## Drawing with Fourier Epicycles

버전 1.1.0 (40 KB) 작성자:
GUI that computes the required epicycles to match a custom drawing by using DFTs
다운로드 수: 697
업데이트 날짜: 2020/10/5

An epicycle is an orbit revolving around a point on the deferent. This GUI computes the required epicycles (i.e., radii, frequency and phase of all of them) in order to match a previously drawn curve, depicting an animation to see the result. The function also allows for uploading the XY coordinates of a custom curve, if needed.

Example of use:
fourier_main;

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The main function is 'fourier_epicycles(curve_x, curve_y, no_circles)', the rest of them are required to plot the GUI. Thus, this function can be used separately. Basically, the function converts XY coordinates in a complex vector Z = X + iY. Afterwards, it computes the Discrete Fourier Transform of Z, which is used to derive the radii (abs(Z)), frequency (index) and initial phase (angle(Z)) of each circle.

Input parameters:
- curve_x: X coordinates of the curve.
- curve_y: Y coordinates of the curve.
- no_circles: (Optional) Maximum number of circles. The maximum drawing accuracy is reached if the no_circles is exactly the number of points of the curve.

Example of use:

### 인용 양식

Víctor Martínez-Cagigal (2024). Drawing with Fourier Epicycles (https://github.com/vicmarcag/Drawing-with-Fourier-Epicycles/releases/tag/1.1.0), GitHub. 검색됨 .

개발 환경: R2018a
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Help CenterMATLAB Answers에서 Detection, Range and Doppler Estimation에 대해 자세히 알아보기

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버전 게시됨 릴리스 정보
1.1.0

See release notes for this release on GitHub: https://github.com/vicmarcag/Drawing-with-Fourier-Epicycles/releases/tag/1.1.0

1.0.1

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1.0.0

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