青云英语翻译

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翻译结果1翻译结果2 翻译结果3翻译结果4翻译结果5

翻译结果1复制译文编辑译文朗读译文返回顶部

由于一圈花边改造效果分析信号振荡和非振荡的功能扩展,并随着时间的推移合同,它允许信号f(t)要小于傅立叶积分的情况下限制。另一方面,仍然有限制变量的实部ϭ必须始终提供足够的衔接。例如,如果F(T)包含一个增长的指数组件e7t,积分只会收敛,如果长期E -ϭ吨至少抵消其增长,这意味着ϭ必须至少有7。但等于一个任期在F(T),例如,EXP(T ²),必须主宰发送足够的T值,无论价值,并因此拉普拉斯变换计算不能使用。其他限制,前面提到的,是一圈花边变换无法应付信号扩展到有限的过去,和积分仅在间隔评估0 <T <∞。这样做的原因是,值,其中确保在收敛区间0 <T>∞不也给它在间

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正在翻译,请等待...

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因为圈花边变换实际上振动性与非振动功能的膨胀和收缩时间分析一个信号,它允许将限制更少比在傅里叶积分的情况下的信号 f (t)。另一方面,仍有限制实际变量的一部分 ϭ 必须始终足以提供收敛。例如 f (t) 包含越来越多的指数组件 e7t,如果积分仅将会聚如果任期 e-ϭt 至少抵消其增长,这意味着该 ϭ 必须至少 7。但反映等于中的术语,例如,exp(t²) 必须占据主导地位的价值,无论 t e 足够大值,因此拉普拉斯变换计数不能使用。其他限制,已经提到,是圈花边变换无法应付信号并扩大到有限的过去,并在区间为 0 中只计算积分 < t < ∞。,这是其中的值确保收敛区间为 0 &l

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自该圈花边转变成一个信号在分析两此外和非此外,扩大职能和合同与时间,这使信号f(t),是较少受到限制的情况比傅立叶不可分割。 在另一方面,仍有限制的实质部分的ϭ变量必须总是足以提供衔接。

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