Diffraction of acoustic waves at two-dimensional hard trilateral cylinders with rounded edges: First-order physical theory of diffraction approximation

Apaydin, GokhanSevgi, LeventUfimtsev, Pyotr Ya.2024-05-252024-05-25201810001-49661520-852410.1121/1.50370962-s2.0-85046971816https://doi.org/10.1121/1.5037096https://hdl.handle.net/20.500.14517/358Apaydin, Gokhan/0000-0001-8028-0353;The paper explores diffraction of acoustic waves at a two-dimensional hard trilateral cylinder with rounded edges. It represents the extension of the physical theory of diffraction (PTD) for finite objects with rounded edges. A first-order PTD approximation is developed. Integral equations are formulated for acoustic fringe waves and solved by method of moments (MoM). Good agreement is observed with the exact solution found by MoM when the object size exceeds a few wavelengths. (C) 2018 Acoustical Society of America.eninfo:eu-repo/semantics/closedAccess[No Keyword Available]Diffraction of acoustic waves at two-dimensional hard trilateral cylinders with rounded edges: First-order physical theory of diffraction approximationArticleQ2Q1143527922795WOS:00043305070004129857769