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Journal ArticleDOI

Wave generation by an oscillating surface-pressure and its application in wave-energy extraction

António Sarmento, +1 more
- 01 Jan 1985 - 
- Vol. 150, Iss: -1, pp 467-485
TLDR
In this paper, a two-dimensional analysis based on linear surface-wave theory is developed for an oscillating-water-column wave-energy device in water of arbitrary constant depth, and the results show that air compressibility can be important in practice, and its effects may in general be satisfactorily represented by linearization.
Abstract
A two-dimensional analysis, based on linear surface-wave theory, is developed for an oscillating-water-column wave-energy device in water of arbitrary constant depth. The immersed part of the structure is assumed of shallow draught except for a submerged vertical reflecting wall. Both the cases of linear and nonlinear power take-off are considered. The results show that air compressibility can be important in practice, and its effects may in general be satisfactorily represented by linearization. The analysis indicates that using a turbine whose characteristic exhibits a phase difference between pressure and flow rate may be a method of strongly reducing the chamber length and turbine size with little change in the capability of energy extraction from regular waves. It was found in two examples of devices with strongly nonlinear power take-off that the maximum efficiency is only marginally inferior to what can be achieved in the linear case.

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Citations
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Journal ArticleDOI

Experimental modelling of a multi-use floating platform for wave and wind energy harvesting

TL;DR: In this article, an experimental work performed to validate a new floating semisubmersible structure which combines wave energy converters (3 Oscillating Water Columns, OWC) and wind harvesting (5 MW wind turbine) is presented.
Journal ArticleDOI

Numerical simulation of a heave-only floating OWC (oscillating water column) device

TL;DR: In this paper, a two-dimensional fully nonlinear CFD model with dynamic mesh was developed to analyze the performance of a heave-only floating OWC (oscillating water column) device.
Journal ArticleDOI

Wave-power absorption by a periodic linear array of oscillating water columns

TL;DR: In this article, a theoretical analysis of the ocean wave energy absorption by a periodic linear array of oscillating water columns (OWCs) of arbitrary plan-form is presented based on classical linear water wave theory and uses the expressions for the wave field resulting from timeharmonic pressure distributions on the free surface.
Journal ArticleDOI

Hydrodynamic analysis of an array of interacting free-floating oscillating water column (OWC׳s) devices

TL;DR: In this paper, the hydrodynamic analysis of an array of oscillating water column (OWC) devices that is floating independently in finite depth waters and exposed to the action of regular surface waves is assumed.
References
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Surface Waves

TL;DR: In this paper, the evanescent field structure over the wave front, as represented by equiphase planes, is identified as one of the most important and easily recognizable forms of surface wave.
Journal ArticleDOI

Wave-power absorption by systems of oscillating surface pressure distributions

TL;DR: In this article, the efficiency of energy absorption of a system of uniform oscillatory surface pressure distributions was derived based on linear water-wave theory and the results showed the close analogies which exist with theories for absorbing oscillatory rigid bodies and a number of new reciprocal relations for pressure distributions.
Journal ArticleDOI

On the Theory of the Wells Turbine

TL;DR: In this article, the authors present an etude theorique du comportement thermodynamique de la turbine de Wells, a turbine a ecoulement axial adaptee a l'extraction d'energie a partir d'un energy alternatif, and obtention d'expressions for la forme d'ailette rendant maximal le rendement of the turbine.
Book ChapterDOI

Computer oriented algorithms for solving systems of simultaneous nonlinear algebraic equations

TL;DR: In this paper, the authors discuss the problem of solving N real equations in N real unknowns, and present the best algorithms for the various facets of the given system, such as getting into a region of local convergence from poor initial estimates, achieving guaranteed convergence to a root from anywhere within a specified region by suitably restricting the functions fi, using a technique in a vicinity of a root (local technique) which is fast, stable and which does not require the user to furnish derivatives of the function fi; and finally, obtaining additional roots of a nonlinear system without converging again to
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