OASES: Ocean Acoustic and Seismic Exploration Synthesis. OASES is a general purpose computer code for modeling seismo-acoustic propagation in horizontally stratified waveguides using wavenumber integration in combination with the Direct Global Matrix solution technique. It is basically an upgraded version of SAFARI, distributed by SACLANTCEN, predecessor to the NATO Undersea Research Centre (NURC), now Centre for Maritime Research & Experimentation (CMRE).

References in zbMATH (referenced in 88 articles , 2 standard articles )

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  1. Guo, Ruchi; Lin, Tao; Lin, Yanping; Zhuang, Qiao: Error analysis of symmetric linear/bilinear partially penalized immersed finite element methods for Helmholtz interface problems (2021)
  2. Egarguin, Neil Jerome A.; Onofrei, Daniel; Qi, Chaoxian; Chen, Jiefu: Active manipulation of Helmholtz scalar fields: near-field synthesis with directional far-field control (2020)
  3. Garnier, Josselin: Low-frequency source imaging in an acoustic waveguide (2020)
  4. Petrov, P. S.; Antoine, X.: Pseudodifferential adiabatic mode parabolic equations in curvilinear coordinates and their numerical solution (2020)
  5. Zou, Ming-Song; Liu, Shu-Xiao: A mixed analytical-numerical method for the acoustic radiation of a double elastic spherical shell in finite-depth water (2020)
  6. Guo, Ruchi; Lin, Tao: A higher degree immersed finite element method based on a Cauchy extension for elliptic interface problems (2019)
  7. Hope, Gaute; Schmidt, Henrik: A parallelization of the wavenumber integration acoustic modelling package OASES (2019)
  8. Huang, He; Zou, Ming-Song; Jiang, Ling-Wen: Study of integrated calculation method of fluid-structure coupling vibrations, acoustic radiation, and propagation for axisymmetric structures in ocean acoustic environment (2019)
  9. Khazaie, Shahram; Wang, Xun; Komatitsch, Dimitri; Sagaut, Pierre: Uncertainty quantification for acoustic wave propagation in a shallow water environment (2019)
  10. Lin, Tao; Lin, Yanping; Zhuang, Qiao: Solving interface problems of the Helmholtz equation by immersed finite element methods (2019)
  11. Petrov, P. N.; Dobrokhotov, S. Yu.: Asymptotic solution of the Helmholtz equation in a three-dimensional layer of variable thickness with a localized right-hand side (2019)
  12. Sabatini, Roberto; Marsden, O.; Bailly, C.; Gainville, O.: Three-dimensional direct numerical simulation of infrasound propagation in the Earth’s atmosphere (2019)
  13. Zhao, Hongkai; Zhong, Yimin: A hybrid adaptive phase space method for reflection traveltime tomography (2019)
  14. Belibassakis, K. A.; Arnaud, G.; Rey, V.; Touboul, J.: Propagation and scattering of waves by dense arrays of impenetrable cylinders in a waveguide (2018)
  15. Li, Peng; Liu, Keying; Zhong, Weizhou: Marching schemes for Cauchy wave propagation problems in laterally varying waveguides (2018)
  16. Li, Peng; Liu, Keying; Zhong, Weizhou: Marching schemes for inverse scattering problems in waveguides with curved boundaries (2018)
  17. Mingsong, Zou; Lingwen, Jiang; Shuxiao, Liu: A transformation of the CVIS method to eliminate the irregular frequency (2018)
  18. Petrov, P. S.; Sergeev, S. A.; Tolchennikov, A. A.: Modeling of pulse signals in 3D propagation problems of deep-water acoustics based on the modified Maslov’s canonical operator (2018)
  19. Terekhov, Andrew V.: The stabilization of high-order multistep schemes for the Laguerre one-way wave equation solver (2018)
  20. Tian, Miao; Kadri, Usama: Wavemaker theories for acoustic-gravity waves over a finite depth (2018)

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