Abstract

Abstract. The present study investigates flow dynamics in the hub region of a wind turbine focusing on the influence of nacelle geometry on the root aerodynamics by means of Reynolds averaged Navier–Stokes simulations with the code FLOWer. The turbine considered is a generic version of the Enercon E44 converter incorporating blades with flat-back-profiled root sections. First, a comparison is drawn between an isolated rotor assumption and a setup including the baseline nacelle geometry in order to elaborate the basic flow features of the blade root. It was found that the nacelle reduces the trailed circulation of the root vortices and improves aerodynamic efficiency for the inner portion of the rotor; on the other hand, it induces a complex vortex system at the juncture to the blade that causes flow separation. The origin of these effects is analyzed in detail. In a second step, the effects of basic geometric parameters describing the nacelle have been analyzed with the purpose of increasing the aerodynamic efficiency in the root region. Therefore, three modification categories have been addressed: the first alters the nacelle diameter, the second varies the blade position relative to the nacelle and the third comprises modifications in the vicinity of the blade–nacelle junction. The impact of the geometrical modifications on the local flow physics are discussed and assessed with respect to aerodynamic performance in the blade root region. It was found that increasing the nacelle diameter deteriorates the root aerodynamics, since the flow separation becomes more pronounced. Possible solutions identified to reduce the flow separation are a shift of the blade in the direction of the rotation or the installation of a fairing fillet in the junction between the blade and the nacelle.

Highlights

  • In recent years, upscaling of wind turbines has led to steadily increasing rotor diameters

  • The present study investigates flow dynamics in the hub region of a wind turbine focusing on the influence of nacelle geometry on the root aerodynamics by means of Reynolds averaged Navier–Stokes simulations with the code FLOWer

  • To summarize the effects of relative nacelle thickness on the aerodynamic coefficients in the root region, which are plotted in Fig. 22, they confirm the degradation of aerodynamic performance due to stronger flow separation in the inboard region where lift mostly decreases and drag increases

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Summary

Introduction

In recent years, upscaling of wind turbines has led to steadily increasing rotor diameters. The poor aerodynamic performance of these sections involving massive flow separation and complex three-dimensional flow structures is well known. It can be shown that by assuming a linear increase in the axial induction towards its optimum value along the radius for the inner one-third of the rotor, CP cannot exceed a value of 43/81. This means a loss of 10.5 % compared to the Betz value. In order to increase the rotor efficiency in its inner portion by an adapted aerodynamic design, a better understanding of underlying flow physics, in particular of the driving effects for flow separation, is necessary

Flow separation on conventional blade root geometries and rotational effects
Corner flow separation of aerodynamically shaped junctions
The interacting flow fields of the rotor and the nacelle
Improvement of the aerodynamic efficiency in the blade root region
Baseline reference turbine and considered modifications
Simulation parameters and operating conditions
Results
Three-dimensional flow and separation in the root region
Determination of the angle of attack in the root region
The effect of the nacelle on aerodynamic coefficients
The effect on flow separation and its driving parameters
The effect of the relative nacelle thickness on aerodynamic coefficients
Movement of the blade position relative to the nacelle
The effect of the relative blade position on flow separation
The effect on flow separation and the corner vortex system
The effect of fillets on the aerodynamic coefficients
Assessment of integral quantities and off-design conditions
Findings
Conclusions
Full Text
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