O. Oudghiri-Idrissi, and B.B. Guzina (2022). Effective linear wave motion in periodic origami structures, Comp. Meth. Appl. Mech. Eng., 399, 115386.

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O. Oudghiri-Idrissi and B.B. Guzina (2022). “Effective linear wave motion in periodic origami structures”, Comp. Meth. Appl. Mech. Eng., 399, 115386. Article

 

2023 CISM course on Wave Motion in Heterogeneous Media, June 19-23

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Buno Lombard  (CNRS – Laboratoire de Mécanique et d’Acoustique) and Bojan Guzina are co-organizing a CISM course on Wave Motion in Heterogeneous Media: Analysis, Modeling and Design. Speakers will include Guillaume Bal (University of Chicago), Rémi Cornaggia (Sorbonne Université – Institut Jean Le Rond d’Alembert), Richard Craster (Imperial College London), and Dennis Kochmann (ETH Zurich). The short course will be held June 19-23, 2023. More details and registration available at https://www.cism.it/en/

B.B. Guzina, O. Oudghiri-Idrissi and S. Meng (2022). “Asymptotic anatomy of the Berry phase for scalar waves in 2D periodic continua”, Proc. Roy. Soc. A, 478, 20220110.

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B.B. Guzina, O. Oudghiri-Idrissi and S. Meng (2022). “Asymptotic anatomy of the Berry phase for scalar waves in 2D periodic continua”, Proc. Roy. Soc. A, 478, 20220110. Article

2022 EMI Elasticity Committee Distinguished Lecture, University of Michigan

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On May 16, 2022, Prof. Guzina gave the inaugural EMI Elasticity Committee Distinguished Lecture in the Department of Civil and Environmental Engineering, University of Michigan, Ann Arbor.

D.P. Shahraki and B.B. Guzina (2022). From d’Alembert to Bloch and back: A semi-analytical solution of 1D boundary value problems governed by the wave equation in periodic media, Int. J. Solids Struct., 234-5, 111239. 

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D.P. Shahraki and B.B. Guzina (2022). “From d’Alembert to Bloch and back: A semi-analytical solution of 1D boundary value problems governed by the wave equation in periodic media”, Int. J. Solids Struct., 234-5, 111239.  Article

D.P. Shahraki and B.B.Guzina (2022). Homogenization of the wave equation with non-uniformly oscillating coefficients, Math. Mech. Solids,  27, 1-25

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D.P. Shahraki and B.B. Guzina (2022). “Homogenization of the wave equation with non-uniformly oscillating coefficients”, Math. Mech. Solids,  27, 1-25,  Article