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interpolations

英 [ɪnˌtɜːpəʊˈleɪʃənz]

n.  插补文字; 插入文字
interpolation的复数

柯林斯词典

  • N-COUNT 插补文字;插入文字
    Aninterpolationis an addition to a piece of writing.
    1. The interpolation appears to have been inserted very soon after the original text was finished.
      插补文字似乎是在原文完成后不久被补充进来的。

双语例句

  • Chapter three expounds primary calculate models and characteristics method, implicit finite-difference method, specified time intervals method with interpolations of two-phase hydraulic transient and Lax-Wendroff two step method.
    第三章阐述两相瞬变流的主要计算模型及求解气液两相瞬变流的特征线法、隐式有限差分法、带有内插法的规定时间间隔法及Lax-Wendroff法。
  • A scheme is outlined for solving hyperbolic conservation laws by finite element method of piecewise linear interpolations.
    应用分片线性插值有限元给出了求解双曲守恒律的计算方法。
  • G~ 1 and g~ 2 interpolations to 3D scattered data
    散乱空间数据的G~1和G~2插值
  • In this paper, B net representations of C~ r Smoothness conditions for splines are given. Using the representations, B net method to construct cubic spline interpolations is established.
    本文给出样条函数C连续性条件的B网表示,运用设表示,建立了构造三次样条插值的B网方法。
  • Furthermore, we discuss the explicit error estimation for general finite elements and anisotropic interpolations, and give the relevant results.
    此外,我们还讨论了一般有限元插值以及各向异性插值的显式误差估计,并给出了相应的结果。
  • In the theory of spline interpolations, there are generally two methods: Hermite interpolation and Lagrange interpolation.
    在样条插值理论中,一般包含两类方法:Hermite插值和Lagrange插值。
  • Without repeated interpolations such as in ELM, the Particle-tracing Method reduces the numerical diffusion quite a lot.
    因为没有像欧拉-拉格朗日方法那样反复插值,所以质点跟踪法极大地降低了数值耗散。
  • We first introduce the Gauss-type interpolations using a new family of generalized Laguerre functions, and establish the basic approximation results.
    首先,我们介绍了广义Laguerre多项式逼近的一些基本结果。在第三章,我们建立了广义Laguerre函数插值逼近的一些基本结果。
  • A simple but efficient data structure is proposed to avoid frequent operations of coordinate transformations and data interpolations.
    这种数据结构可以有效避免频繁的坐标变换和插值操作,同时保证了数值解的精度。
  • We establish some basic results on the Jacobi-Gauss-type interpolations in non-uniformly Jacobi-weighted Sobolev spaces, which serve as important tools in analysis of numerical quadratures, and numerical methods of differential and integral equations.
    我们建立了非一致Jacobi加权Sobolev空间中的Jacobi-Gauss型插值的逼近理论。这些理论对于数值积分公式和微分、积分方程的数值方法都是非常重要的工具。