PSI - Issue 25

Corrado Groth et al. / Procedia Structural Integrity 25 (2020) 136–148 C. Groth et al. / Structural Integrity Procedia 00 (2019) 000–000

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478. URL: https://www.scopus.com/inward/record.uri?eid=2-s2.0-85064674094{&}doi=10.1016{%}2Fj.prostr.2018. 11.071{&}partnerID=40{&}md5=21232f0224be249b8e0348e7ae30a519 , doi: 10.1016/j.prostr.2018.11.071 . Gri ffi th, A.A., 1921. Vi. the phenomena of rupture and flow in solids. Philosophical transactions of the royal society of london. Series A, containing papers of a mathematical or physical character 221, 163–198. Groth, C., Cella, U., Costa, E., Biancolini, M., 2019a. Fast high fidelity CFD / CSM fluid structure interaction using RBF mesh morphing and modal superposition method. Aircraft Engineering and Aerospace Technology 91, 893–904. URL: https://doi.org/10.1108/ AEAT-09-2018-0246 , doi: 10.1108/AEAT-09-2018-0246 . Groth, C., Chiappa, A., Biancolini, M., 2018. Shape optimization using structural adjoint and rbf mesh morphing. Procedia Structural Integrity 8, 379–389. Groth, C., Costa, E., Biancolini, M.E., 2019b. RBF-based mesh morphing approach to perform icing simulations in the aviation sector. Aircraft Engineering and Aerospace Technology 91, 620–633. URL: https://www.scopus.com/inward/record.uri?eid=2-s2. 0-85062104000{&}doi=10.1108{%}2FAEAT-07-2018-0178{&}partnerID=40{&}md5=935623d05197b59add119d6af753c57e , doi: 10.1108/AEAT-07-2018-0178 . Ingra ff ea, A., 1977. Nodal grafting for crack propagation studies. International Journal for Numerical Methods in Engineering 11, 1185–1187. ITER, 2007. Iter vacuum vessel load specification. Kojekine, N., Hagiwara, I., Savchenko, V., 2003. Software tools using CSRBFs for processing scattered data. Computers and Graphics (Pergamon) 27, 311–319. doi: 10.1016/S0097-8493(02)00287-X . Lin, X., Smith, R., 1998. Fatigue growth simulation for cracks in notched and unnotched round bars. International Journal of Mechanical Sciences 40, 405–419. Mi, Y., Aliabadi, M., 1994. Three-dimensional crack growth simulation using bem. Computers & Structures 52, 871–878. Micchelli, C.A., 1986. Interpolation of scattered data: Distance matrices and conditionally positive definite functions. Constructive Approximation 2, 11–22. doi: 10.1007/BF01893414 . Murakami, Y., Keer, L., 1993. Stress intensity factors handbook, vol. 3. Journal of Applied Mechanics 60, 1063. Paris, P., Erdogan, F., 1963. A critical analysis of crack propagation laws . Pathak, H., Singh, A., Singh, I.V., 2013. Fatigue crack growth simulations of 3-d problems using xfem. International Journal of Mechanical Sciences 76, 112–131. Pilkey, W.D., Pilkey, D.F., 2008. Peterson’s stress concentration factors. John Wiley & Sons. Portela, A., Aliabadi, M., Rooke, D.P., 1993. Dual boundary element incremental analysis of crack propagation. Computers & Structures 46, 237–247. RCC-MR, D., 2007. Construction rules for mechanical components of nuclear installations. AFCEN: Paris, France . Staten, M.L., Owen, S.J., Shontz, S.M., Salinger, A.G., Co ff ey, T.S., 2011. A comparison of mesh morphing methods for 3d shape optimization, in: Proceedings of the 20th international meshing roundtable. Springer, pp. 293–311. Wang, P., Yao, Z., 2006. Fast multipole dbem analysis of fatigue crack growth. Computational Mechanics 38, 223–233.

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