Manikandan Mathur
Massachusetts Institute of Technology
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Publication
Featured researches published by Manikandan Mathur.
Journal of Fluid Mechanics | 2010
Matthieu Mercier; Denis Martinand; Manikandan Mathur; Louis Gostiaux; Thomas Peacock; Thierry Dauxois
We present the results of a combined experimental and numerical study of the generation of internal waves using the novel internal wave generator design of Gostiaux et al. (2007). This mechanism, which involves a tunable source comprised of oscillating plates, has so far been used for a few fundamental studies of internal waves, but its full potential has yet to be realized. Our studies reveal that this approach is capable of producing a wide variety of two-dimensional wave fields, including plane waves, wave beams and discrete vertical modes in finite-depth stratifications. The effects of discretization by a finite number of plates, forcing amplitude and angle of propagation are investigated, and it is found that the method is remarkably efficient at generating a complete wave field despite forcing only one velocity component in a controllable manner. We furthermore find that the nature of the radiated wave field is well predicted using Fourier transforms of the spatial structure of the wave generator.
Journal of Geophysical Research | 2014
Manikandan Mathur; Glenn S. Carter; Thomas Peacock
We investigate the role of deep-ocean topography in scattering energy from the large spatial scales of the low-mode internal tide to the smaller spatial scales of higher modes. The complete Green function method, which is not subject to the restrictions of the WKB approximation, is used for the first time to study the two-dimensional scattering of a mode-1 internal tide incident on subcritical and supercritical topography of any form in arbitrary stratifications. For an isolated Gaussian ridge in a uniform stratification, large amplitude critical topography is the most efficient at mode-1 scattering and small amplitude topography scatters with an efficiency on the order of 5–10%. In a nonuniform stratification with a pycnocline, the results are qualitatively the same as for a constant stratification, albeit with the key features shifted to larger height ratios. Having validated these results by direct comparison with the results of nonlinear numerical simulations, and in the process demonstrated that WKB results are not appropriate for reasonable ocean predictions, we proceed to use the Green function approach to quantify the role of topographic scattering for the region of the Pacific Ocean surrounding the Hawaiian Islands chain. To the south, the Line Islands ridge is found to scatter ∼40% of a mode-1 internal tide coming from the Hawaiian Ridge. To the north, realistic, small-amplitude, rough topography scatters ∼5–10% of the energy out of mode 1 for transects of length 1000–3000 km. A significant finding is that compared to large extents of small-amplitude, rough topography a single large topographic feature along the path of a mode-1 internal tide plays the dominant role in scattering the internal tide.
Journal of Physical Oceanography | 2016
Manikandan Mathur; Glenn S. Carter; Thomas Peacock
AbstractAn established analytical technique for modeling internal tide generation by barotropic flow over bottom topography in the ocean is the Green function–based approach. To date, however, for realistic ocean studies this method has relied on the WKB approximation. In this paper, the complete Green function method, without the WKB approximation, is developed and tested, and in the process, the accuracy of the WKB approximation for realistic ridge geometries and ocean stratifications is considered. For isolated Gaussian topography, the complete Green function approach is shown to be accurate via close agreement with the results of numerical simulations for a wide range of height ratios and criticality; in contrast, the WKB approach is found to be inaccurate for small height ratios in the subcritical regime and all tall topography that impinges on the pycnocline. Two ocean systems are studied, the Kaena and Wyville Thomson Ridges, for which there is again excellent agreement between the complete Green f...
Physical Review Letters | 2007
Manikandan Mathur; George Haller; Thomas Peacock; Jori Elan Ruppert-Felsot; Harry L. Swinney
Journal of Fluid Mechanics | 2009
Manikandan Mathur; Thomas Peacock
Journal of Fluid Mechanics | 2012
Matthieu Mercier; Manikandan Mathur; Louis Gostiaux; Theo Gerkema; J.M. Magalhaes; José C. B. da Silva; Thierry Dauxois
Physical Review Letters | 2010
Manikandan Mathur; Thomas Peacock
Journal of Chemical Physics | 2009
Maxim N. Artyomov; Manikandan Mathur; Michael S. Samoilov; Arup K. Chakraborty
Journal of Physical Chemistry B | 2006
Neena S. John; N. R. Selvi; Manikandan Mathur; Rama Govindarajan; G. U. Kulkarni
Physical Review Letters | 2007
Manikandan Mathur; Ratul Dasgupta; N. R. Selvi; Neena S. John; G. U. Kulkarni; Rama Govindarajan
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Jawaharlal Nehru Centre for Advanced Scientific Research
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