A Comparative Study of Two Solution Methods for Blade Momentum Equations Used in the Aerodynamic Analysis and Design of Wind Turbines

<p>The Blade Element Momentum (BEM) equations are widely used for analyzing the wind turbine aerodynamics and for turbine blade design. Compared to the classical approach to the solution of BEM equations which is relatively complex and can sometime lead to non-convergent solution, recently Andrew Ning has described a simpler solution method that reduces the solution to the BEM equations to a one-dimensional root-finding algorithm. In the Ning’s approach, the Blade Element Momentum equations are determined for a blade inflow angle instead of the axial and tangential induction factors used in the classical BEM method. This approach simplifies the solution method and also leads to guaranteed convergence. In this thesis, the solution from new approach is compared to the numerical solution from the classical method by comparing the results with the experimental data for the NREL Phase II and Phase III, and Risoe horizontal axis wind turbines.</p> <p>In the BEM formulation, tip-loss correction factor influences the accuracy of the solution. The traditional tip-loss correction factor used is due to Prandtl and Glauert which is not always consistent with the physical behavior of the flow field near the tip. This research formulates a new more physically correct analytical expression for the tip losses and the results are compared with those obtained using the Prandtl-Glauert tip loss correction.</p>

Name thesis:degree_name

Master of Science (MS)

Level thesis:degree_level

Thesis

Discipline thesis:degree_discipline

Mechanical Engineering & Materials Science

Year dc:date.available

2016

Author dc:creator

• Mou, Min

Contributors dc:contributor

• Ramesh Agarwal
• Swami Karunamoorthy Qiulin Qu

• BEM Tip loss
• Engineering

Statement dc:rights

• I have not registered my thesis with the U.S. Copyright Office, but intend to later.

Language dc:language

English (en)

Identifier

https://openscholarship.wustl.edu/eng_etds/179

OAI identifier oai:identifier

oai:openscholarship.wustl.edu:eng_etds-1180