2022
DOI: 10.1088/1361-665x/ac8d3d
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Simple analytical models and analysis of bistable vibration energy harvesters

Abstract: In order to scavenge the energy of ambient vibrations, bistable vibration energy harvesters constitute a promising solution due to their large frequency bandwidth. Because of their complex dynamics, simple models that easily explain and predict the behavior of such harvesters are missing from the literature. To tackle this issue, this paper derives simple analytical closed-form models of the characteristics of bistable energy harvesters (e.g., power-frequency response, displacement response, cut-off frequency … Show more

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Cited by 13 publications
(13 citation statements)
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References 40 publications
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“…Since both the displacement amplitude x m and the angular frequency ω are maximized when the resonance occurs (ω = ω c ), the harvested power P h|ω=ω c is the maximum harvested power for a given damping ratio as demonstrated in [13]. Moreover, the harvested power P h|ω=ω c is maximized when β = 1 (D e = D m ) and reaches the power limit of the PEH as broadly described in the literature [28,29].…”
Section: Sehmentioning
confidence: 78%
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“…Since both the displacement amplitude x m and the angular frequency ω are maximized when the resonance occurs (ω = ω c ), the harvested power P h|ω=ω c is the maximum harvested power for a given damping ratio as demonstrated in [13]. Moreover, the harvested power P h|ω=ω c is maximized when β = 1 (D e = D m ) and reaches the power limit of the PEH as broadly described in the literature [28,29].…”
Section: Sehmentioning
confidence: 78%
“…The complete characterization of the bistable PEH is obtained for 30 resistances between 100 Ω and 10 kΩ on a logarithmic scale and 90 frequencies from 25 Hz to 67 Hz on a linear scale. In the case of bistable PEH operating in inter-well motion, the displacement amplitude of the mass is roughly proportional to the vibration frequency [13]. Consequently, as the frequency increases, so do the displacement and the stresses within the beams and the APA.…”
Section: Experimental Setup and Protocolmentioning
confidence: 99%
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“…where T is the period of the displacement x. Figure 3(a) shows the mean harvested power associated with existing orbits as a function of driving frequency f d in [20 Hz, 100 Hz] when R = 1/2Cpω d for each driving frequency (which corresponds to the resistance value maximizing electrically induced damping [32] whose formula is valid for a harmonic excitation). Note that "Other" gathers sub-harmonic orbits and chaos [8,33].…”
Section: Bistable Veh Behaviorsmentioning
confidence: 99%
“…As seen in figure 5, the displacement amplitude x with the optimized final orbit is greater than the amplitude without optimization, resulting in a power output of 0.36 mW as opposed to a lower 0.13 mW without optimization. Indeed, since the power is directly proportional to the square of the displacement amplitude [20], optimizing the PWs at this frequency can notably enhance energy harvesting performance. Note that without any orbit jump, the power would be much lower, around 4 µW, which corresponds to the power of the initial low orbit.…”
mentioning
confidence: 99%