2006
DOI: 10.1007/s10778-006-0104-1
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Deformation and fracture resistance of butt-welded joints with mild interlayer under elastoplastic tension

Abstract: Relations are proposed for evaluating the stress-strain state and strength of a butt weld with a mild interlayer under elastoplastic tension in plane-and axisymmetric-strain conditions. The relations allow for the distribution of transverse normal stresses across the interlayer thickness and the interaction and hardening of the metals in the elastoplastic domain. The predicted strain distribution in certain areas of the weld and its strength are verified experimentally Keywords: butt-welded joint, mild interla… Show more

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Cited by 2 publications
(6 citation statements)
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“…A design model and formulas for the determination of the stress components of the materials M and H under tension (compression) are given in [11,14] for a weld with a flat mild interlayer and in [13] for a weld with a hard interlayer. In [13], it is shown that the stresses in a weld with a hard interlayer can be determined from the formulas for a weld with a mild interlayer by replacing its relative thickness k by k = 1.2 and k H = 1.2 by the relative thickness of the hard interlayer k H (1.2 is the relative distance from the contact plane of the cross-section of the base material in which, according to Saint Venant's principle, the metals H and M no longer interact).…”
Section: Introductionmentioning
confidence: 99%
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“…A design model and formulas for the determination of the stress components of the materials M and H under tension (compression) are given in [11,14] for a weld with a flat mild interlayer and in [13] for a weld with a hard interlayer. In [13], it is shown that the stresses in a weld with a hard interlayer can be determined from the formulas for a weld with a mild interlayer by replacing its relative thickness k by k = 1.2 and k H = 1.2 by the relative thickness of the hard interlayer k H (1.2 is the relative distance from the contact plane of the cross-section of the base material in which, according to Saint Venant's principle, the metals H and M no longer interact).…”
Section: Introductionmentioning
confidence: 99%
“…When the cyclic properties change significantly, we have a = -B e s = / e and s s T T e = / s . In a weld with a mild interlayer under tension, the strain distribution depends on its relative thickness k, the mechanical inhomogeneity coefficient g N , and the modulus of hardening in the elastoplastic domain [14]. In the case of cyclic elastoplastic loading, the mechanical inhomogeneity coefficient at given cyclic strain intensity e e e ik ik ik…”
Section: Introductionmentioning
confidence: 99%
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