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A MICRO-AERODYNAMIC DECELERATOR BASED ON PERMEABLE SURFACES OF NANOFIBER MATS by E. Zussman, A.L. Yarin Faculty of Mechanical Engineering Technion – Israel.

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Presentation on theme: "A MICRO-AERODYNAMIC DECELERATOR BASED ON PERMEABLE SURFACES OF NANOFIBER MATS by E. Zussman, A.L. Yarin Faculty of Mechanical Engineering Technion – Israel."— Presentation transcript:

1 A MICRO-AERODYNAMIC DECELERATOR BASED ON PERMEABLE SURFACES OF NANOFIBER MATS by E. Zussman, A.L. Yarin Faculty of Mechanical Engineering Technion – Israel Institute of Technology Haifa 32000, Israel D. Weihs Faculty of Aerospace Engineering Technion – Israel Institute of Technology Haifa 32000, Israel

2 Contents Motivation Nanofibers manufacturing Micro Decelerator Design Drag force Analysis Experiments Conclusions

3 Motivation - Smart Dust Autonomous sensor node (mote) in 1 mm 3 MAV delivery Thousands of motes (K. Pister, UCB)

4 Micro airborne MEMS 2003 and Beyond, Albert P. Pisano, DARPA

5 5 cm A pyramid-shaped platform covered with nanofiber mat

6 Blowing In The Wind Seeds & Fruits Dispersed By Wind

7 Motivation (cont’) To study the drag of permeable surfaces. Whether a permeable wing is possible ?

8 Typical SEM micrographs of a nanofiber and a permeable non-woven mat formed by electrospinning. Nanofibers manufacturing

9 Electrospinning of Polymers 30000 Volt

10 Electrospinning of nanofibers 30,000 Volt

11

12 SEM image of electrospun PET fibers. Fiber diameters are in the range of 1.5 - 4  m 10 micron

13 Aligned Fibers (diameter 100-300 nm, pitch (distance between centers) 1-1.5  m

14 5 cm A pyramid-shaped platform covered with nanofiber mat. Micro Decelerator Design

15 L DD Payload  Sketch of the pyramid-shaped platforms. L [mm]Weight, Wplatform [g] Angle, α [degrees] Diameter, D [mm] Model No# 400.8633001 400.37772402 200.32661703 200.39451804 200.16761105 Parameters of the pyramid-shaped platforms

16 A platform falling down in front of a ruler attached to the wall. g Experiments

17 d~ 4  m Local airflow through such openings is characterized by small values of the local Reynolds number The decelerating effect (creeping flow) of a nanofiber on the flow extends at distances of the order of the longest size involved a b Elongated Rod b<<a The drag force on the rod: F=F( ,a,U) U Drag force Analysis

18 The porous mat will act as an effectively intact (impermeable) surface

19 Comb-like wings of some insects

20 Falling objects weight W, is equal to the drag force imposed on them by air. Appropriate drag force model for the pyramid-shaped platforms (Schiller and Naumann) Assuming that C D is constant in a wide range of variation of Re for all the permeable and impermeable platforms we are dealing with.

21 Comparison of the experimental dependencies of terminal velocity on weight/drag force for permeable models 1,3, and 5.

22 Cumulative data on the dependence of the drag coefficient on the Reynolds number for permeable models (differ by  and  D).

23 Drag coefficient vs. Re for permeable models 1 and 3. The semi-vertical angles are  =63° and  =66 ° respectively.

24 C D vs. Re for the pyramid-shaped permeable models 2 and 5. The semi-vertical angles are  =77° and  =76 ° respectively.

25 C D vs. Re for permeable and impermeable model 3

26 C D vs. Re of two geometrical similar impermeable models 1 and 3 covered by a plastic wrap.

27 Summary and conclusions Terminal velocities of the permeable and impermeable model 1 were scaled as Schiller and Naumann model (payloads between 0.1 and 1.7 g) Decrease in the average hole size between the nanofibers (or porosity) achieved by their longer deposition leads to a significant increase of the drag coefficient. Permeable platforms with holes of the order of several microns (which is about ten times the nanofibers diameter) are essentially impermeable for air flow.

28 A platform with dihedral covered with nanofiber mat

29 High tensile strength stronger than steel (on weight basis ) High extensibility comparable to rubber (elasticity)


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