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1)  Two-dimensional cubic convolution interpolation
二维三次卷积插值
2)  cubic convolution interpolation
三次卷积插值
1.
To solve this problem,we propose approximation algorithms including the nearest neighbour,bilinear and cubic convolution interpolation.
针对扫描仪软件中对扫描到的图像进行旋转和缩放操作时,会导致非整数坐标出现,无法直接获得其精确的灰度值的现象,提出了采取近似算法处理,将最邻近、双线性、三次卷积插值算法运用到其中,并从计算公式与优缺点方面进行比较的方法。
2.
The PAL image is restored according to the imaging feature of panoramic annular lens,referenced to the highest resolution,adopt an interpolation method based on edge detection which adopts cubic convolution interpolation for edge and bilinear interpolation for non-edge.
根据PAL成像的特点,以全景图像的最高分辨率为基准,采用一种基于边缘检测的插值方法,对边缘部分采用三次卷积插值法,非边缘区域采用双线性插值,此结果同双线性插值和三次卷积插值进行比较,较好地恢复了图像细节,同时减小了图像复原的计算量。
3)  bicubic convolution interpolation
二维三次卷积
1.
To overcome the problems of the interpolation of the velocity and velocity derivative on non-grid during wavefront construction,a more accurate interpolation algorithm,called bicubic convolution interpolation,has been presented.
针对波前构建法在实现波前射线路径追踪过程中所遇到的速度以及速度导数的插值问题,提出一种更精确的二维三次卷积插值算法,将该算法应用到波前构建法中,得到比较精确的射线路径。
4)  quartic convolution interpolation
四次卷积插值
5)  3-points quadratic interpolation
三点二次插值
1.
Improving DSSS signal PN code phase measurement precision by 3-points quadratic interpolation;
提高DSSS信号PN码相位测量精度的三点二次插值法
6)  polynomial interpolation of cubic polynomial with two unknown
二元三次插值
1.
The authors advance three kinds of problems about polynomial interpolation of cubic polynomial with two unknown,and prove the existence,the uniqueness with Bezout s theorem and the feasibility of solving polynomial interpolation of cubic polynomial with two unknown on triangular domain by example.
提出了Oxy平面上3种二元三次插值问题,利用Bezout定理,证明了二元三次插值问题的存在性和唯一性。
补充资料:玉楼春 以上二首词综卷三十三
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