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en.wikipedia.orgIn mathematics, the Gibbs phenomenon, discovered by Henry Wilbraham (1848) and rediscovered by J. Willard Gibbs (1899), is the peculiar manner in which ...瀏覽：534
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日期：2025-05-02
Mathematically, this is called the Gibbs phenomenon. One may distinguish overshoot (and undershoot), which occurs when transitions are accentuated – the ......
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日期：2025-04-28
以傅立葉級數來表達方波會出現吉布斯现象（Gibbs phenomenon）。非理想方波中的振铃现象（Ringing artifacts）被证明与此现象有关。吉布斯现象可使用σ ......
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日期：2025-04-25
The Gibbs phenomenon is an overshoot (or "ringing") of Fourier series and other eigenfunction series occurring at simple discontinuities. It can be reduced with ......
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日期：2025-04-27
One shortcoming of Fourier series today known as the Gibbs phenomenon was first observed by H. Wilbraham in 1848 and then analyzed in detail by Josiah W....
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日期：2025-04-28
吉布斯现象Gibbs phenomenon（又叫吉布斯效应）： 将具有不连续点的周期函数（如矩形脉冲)进行傅立叶级数展开后，选取有限项进行合成。当选取的项数越多，在所 ......
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日期：2025-04-28
Chapter 11 - Fourier Transform Pairs / Gibbs Effect ... as the Gibbs effect, after the mathematical physicist Josiah Gibbs, who explained the phenomenon in 1899....
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日期：2025-04-28
phenomenon for partial Fourier sums of smooth functions with jumps, by displaying very ... is poor, due to the occurrence of the Gibbs phenomenon. Then, one ......
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日期：2025-05-01
The new methods compare favorably in experiments with existing techniques. Keywords: Fourier series, Pad é approximation, interpolation, Gibbs phenomenon....
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