非线性WEC优化几何浮标设计有效无功功率要求

D. Wilson, R. Robinett, G. Bacelli, O. Abdelkhalik, W. Weaver, R. Coe
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引用次数: 1

摘要

提出了一种用于波浪能转换器的非线性几何浮标设计方法。建立了钟形玻璃(HG)结构WEC的非线性动力学模型。HG浮标以升沉运动或单一自由度(DOF)运行。浮标与波浪之间独特的相互作用产生非线性强化效应,在运行期间提供实际的能量储存或无功功率。采用复合共轭控制(C3)和实用的比例导数(PD)控制器来优化非谐振条件下的功率吸收,并将其应用于线性右圆柱(RCC) WEC。在单频率下,将PDC3 RCC浮标与HG浮标设计进行了比较。回顾和评价了HG浮标的波激励输入条件的布雷茨施耐德谱。数值模拟证明了HG几何浮标设计的功率和能量捕获,该设计结合并利用非线性几何结构为单自由度WEC提供无功功率。通过利用HG设计中的非线性物理特性,与优化的线性圆柱形WEC相比,可以观察到简化的操作性能。HG的陡度角$\alpha$相对于波是变化的,最初优化,以提高能量捕获。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Nonlinear WEC Optimized Geometric Buoy Design for Efficient Reactive Power Requirements
This paper presents a nonlinear geometric buoy design for Wave Energy Converters (WECs). A nonlinear dynamic model is presented for an hour glass (HG) configured WEC. The HG buoy operates in heave motion or as a single Degree-of-Freedom (DOF). The unique formulation of the interaction between the buoy and the waves produces a nonlinear stiffening effect that provides the actual energy storage or reactive power during operation. A Complex Conjugate Control (C3) with a practical Proportional-Derivative (PD) controller is employed to optimize power absorption for off-resonance conditions and applied to a linear right circular cylinder (RCC) WEC. For a single frequency the PDC3 RCC buoy is compared with the HG buoy design. A Bretschneider spectrum of wave excitation input conditions are reviewed and evaluated for the HG buoy. Numerical simulations demonstrate power and energy capture for the HG geometric buoy design which incorporates and capitalizes on the nonlinear geometry to provide reactive power for the single DOF WEC. By exploiting the nonlinear physics in the HG design simplified operational performance is observed when compared to an optimized linear cylindrical WEC. The HG steepness angle $\alpha$ with respect to the wave is varied and initially optimized for improved energy capture.
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