1915
DOI: 10.2307/20025588
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The Mechanics of Telephone-Receiver Diaphragms, as Derived from Their Motional-Impedance Circles

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Cited by 7 publications
(3 citation statements)
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“…quadrature impedance components, as a function of frequency, yielded circular diagrams. [642][643][644][645][646] Butterworth subsequently established an analogy between a onedimensional mechanically vibrating system and an electrical circuit consisting of a capacitor shunted by an arm containing an inductor, capacitor, and resistor in series. 647,648 Van Dyke independently found the same representation applied to a vibrating piezo-quartz resonator.…”
Section: Gaasmentioning
confidence: 99%
See 1 more Smart Citation
“…quadrature impedance components, as a function of frequency, yielded circular diagrams. [642][643][644][645][646] Butterworth subsequently established an analogy between a onedimensional mechanically vibrating system and an electrical circuit consisting of a capacitor shunted by an arm containing an inductor, capacitor, and resistor in series. 647,648 Van Dyke independently found the same representation applied to a vibrating piezo-quartz resonator.…”
Section: Gaasmentioning
confidence: 99%
“…Kennelly and Pierce were the first to notice that telephone receiver electrical impedances were substantially altered in the vicinity of a diaphragm mechanical resonance. They showed that plots of in‐phase versus quadrature impedance components, as a function of frequency, yielded circular diagrams 642–646 . Butterworth subsequently established an analogy between a one‐dimensional mechanically vibrating system and an electrical circuit consisting of a capacitor shunted by an arm containing an inductor, capacitor, and resistor in series 647,648 .…”
Section: Electrical Circuit Representations Of Piezo‐resonatorsmentioning
confidence: 99%
“…In the polar impedance plane (R vs. I), Z mot is a circle passing through the origin [20]. The unusual shape may be explained by the physical nature of the anti-reciprocal electromechanic systems.…”
Section: The Circular Shape Of Z Motmentioning
confidence: 99%