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R. Cengiz Ertekin

Researcher at Harbin Engineering University

Publications -  65
Citations -  1277

R. Cengiz Ertekin is an academic researcher from Harbin Engineering University. The author has contributed to research in topics: Nonlinear system & Cnoidal wave. The author has an hindex of 17, co-authored 56 publications receiving 981 citations. Previous affiliations of R. Cengiz Ertekin include University of Hawaii & Dole Food Company.

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Experiments and computations of solitary-wave forces on a coastal-bridge deck. Part I: Flat Plate

TL;DR: In this paper, horizontal and vertical forces acting on a two-dimensional horizontal plate due to solitary waves are investigated by conducting a series of laboratory experiments as well as CFD calculations.
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Experiments and Computations of Solitary-Wave Forces on a Coastal-Bridge Deck. Part II: Deck with Girders

TL;DR: In this article, the effect of formation of entrapped air pockets on the wave forces is studied by including air pressure relief openings on the deck of the model and the role of girders on the forces.
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Wave forces on a submerged horizontal plate-Part II: Solitary and cnoidal waves

TL;DR: In this article, a nonlinear model for the flow of an incompressible and inviscid fluid given in Part I, the wave-induced loads on the submerged, fixed (and rigid) plate are calculated, and results are compared with the available laboratory data, and with linear solutions of the problem.
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Review of Wave Loads on Coastal Bridge Decks

TL;DR: A review of the key studies on wave loads on the coastal bridge decks, including those in the past and very recently, is presented in this article, where the pioneering works that have significantly improved our understanding of the problem are highlighted, and suggestions for future studies are provided.
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Wave forces on a submerged horizontal plate - Part I: Theory and modelling

TL;DR: In this paper, the propagation of nonlinear gravity waves over a thin horizontal plate submerged in water of shallow depth is studied, and an unsteady solution of the problem is obtained by use of the theory of directed fluid-sheets for the two-dimensional motion of an incompressible and inviscid fluid.