Self-starting of a small urban Darrieus rotor
Transcription
Self-starting of a small urban Darrieus rotor
Self-starting of a small urban Darrieus rotor Strategies to boost performance in low-Reynolds-number flows René Bos Challenge the future 1 Contents 1. 2. 3. 4. 5. 6. 7. 8. The Darrieus rotor Problem statement Effect of the tip speed ratio Modeling Reynolds numbers Possible solutions Blade design concepts Conclusions Challenge the future 2 The Darrieus rotor • Patented in 1931 by the French engineer Georges Jean Marie Darrieus • Idea was revived during the oil crisis in the 1970s • Was not as successful as the propeller-type wind turbines • More popular during the last decade as decentralized energy production 1 The Darrieus rotor 2 3 4 5 6 7 8 Challenge the future 3 Problem statement • Subject is Turby MkIa • • • • • • Diameter: 2.20 m Height: 2.65 m Chord: 0.12 m Nominal tip speed ratio : 3–4 Cut-in wind speed: 3 m/s Rated wind speed: 11 m/s • TU Delft has been involved in the aerodynamics • Master thesis of Maarten Claessens (2006) resulted in a new 20% thick blade profile 1 2 Problem statement 3 4 5 6 7 8 Challenge the future 4 Problem statement • Often stops accelerating when reaching 20-30 rpm • Continues to accelerate from 50-70 rpm • There seems to be a region of braking torque • Is now solved by using a motor • Can this be solved in an elegant way? 1 2 Problem statement 3 4 5 6 7 8 Challenge the future 5 Effect of the tip speed ratio Ω = 1 2 3 Effect of the TSR 4 5 6 7 8 Challenge the future 6 Effect of the tip speed ratio 1 2 3 Effect of the TSR 4 5 6 = cos + sin = sin − cos 7 8 Challenge the future 7 Effect of the tip speed ratio 1 2 3 Effect of the TSR 4 5 6 7 8 Challenge the future 8 Effect of the tip speed ratio 1 2 3 Effect of the TSR 4 5 6 7 8 Challenge the future 9 Modeling • Induction velocities resolved with a 2D vortex model • No feedback of viscous forces • Lots of uncertainty at low tip speed ratios • Airfoil performance predicted with RFOIL • Hard to predict separation • Poor accuracy at very low Reynolds numbers • Dynamic stall evaluated using the Boeing-Vertol γ method • Produces correction factors for the static lift and drag • Empirical model • Other issues: sweep/spanwise flow, flat plate behavior, etc. 1 2 3 4 Modeling 5 6 7 8 Challenge the future 10 Modeling • Is this approach even worthwhile? • No: does not produce very reliable information of what is happening inside the dead band • Yes: tells you what angles and Reynolds numbers are important 1 2 3 4 Modeling 5 6 7 8 Challenge the future 11 Reynolds numbers 1 2 3 4 5 Reynolds numbers 6 7 8 Challenge the future 12 Possible solutions • Improve airfoil performance at low Reynolds numbers • Increase Reynolds numbers • Increase chord length/rotor solidity • Scale up the turbine • Postpone separation and promote reattachment • Vortex generators • Avoid large angles of attack • Variable pitching systems • Hybrids • Savonius drag devices 1 2 3 4 5 6 Possible solutions 7 8 Challenge the future 13 Blade design 1 2 3 4 5 6 7 Blade design 8 Challenge the future 14 Blade design start-up start-up Re ≈ 40,000 Re ≈ 40,000 1 2 3 4 5 balanced 6 7 Blade design rated speed rated speed Re ≈ 350,000 Re ≈ 350,000 8 Challenge the future 15 Blade design 1 2 3 4 5 6 7 Blade design 8 Challenge the future 16 Conclusions • Poor starting due to frequent stalling and low Re • Big differences between start-up and rated conditions • Achieving a passive start-up means making drastic changes • Original DU-06-W-200 airfoil not bad when tripped • Better designs possible when including all parameters • Full-size experiments are required to validate models 1 2 3 4 5 6 7 8 Conclusions Challenge the future 17 Self-starting of a small urban Darrieus rotor Strategies to boost performance in low-Reynolds-number flows René Bos Challenge the future 18