computational error

This method is of low computational complexity and performs better than ML and minimum-error algorithm.

此算法计算量小,并且性能优于ML算法和最小误差算法.

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The relative error of computational head coefficient of the centrifugal pump compared with experiments is less than 6%, the distribution of the numerical head coefficient on blades agrees well that obtained by experiment;

计算的离心泵叶轮扬程系数与试验结果的相对误差小于6%，计算的叶片表面压力系数的分布与实验数据十分吻合；

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The weighted least square iteration computational equations and error estimate equations are given.

给出了加权最小二乘法的迭代计算公式和误差估计公式.

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The novel equalizer utilizes the pipelined architecture to reduce the computational complexity; uses the decision feedback structure of each module to remove the error remaining in the network. Moreover, it can also overcome the unstableness of IIR structure in nature.

该均衡器利用流水线型结构的模块化并行特点来降低计算复杂度；利用每个模块具有判决反馈结构来消除过去的残留在网络中的误差，同时，也能够克服由于本质上IIR结构存在的不稳定性。

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The results of verifying calculation show that the analytic formula has smaller computational error as compared with computer numerical arithmetic, and therefore it is practical.

验证计算结果表明：解析公式与计算机数值计算法结果相比较，计算误差小，具有实用价值。

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Measurement method of velocity without computational error

无计算误差的速度测量计算方法

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By a comparison of the result with that of the analytical solution, the computational error of the numerical solution is discussed.

进行数值求解，通过数值解与精确解的比较，对计算误差的变化规律进行了分析研究。

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The BEREC method improves error resilience of bIt'stream and decreases computational complexity.

该方法有效地提高了码流的抗误码性能,降低了编解码的运算复杂度.

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JFP algorithm converts the distribution of MADIDs into the local factorial form for improving computational efficiency; For decreasing error, the inference is performed by propagating factor particle on junction tree.

JFP算法将MADIDs的概率分布转变成局部因式形式以提高计算效率，并利用联合树来传播因式粒子以减少推理误差。

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The development of children's competence, strategy and error type in computational estimation was discussed.

另外研究还对儿童估算能力、策略与错误类型的发展进行了深入讨论。

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To avid this computational error, it comes forth finite contact elements analysis method.

为了消除这种计算误差，出现了有限元接触分析方法。

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but if t → 0, z transform leads to large computational error. however, a discrete system described by Δ transform converges to the actual continuous counter part. so Δ transform is more propitious to high precision control.

硬件技术的成熟使得采样周期T可以很小，但当T→0时，Z变换将导致极大的计算误差，而Δ变换描述的离散模型收敛于连续系统，更适于高精度控制。

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