaries in the matrix phase, we may assume that their relative density on the grain boundaries parallel to the planes (mn) is proportional to the area of these boundaries on the corresponding planes (mn), this area being dependent on e and referred to the total area A mn ( ) of the grain boundaries in unit volume:…”
Section: Basic Relationsmentioning
confidence: 99%
“…We will develop and experimentally validate a structural mechanical approach to evaluating and predicting the anisotropy of the fracture toughness K 1C of FCC-metals (aluminum alloys) loaded in the rolling direction, in the transverse direction, and normally to the rolling plane. The approach is based on the modification of the Hahn-Rosenfield model proposed in [3,4,19] to estimate the fracture toughness …”
mentioning
confidence: 99%
“…We study, on the example of aging N18K8M5T steel, the yield surface for biaxial tension, for different offset-strain values δ (from 0 to 0.2%) and consider physical processes in the material in the range of small elastoplastic strains. The steel contains, in wt.%, 0.02C, 18.2Ni, 0.68Ti, 5.03Mo, 8.6Co, 0.11Al, 0.02Si, 0.005P, 0.005S) (Nizhnik and Usikova, 2005). The study was carried out using tubular specimens (the gauge length, outer diameter, and wall thickness are 100, 30, and 0.8 mm, respectively) fabricated from a cold-drawn rod.…”
mentioning
confidence: 99%
“…The steel contains, in wt.%, 0.02C, 18.2Ni, 0.68Ti, 5.03Mo, 8.6Co, 0.11Al, 0.02Si, 0.005P, 0.005S) (Nizhnik and Usikova, 2005). The study was carried out using tubular specimens (the gauge length, outer diameter, and wall thickness are 100, 30, and 0.8 mm, respectively) fabricated from a cold-drawn rod.…”
mentioning
confidence: 99%
“…This is manifested by an increased scatter in hardness (as a strength parameter) throughout the service life [7]. Because of the high reliability demands for such structures, it appears important to enhance the stability of fracture resistance by optimizing the structure of high-strength materials during manufacture to make them more ductile.The structural characteristics of high-strength materials responsible for fracture can be specified by means of structural mechanics [17] using the basic relations of physics of strength and fracture [10,13,21]. Among such characteristics are experimentally justified structural dependences of strength, ductility, and ductile-brittle transition temperature and dislocation failure criteria, which generally indicate how the structural parameters of a material should be changed to enhance its fracture resistance [9,18].…”
mentioning
confidence: 99%