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Hydrogen embrittlement of a bimaterial
Affiliation:1. TMT Observatory Corporation, Pasadena, CA 91105, United States;2. Technion – Israel Institute of Technology, Technion City, Haifa 32000, Israel;3. California Institute of Technology, 2100 E California Blvd, Pasadena, CA 91125, United States;1. LTDS, Ecole Centrale de Lyon, 69130 Ecully, France;2. MATEIS, INSA de Lyon, 69621 Villeurbanne, France;1. Helicopter Group, Turkish Aerospace Industries (TAI), 06980 Ankara, Turkey;2. Department of Aerospace Engineering and METU Center for Wind Energy, Middle East Technical University, 06800 Ankara, Turkey;1. College of Engineering, Engineering East Building, Swansea University Bay Campus, Fabian Way, Swansea SA1 8EN, UK;2. Max-Planck-InstitutfürEisenforschung GmbH, Max-Planck-Straβe 1, 40237, Düsseldorf, Germany;3. GKN Aerospace Engine Systems, Trollhättan, SE-46181, Sweden;4. Department of Engineering Science, University West, Trollhättan, SE-46186, Sweden;5. Department of Materials and Manufacturing Technology, Chalmers University of Technology, Gothenburg, SE-412 96, Sweden
Abstract:Commonly, within the energy industry, the corrosion resistance of pressure vessel steels is increased by the addition of an overlay coating comprising a nickel-based alloy or a stainless steel. However, the interface between the two alloys is prone to hydrogen-assisted cracking, due to for example carbide precipitation near the interface. In the present study, the sensitivity of the tensile strength of the interface to hydrogen concentration is measured for both notched and un-notched specimens made from the overlay welding of 690 nickel alloy on a low alloy steel A533B. An elastic–plastic finite element analysis is used to determine the stress and strain state near the notch root, and thereby to calculate the local distribution of hydrogen within the lattice and at traps. The observed strength of the notched specimens is best rationalised by assuming that the local cohesive strength of the interface is a function of the lattice hydrogen concentration, with a negligible influence of the trapped hydrogen. The scatter in specimen strength, and the relative strength of the notched and un-notched specimens, are adequately described by Weibull statistics, with a low value of Weibull modulus equal to 3.4.
Keywords:Failure  Hydrogen  Diffusion  Size effects
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