• 证明存在四个连续系数算术级数

    Prove that no four consecutive binomial coefficients can be in arithmetic progression.

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  • 计算机上里叶级数分解,需要连续信号进行抽样,然后按离散里叶级数进行分解。

    In order to analyzing digital signals with the aid of computers, it is necessary to use Fourier Series of discrete form.

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  • 给出了种不含导数函数展开方法,函数连续区间内构造一个无穷级数作为函数的展开式。

    To construct a progression at infinity as an expansion of function in the continuous interval, a good result was achieved.

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  • 里叶级数处理沿径向分段连续荷载问题

    The Fourier series are also used for dealing with the problem of the sectional continuous load along radial direction.

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  • 为了深入研究阵列动力学行为,提出一种简化的阵列相位连续模型通过傅立叶级数法求得了解

    To intuitively understand the dynamic behavior of the array, a simplified phase continuum model was proposed and solved via Fourier series.

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  • 对于连续反应,计算了不同级数下的需酶量转化率成本消耗

    In the case of continuous operation, the consumption of enzyme, conversion and cost with different number of reaction stages were examined.

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  • 提出一种连续系统柔度混合展开表达式,它的前面模态展开,其余各项是级数展开。

    In this paper a mixed expansion expression for dynamic flexibility of continuous systems is derived. The frist few terms of the expression are a sum of modes, the other terms are power series.

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  • 提出连续系统混合展开表达式,它的前面几项模态展开,其余各项是幂级数展开。

    In this paper a mixed expansion expression for dynamic flexibility of continuous systems is derived.

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  • 连续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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  • 讨论利用傅里叶级数连续周期时域信号转换成离散信号的必要性。

    This paper describes the need to transform the continuous periodic signal in time domain to the discrete signal in frequency domain by using Fourier Series (FS).

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  • 然后连续利用多元函数级数展开导出表示速度和群速度近似公式

    Then series expansions of multi-variable functions are applied to the derived approximations in terms of phase angles to generate the approximations in terms of group angles.

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  • 然后连续利用多元函数级数展开导出表示速度和群速度近似公式

    Then series expansions of multi-variable functions are applied to the derived approximations in terms of phase angles to generate the approximations in terms of group angles.

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