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url url url url
  1. Weltenzyklopädie
  2. برون‌چرخ‌زاد - ویکی‌پدیا، دانشنامهٔ آزاد
برون‌چرخ‌زاد - ویکی‌پدیا، دانشنامهٔ آزاد
از ویکی‌پدیا، دانشنامهٔ آزاد

برون‌چرخ‌زاد (به انگلیسی: Epicycloid) در ریاضیاتی به منحنی غلتانی گفته می‌شود که توسط نقطه‌ای ترسیم می‌شود که روی دایره‌ای به شعاع r قرار دارد و این دایره در بیرون یک دایره ثابت با شعاع R می‌غلتد.

خم قرمزرنگ، یک برون‌چرخه‌زاد است که با چرخش دایرهٔ کوچک سیاه‌رنگ در درون محیط دایرهٔ بزرگ آبی‌رنگ پدید می‌آید. (پارامترهای آن عبارتند از: R = 3, r = 1,).

معادله‌های پارامتری برای برون‌چرخ‌زاد عبارتند از:

x ( θ ) = ( R + r ) cos ⁡ θ − r cos ⁡ ( R + r r θ ) {\displaystyle x(\theta )=(R+r)\cos \theta -r\cos \left({\frac {R+r}{r}}\theta \right)} {\displaystyle x(\theta )=(R+r)\cos \theta -r\cos \left({\frac {R+r}{r}}\theta \right)}
y ( θ ) = ( R + r ) sin ⁡ θ − r sin ⁡ ( R + r r θ ) , {\displaystyle y(\theta )=(R+r)\sin \theta -r\sin \left({\frac {R+r}{r}}\theta \right),} {\displaystyle y(\theta )=(R+r)\sin \theta -r\sin \left({\frac {R+r}{r}}\theta \right),}

یا:

x ( θ ) = r ( k + 1 ) cos ⁡ θ − r cos ⁡ ( ( k + 1 ) θ ) {\displaystyle x(\theta )=r(k+1)\cos \theta -r\cos \left((k+1)\theta \right)\,} {\displaystyle x(\theta )=r(k+1)\cos \theta -r\cos \left((k+1)\theta \right)\,}
y ( θ ) = r ( k + 1 ) sin ⁡ θ − r sin ⁡ ( ( k + 1 ) θ ) . {\displaystyle y(\theta )=r(k+1)\sin \theta -r\sin \left((k+1)\theta \right).\,} {\displaystyle y(\theta )=r(k+1)\sin \theta -r\sin \left((k+1)\theta \right).\,}

حالت‌های برعکس برون‌چرخ‌زاد شامل درون‌چرخ‌زاد[۱] با d = r می‌شود.

جستارهای وابسته

[ویرایش]
  • درون‌چرخ‌زاد

منابع

[ویرایش]
  1. ↑ hypocycloid

مشارکت‌کنندگان ویکی‌پدیا. «Epicycloid». در دانشنامهٔ ویکی‌پدیای انگلیسی، بازبینی‌شده در سپتامبر ۲۰۱۲.

پانویس

[ویرایش]
آیکون خرد

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