• 另外代数多项式正弦级数组成满足角点条件

    Moreover, the solution composed by algebraic polynomial with double sine series is used to satisfy the corner conditions.

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  • 的四边为简时可用正弦级数解法求得固有频率

    When a plate is simply supported at four edges, it can be solved by double sine sery method to get each proper frequency.

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  • 本文推导正弦级数多项式函数可以满足固定自由各种边界条件

    In this paper, sine series and polynomial beam functions are derived. They can satisfy various boundary conditions of beams such as the simply supported ends, fixed ends and free end.

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  • 本文正弦级数多项式加作为位移函数。把有限单元端部角点视为节点,并把它们的位移作为未知待定参数。

    The selected displacement functions of the finite strip method suggested in this paber art functions iterated by sine series and polynomial.

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  • 本文根据语音可以表示为有限正弦级数理论耳蜗流体视为实际粘性流体的条件下建立新的听觉模型,并频域上求出了模型的传输函数。

    According to the theory that speech can be represented as a sum of sinusoidal waves, a new auditory model is developed on condition that cochlear fluid is considered as actual viscous fluid.

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  • 泰勒级数效率无法与现代桌面芯片内置正弦函数相比

    The Taylor series is also inefficient compared to the built-in sine function of a modern desktop chip.

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  • 一些电路教材中常把滤波器整流电路作为一个实例,用以讲述用傅立叶级数谐波分析方法来求解非正弦电路。

    In some circuit textbooks the rectifier circuit with the filter has been used as an example to illustrate the harmonic analysis of nonsinusoidal circuit adopted Fourier series.

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  • 连续与正弦余弦函数相乘无穷级数若是趋向同一点时,可模拟一系列多种函数。

    An infinite series whose terms are constants multiplied by sine and cosine functions and that can, if uniformly convergent, approximate a wide variety of functions.

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  • 通过对正弦进行泰勒级数插值,使信号源精度得到改进;

    The precision of the signal generator is improved significantly with Taylor series corrected method.

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  • 假定波浪正弦利用曲线积分级数展开推导出板公差

    Provided that the buckle as the sine-wave, the shape tolerance can be deduced by using the power series expansion as well as the curve integration.

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  • 假定波浪正弦利用曲线积分级数展开推导出板公差

    Provided that the buckle as the sine-wave, the shape tolerance can be deduced by using the power series expansion as well as the curve integration.

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