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算法     
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  algorithm
    A QR-like Algorithm and a Symplectic Lanczos Algorithm for Hamiltonian Matrix Eigenproblems and the Error Analysis of Symplectic Lanczos Algorithm
    求解Hamilton矩阵特征问题的一个QR型算法及关于辛Lanczos算法的误差分析
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    Optimal Control Model, Algorithm and Its Application for Well Trajectory in Non-Straight Wells
    非直井迹最优控制模型、算法及应用
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    Identification and Optimal Control of Distributed Parameter System: Theory Algorithm and Application
    分布参数系统辨识与最优控制理论算法及应用
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    The Restricted EM Algorithm under Linear Inequality Restrictions
    线性不等式约束下的EM算法
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    Theory and Algorithm of Layout Optimization Characterized by Topological Structure
    具有拓扑结构布局优化的理论及算法
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  algorithms
    Genetic Algorithms in Graph Theory and Optimization
    遗传算法在图论和优化中的应用
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    Study on the Theory and Algorithms of Multilevel Programming Problem
    多层规划的理论与算法研究
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    Some Refined Algorithms for Large Unsymmetric Matrix Eigenproblems
    解大规模非对称矩阵特征问题的一些精化算法
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    Theory and Algorithms for Mathematical Programs with Equilibrium Constraints
    平衡约束优化问题的理论与算法研究
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    Study on Wavelet Theory and Its Algorithms for Image and Signal Processing
    小波理论及其在图像、信号处理中的算法研究
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  method
    Research on the Super-Memory Methods and GLP Gradient Projection Method for Non-Linear Programming
    非线性最优化超记忆梯度算法与GLP梯度投影算法研究
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    The Research on Models and Algorithms for Urban Evaluating Basic Land Price and System Implementing Method
    城市基准地价动态评估模型、算法及实现方法研究
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    ON THE IMPROVED BARTELS-GOLUB METHOD FOR LINEAR PROGRAMMING
    解线性规划改进的Bartels-Golub算法
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    The Algorithm of Non-Linear Finite Element Method and the lnitial Stress Method with Optimization Factor
    非线性有限元的算法及带优化因子的初应力法
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    INTRODUCTION TO AN ALGORITHM FOR INTERPOLATOR——DRAWING THE BASIC CURVE USING THE MINIMUM REMNAUT METHOD
    介绍一种插补器算法——用最小残量法画基本曲线
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  arithmetic
    SPWM differential second approximation arithmetic
    SPWM差值二次逼近算法
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    For the task of image segmentation in image processing, we propose a arithmetic of image processing based on fuzzy cellular automata.
    针对图像处理中的图像分割任务,我们提出了一个基于模糊元胞自动机模型的图像分割算法
    MAP FROM PARALLEL ARITHMETIC TO PARALLEL STRUCTURE
    并行算法到并行结构的映射
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    An Integrated Arithmetic of AHP and GEM
    AHP、GEM及其综合算法
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    A Fuzzy Mathematical Model and Arithmetic of Electric Quantity Distribution
    发电计划的模糊数学模型与算法
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  algorithm
This paper gives an algorithm for computing invariant rings of reductive groups in arbitrary characteristic.
      
The algorithm presented here computes a geometric characteristic of this action in the case where G is connected and reductive, and $\rho$ is a morphism of algebraic groups: The algorithm takes as input the
      
We present an algorithm for computing the invariant field k(X)G.
      
More precisely, we give an algorithm for computing a nonempty open subset of X with a geometric quotient.
      
We show that the rate of convergence for this reconstruction algorithm is geometric and computable in advance.
      
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  algorithms
Previously, only algorithms for linearly reductive groups and for finite groups have been known.
      
Similar transforms may be defined on homogeneous spaces; in that case we show how special function properties of spherical functions lead to more efficient algorithms.
      
These results may all be viewed as generalizations of the fast Fourier transform algorithms on the circle, and of recent results about Fourier transforms on finite groups.
      
For the analogs of the heat and wave equation, we give algorithms for approximating the solution, and display the results of implementing these algorithms.
      
We use the decomposition of a group into double cosets and a graph theoretic indexing scheme to derive algorithms that generalize the Cooley-Tukey FFT to arbitrary finite group.
      
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  method
In this note we present a very simple method of proving that some hyperbolic manifoldsM have finite sheeted covers with positive first Betti number.
      
The method applies to the standard arithmetic subgroups ofSO(n,1) (a case which was proved previously by Millson [Mi]), to the non-arithmetic lattices inSO(n,1) constructed by Gromov and Piatetski-Shapiro [GPS] and to groups generated by reflections.
      
(HereM3 denotes the vector space of 3×3 matrices over k andp>amp;gt;3.) The method of proof involves an induction, and is potentially of wide applicability.
      
The proof is based on a variant of Moser's method using time-dependent vector fields.
      
In the second part we apply this method to obtain pseudo-Riemannian homogeneous manifolds with real Killing spinors.
      
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  arithmetic
The method applies to the standard arithmetic subgroups ofSO(n,1) (a case which was proved previously by Millson [Mi]), to the non-arithmetic lattices inSO(n,1) constructed by Gromov and Piatetski-Shapiro [GPS] and to groups generated by reflections.
      
A local-global principle for finiteness properties ofS-arithmetic groups over number fields
      
In this paper a local-global principle forS-arithmetic groups over number fields is proved.
      
TheS-arithmetic group г is of typeFn, resp.FPn, if and only if for allp inS thep-adic completionGp of the corresponding algebraic groupG is of typeCn resp.CPn.
      
As a corollary we obtain an easy proof of a theorem of Borel and Serre: AnS-arithmetic subgroup of a semisimple group has all the finiteness propertiesFn.
      
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