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S.C. Mohapatra

Researcher at Instituto Superior Técnico

Publications -  39
Citations -  465

S.C. Mohapatra is an academic researcher from Instituto Superior Técnico. The author has contributed to research in topics: Dispersion relation & Dissipation. The author has an hindex of 10, co-authored 30 publications receiving 265 citations. Previous affiliations of S.C. Mohapatra include Technical University of Lisbon & Indian Institute of Technology Kharagpur.

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Review of developments in porous membranes and net-type structures for breakwaters and fish cages

TL;DR: In this paper, a literature review is presented on the theoretical, numerical, and experimental progress made in the application of porous membranes and net-type structures to breakwaters and fish cages.
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Surface gravity wave interaction with elastic bottom

TL;DR: In this article, a hydroelastic model is developed to deal with surface gravity wave interaction with an elastic bed based on the small amplitude water wave theory and plate deflection in finite water depth.
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Wave energy dissipation of a submerged horizontal flexible porous membrane under oblique wave interaction

TL;DR: In this paper, an analytical model associated with oblique wave interaction with a submerged horizontal flexible porous membrane is presented under the assumption of linearized small amplitude and structural response in finite water depth.
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Interaction of ocean waves with floating and submerged horizontal flexible structures in three-dimensions

TL;DR: In this article, a three-dimensional general mathematical hydroelastic model dealing with the problem of wave interaction with a floating and a submerged flexible structure is developed based on small amplitude wave theory and linear structural response.
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Surface gravity wave interaction with a submerged horizontal flexible porous plate

TL;DR: In this article, an analytical study for surface gravity wave interaction with submerged flexible porous plate based on small amplitude water wave theory and structural response is presented, and the integral forms of Green's functions are derived using the fundamental solution associated with the two-dimensional Laplace equation.