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Ameya Galinde
Researcher at Arizona State University
Publications - 4
Citations - 35
Ameya Galinde is an academic researcher from Arizona State University. The author has contributed to research in topics: Finite element method & Doppler effect. The author has an hindex of 2, co-authored 4 publications receiving 33 citations. Previous affiliations of Ameya Galinde include Northeastern University.
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Range-dependent waveguide scattering model calibrated for bottom reverberation in a continental shelf environment.
TL;DR: An analytic model is developed for scattering from random inhomogeneities in range-dependent ocean waveguides using the Rayleigh-Born approximation to Green's theorem and an approach is also developed for distinguishing moving clutter from statistically stationary background reverberation by tracking temporal and spatial fluctuations in OAWRS intensity images.
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Model for continuously scanning ultrasound vibrometer sensing displacements of randomly rough vibrating surfaces
Purnima Ratilal,Mark Andrews,Ninos Donabed,Ameya Galinde,Carey Rappaport,Douglas J. Fenneman +5 more
TL;DR: Simulations with the model indicate that surface displacement and velocity estimation are highly dependent upon the scan velocity and projected wavelength of the ultrasound vibrometer relative to the roughness height standard deviation and correlation length scales of the rough surface.
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Assessing fish populations and enhancing biological detection in continental shelf environments with range‐dependent scattering and reverberation models
Mark Andrews,Ameya Galinde,Ninos Donabed,Purnima Ratilal,Tianrun Chen,Deanelle T. Symonds,Sunwoong Lee,Nick Makris +7 more
TL;DR: In this paper, a range-dependent scattering and reverberation model based on the parabolic equation has been applied to assess population densities of fish by inverting long-range acoustic data collected on the New Jersey continental shelf.
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Elastic Modes of an Anisotropic Ridge Waveguide
TL;DR: In this article, a semi-analytical method for finding the elastic modes propagating along the edge of an anisotropic semi-infinite plate is presented, where solutions are constructed as linear combinations of a finite number of the corresponding plate modes with the constraint that they decay in the direction perpendicular to the edge and collectively satisfy the free boundary condition over the edge surface.