PSI - Issue 47

Sergei Kabrits et al. / Procedia Structural Integrity 47 (2023) 513–520 S. Kabrits and E. Kolpak / Structural Integrity Procedia 00 (2019) 000 – 000

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Butusova, Y. N., Mishakin, V. V., Kachanov, M., 2020. On Monitoring the Incubation Stage of Stress Corrosion Cracking in Steel by the Eddy Current Method. International Journal of Engineering Science 148, 103212 Chernykh, K.F., 1980. Nonlinear Theory of Isotropic Elastic Thin Shells. Mechanics of Solids, No. 2, 148-159 (in Russian). Dolinskii, V. M., 1967. Calculations on Loaded Tubes Exposed to Corrosion. Chemical and Petroleum Engineering 3(2), 96 – 97 Elishakoff I., Ghyselinck G., Miglis Y., 2012. Durability of an Elastic Bar under Tension with Linear or Nonlinear Relationship between Corrosion Rate and Stress. Journal of Applied Mechanics, Trans. ASME 79 (2), 021013. Gutman, E. M., 1994. Mechanochemistry of Solid Surfaces. World Scientific, Singapore. Gutman, E., Bergman, R., Levitsky, S., 2016. Influence of Internal Uniform Corrosion on Stability Loss of a Thin-Walled Spherical Shell Subjected to External Pressure. Corrosion Science 111, 212-215. doi:10.1016/j.corsci.2016.04.018. Gutman, E., Haddad, J., Bergman, R., 2005. Stability of Thin-Walled High-Pressure Cylindrical Pipes With Non-Circular Cross-Section and Variable Wall Thickness Subjected to Non-Homogeneous Corrosion, Thin Walled Structures 43(1), 23 – 32. Javadi, M., Epstein, M., Asghari, M., 2020. Micromorphic Balance Equations in Mass Transport and Mass Production. International Journal of Engineering Science 153, 103312 doi: 10.1016/j.ijengsci.2020.103312. Javanbakht, M., Ghaedi, M. S., 2020. Phase Field Approach for Void Dynamics with Interface Stresses at the Nanoscale. International Journal of Engineering Science 154, 103279 doi: 10.1016/j.ijengsci.2020.103279. Kabrits, S., Kolpak, E., 2015. Numerical Study of Convergence of Nonlinear Models of the Theory of Shells with Thickness Decrease. In: Proceedings of the international conference on numerical analysis and applied mathematics 2014 (ICNAAM-2014): 1648, p. 300008. AIP Publishing. doi: 10.1063/1.4912547. Kabrits, S., Kolpak, E., 2016. Quasi-static axisymmetric eversion hemispherical domes made of elastomers. Proceedings of the international conference on numerical analysis and applied mathematics 2015 (ICNAAM-2015): 1738, p. 160006. AIP Publishing. doi: 10.1063/1.4951939. Kazemian, M., Hassani, A., Goudarzi, A. M., 2022. On Strain-Induced Degradation of the Polymeric Skeleton in Poro-Hyperelastic Inflating Vessels by a Non-Equilibrium Thermodynamic Framework. International Journal of Engineering Science. 171, 103618 doi: 10.1016/j.ijengsci.2021.103618 Keller, H. B., 1968. Numerical Methods for Two-Point Boundary-Value Problems. Blaisdell, London, pp.184. Okulova D, Almazova L., Sedova O., Pronina Y., 2023. On Local Strength of a Spherical Vessel with Pits Distributed along the Equator. Frattura ed Integrità Strutturale 17 (63), 80 -90. DOI: 10.3221/igf-esis.63.08 Pronina, Y. G., 2011. Thermoelastic Stress Analysis for a Tube under General Mechanochemical Corrosion Conditions. 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Analytical Solution for the Lifetime of a Spherical Shell of Arbitrary Thickness under the Pressure of Corrosive Environments: The Effect of Thermal and Elastic Stresses. ASME Journal of Applied Mechanics 88, 061004. doi: 10.1115/1.4050280. Pronina, Y., Sedova, O., Grekov, M., Sergeeva, T., 2018. On Corrosion of a Thin-Walled Spherical Vessel under Pressure. International Journal of Engineering Science 130, 115 – 28. Pronina, Y. G., Sedova, O. S., Kabrits, S. A., 2015. On the Applicability of Thin Spherical Shell Model for the Problems of Mechanochemical Corrosion. In: Proceedings of the international conference on numerical analysis and applied mathematics 2014 (ICNAAM-2014): 1648, p. 300008. AIP Publishing. doi: 10.1063/1.4912550 . Sedova, O. S., Pronina, Y. G., 2015. Taking Account of Hydrostatic Pressure in the Modeling of Corrosion of Thick Spherical Shells. In: 2015 international conference on mechanics - seventh Polyakhov’s reading, pp. 1 – 4. doi: 10.1109/POLYAKHOV.2015.7106771 . Sedova, O. S., Pronina, Y. G., 2016. On the Choice of Equivalent Stress for the Problem of Mechanochemical Corrosion of Spherical Members. Vestnik of Saint Petersburg University, Applied Mathematics, Computer Science Control Processes, 12(2), pp. 33 – 44 (in Russian). Sedova, O. S., Pronina, Y. G., 2022. The Thermoelasticity Problem for Pressure Vessels with Protective Coatings, Operating under Conditions of Mechanochemical Corrosion, International Journal of Engineering Science 170, 103589. doi: 10.1016/j.ijengsci.2021.103589. Song, Z., 2020. Analytical Study on Phase Transition of Shape Memory Alloy Wire under Uniaxial Tension. International Journal of Engineering Science 152, 103295 doi: 10.1016/j.ijengsci.2020.103295 Wee, W., Chudnovsky, A., Choi, B.-H., 2022. Modeling of Multiple Crack Initiation in Polymer Pipes under Oxidative Environment. International Journal of Engineering Science 176, 103686. doi: 10.1016/j.ijengsci.2022.103686 Xia, X., Li, J., Zhang, J., Weng G. J., 2021. Uncovering the Glass-Transition Temperature and Temperature-Dependent Storage Modulus of Graphene-Polymer Nanocomposites through Irreversible Thermodynamic Processes. International Journal of Engineering Science 158,103411 doi: 10.1016/j.ijengsci.2020.103411 Zhao S., Pronina Y., 2019. On the Stress State of a Pressurised Pipe with an Initial Thickness Variation, Subjected to Non-Homogeneous Internal Corrosion // E3S Web of Conferences 2019. Vol. 121, N 01013. doi: 10.1051/e3sconf/201912101013

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