The algorithm we use has low time and space complexity, and has high parallelism.

Its description, time and space complexity and contrasting experiment data are presented.

全文给出了该算法的描述，时间/空间复杂度分析和实验比较数据。

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Additionally the algorithm has the optimal time and space complexity.

此外，这种算法具有最优的时间和空间复杂性。

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Performance analyses are developed aim at time and space complexity.

针对探测时间和空间复杂度等指标对算法进行了性能分析。

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This thesis analyzes the time and space complexity for algorithm.

本文分析了查询算法的时间复杂度和空间复杂度。

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They are as follow, an optimal algorithm for determining the convex hull of a finite planar point set, an algorithm for triangulation of planar point-set in O ( nlogn) time, the fast algorithm for Delaunay triangulation of simple polygon based on maximum triangle weights.

它们分别是求平面点集凸壳的格雷厄姆方法的一个改进算法，一种时间复杂度为O（nlogn）的平面点集三角剖分算法和简单多边形快速Delaunay三角剖分算法。

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TSM-FMM reduces computational complexity to o ( NlogN) for sparse structures and to o ( N) for dense structures, from o ( N3) for the Gaussian elimination method and o ( N2) per iteration for the CG method.

运用这种方法，能把计算复杂度从高斯消元法的o（N~3）和CG法的o（N~2）减少到：对于稀疏结构的o（NlogN），对于稠密结构的o（N）；

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The average running time of quick sort is less than that of all other currently known 0 ( nlogn) sorting algorithms. Its average time is O ( nlogn), and its performance is O ( n~ 2) in the worst case.

快速排序算法的平均时间小于所有已知的O（nlogn）排序算法。

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After investigating the essential characteristics of the Hilbert curve, this paper puts forward a new Hilbert coding algorithm with a complexity of O ( nlogn) based on partitioning, and analyses the algorithm with practical instances.

通过对Hilbert曲线基本特征的研究，本文提出了一种新的基于分划的Hilbert编码方法，新算法的时间复杂度为O（nlogn），本文最后通过实例对算法进行了分析。

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Presents an algorithm for determining the convex hull of a finite set of points in a plane. The algorithm requires O ( n) multi-plications and O ( nlogn) comparisons.

提出了一种求平面有限点集凸壳顶点的算法，并分析出该算法的时间复杂性是线性次乘法和O（nlogn）次两个数的比较。

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We present a parallel and no-backtrack heuristic algorithm to solve "time tabling problem". The algorithm can find a feasible timetable in O ( nlogn) time under given constrained conditions.

给出一种并行无回溯的解时间表问题的启发式算法，它能在O（nlogn）时间内找到一种满足给定的约束条件的可行时间表，如果这种时间表确实存在的话。

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By means of divide and conquer, the problem has been solved from the point of linearity and space, furthermore, it can be accomplished within the O ( nlogn).

利用分治法已经解决该问题的一维和二维情况，且算法都可以在O（nlogn）时间内完成。

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By analysis, The time s complexity of this algorithm is O ( nlogn). Finally, inserting constrained edge is used to Expresses Delaunay Triangulation in the constrained data field.

经分析，整个算法的时间复杂度为O（nlogn）。最后对空间约束条件的处理采用了嵌入约束边的方法。

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Relying on the theorem of Graham, the sample points are realized the minimal convex hull which computational complexity is O ( NlogN).

根据凸包生成算法原理，用Graham算法实现散乱样本的最小凸包，算法复杂度为O（NlogN）。

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The algorithm can decompose a complex planar polygon with nesting holes, and its time complexity is O ( nlogn) by analysis and testing.

该算法能够分解内嵌多个环的复杂多边形，分析及测试表明，其时间复杂度为O（nlogn）。

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Its time-complexity, in theory, is O ( nlogn).

算法达到了O（nlogn）的理论时间复杂度下限。

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It is proved that the time complexity of the algorithm is 0 ( AT) in general and O ( NlogN) at worst cases.

推导证明了综合算法在一般情况下的时间复杂度为O（N），最坏情况下的时间复杂度为O（NlogN）。

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The hardware cost of this network is O ( NlogN). and the time complexity of this multicast algorithm is O ( N).

此类的网络的硬件代价为O（NlogN），此多源点多播路由算法的时间复杂度为O（N）

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This is obviously superior to the currently popular sorting algorithms whose time cost is O ( nlogn).

明显优于现行o（nlogn）算法。

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The traditional sorting and searching algorithms based on comparison have the complexity of O ( NlogN).

处理汉字的传统的排序和查找算法，其复杂性为O（NlogN）。

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An O ( nlogn) Algorithm for the Shortest Paths between Two Set of Points in the Plane

平面上两个点集间距离的O（nlogn）算法

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