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پرونده:Ellicott pendulum.png

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پروندهٔ اصلی(۲۷۶ × ۷۹۱ پیکسل، اندازهٔ پرونده: ۱۵ کیلوبایت، نوع MIME پرونده: image/png)

خلاصه

توضیح
English: Drawing of an Ellicott pendulum, a temperature compensated pendulum invented by British clockmaker John Ellicott in 1752, used in some small French mantel clocks in the 1800s, from a French physics book from 1878. Around a foot long. The central rod (f) is made of iron while the two peripheral rods (c) are made of brass, which has a higher thermal expansion. With a rise in temperature, the central rod expands and gets longer, but the two brass rods expand more and press down on the levers (a), which press up on the pins (t) attached to the bob, raising the bob. This compensates for the lengthening of the central rod, keeping the bob at the same distance from the pendulum pivot. Therefore the pendulum's length to its center of mass, and its period of swing, stays constant with changes in temperature. Because of the more complicated mechanism its temperature compensation was probably inferior to the more widely used gridiron pendulum, and the Ellicott pendulum was not used in many clocks.


Alterations to image: Removed caption, rotated to compensate for scanning error, converted from JPG to PNG.
تاریخ
منبع Downloaded 2008-12-28 from Augustin Privat Deschanel, Joseph David Everett (1878) Elementary Treatise on Natural Philosophy, D. Appleton & Co., New York, p.272, fig.207, translated from Privat Deschanel's Traité Élémentaire de Physique by Joseph David Everett on Google Books
پدیدآور Augustin-Privat Deschanel
اجازه‌نامه
(استفادهٔ مجدد از این پرونده)
Public Domain - Deschanel died in 1881, Everett in 1904

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Public domain

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کنونی‏۲۳ ژانویهٔ ۲۰۰۹، ساعت ۰۷:۱۲تصویر بندانگشتی از نسخهٔ مورخ ‏۲۳ ژانویهٔ ۲۰۰۹، ساعت ۰۷:۱۲۲۷۶ در ۷۹۱ (۱۵ کیلوبایت)Chetvorno== Summary == {{Information |Description={{en|1=Drawing of an Ellicott pendulum, a temperature compensated pendulum used in precision clocks, from a French physics book from 1878. Around a foot long, it was used in small mantel clocks. Alterations to ima

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