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Inverse quantization and inverse discrete cosine transform are important operations in MPEG-2 decoding.

反量化和反离散余弦变换是MPEG-2中恢复帧内编码系数或差分系数的重要手段。

Further, in order to reconstruct flow real-time image, inverse problem is transferred to a linear system of equations by simplification based on reasonable suppose, which solves the technical problem of data processing and flow image reconstruction.

再之,根据图像重建实时性要求,通过简化反问题并将之转化为离散化线性问题,解决了测量数据处理和流动图像重建的方法技术问题。

Based on the proof of Fayyad and Irani, in this paper the improved approaches for discretization and the penalty term of continuous-valued attributes of C4.5 algorithm were extended.

基于Fayyad和Irani的证明,对C4.5算法在连续值属性离散化和连续值属性惩罚项等方面进行了改进。

This paper tries to found the model of network control system based on the PROFIBUS-DP ISOCHRONE SYNCHRONIZATION mode with the linear system theory, and proves the ISOCHRONE SYNCHRONIZATION mode is an ideal disperse control system.

本文尝试运用线性系统理论建立PROFIBUS-DP等时同步模式数学模型,证明可以作为理想的离散数学系统处理。

The isomorphism decision method is presented for the topological graph.

2针对基于功能离散法的拓扑图,提出相应同构判定方法。

More than that, the use of conjugate gradient accelerated Jacobi method improves further the computational efficiency of the model.

同时,对离散后得到的五点差分方程,用共轭斜量加速Jacobi法进行求解,使计算效率进一步提高。

The equations of a high-speed rotating plate are obtained using Jourdain's velocity variation principle and the finite element method and MTA are used for discretization.

基于Jourdain速度变分原理,先推导出做高速旋转薄板的动力学连续变分方程,再用有限元法对柔性薄板进行离散。

He and Ken Keeler also published an article in discrete applications.

他和Ken Keeler曾共同发表过一篇应用离散数学的文章。

According to the special structure of the coefficient matrix arising from the SUPG discretization of convection-diffusion problem, or the MAC discretization of the Oseen problem, we use Kronecker product approximation to design the preconditioner.

第一章讨论预条件技术,针对对流扩散问题和 Oseen 问题离散后系数矩阵所具有的特殊结构,用近似 Kronecker 积构造预条件子。

First the topological relations between the unknown points and known points are built as a linear constrain, then the DSI equation group is formulated by combining Laplace equation with the linear constrain equation.

首先由待插值点与已知点之间的拓扑关系建立线性约束,进一步结合位元场满足Laplace方程,建立离散光滑插值联立方程组,采用预条件共轭梯度求解该方程组。

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