动态邻域,Dynamic Neighborhood
1)Dynamic Neighborhood动态邻域
1.The Stream of vehicles Detection of Intersection Based on Dynamic Neighborhood;基于动态邻域的交叉路口车流检测
2.Research on particle swarm optimization based on dynamic neighborhood基于动态邻域的粒子群算法的研究
3.NNI_PSO incorporates near neighbor interaction into the PSO’s velocity updating equation,meanwhile,combines with "fittest exist" by which introduces dynamic neighborhood structure and inertia weight nonlinearly varying into the PSO.NNI_PSO在PSO算法的速度更新公式中增加了近邻交互部分,并结合"优胜劣汰",引入动态邻域结构和惯性权值非线性变化。
英文短句/例句

1.The Research of Adaptive Parameter Selection and Neighborhood Topology Based on Quantum-Behaved Particle Swarm Optimization;自适应的及其基于动态邻域的具有量子行为粒子群优化算法研究
2.Low Power Deterministic Test Pattern Generator Based on Non-uniform Cellular Automata using Dynamical Extend Algorithm采用动态邻域扩展算法的非一致CA低功耗确定TPG
3.Study on the Zooplankton Community in the Changjiang River Estuary and Its Adjacent Waters;长江口及其邻近海域浮游动物群落生态学研究
4.ECOLOGICAL INVESTIGATIONS ON THE ZOOPLANKTON OF THE MACKEREL FISHING GROUND OFF YENTAI-WEIHAI AND ADJACENT WATERS烟、威鲐鱼渔埸及邻近水域浮游动物生态的初步研究
5.Ecology of Macrobenthic Community in Rushan Bay and Its Adjacent Waters乳山湾及邻近海域大型底栖动物群落的生态学研究
6.Study on the Structure and Energy Flow of the Yangtze River Estuary and Adjacent Waters Ecosystem Based on Ecopath Model基于Ecopath模型的长江口及毗邻水域生态系统结构和能量流动研究
7.The Stable Basin of Attracting Set in Control Chaos and Some Global Bifurcations of the Domains of Feasible Trajectories in Nonlinear Ecological Systems;控制混沌动力系统中吸引子的稳定邻域及非线性生态系统中的可行吸引域的全局分叉
8.Ecological characteristics of the pelagic decapods in the Changjiang Estuary长江口邻近海域浮游十足类生态特征
9.Benthic Organism Biomass Size Spectra in Huanghe River Adjacent Waters黄河口邻近海域底栖动物粒径谱研究
10.Ecological character of phytoplankton in spring in the Yangtze River estuary and adjacent waters长江口及邻近水域春季浮游植物的生态特征
11.Eutrophication Status and Its Ecological Effects in the Changjiang Estuary and Adjacent Coastal Waters;长江口及邻近海域富营养化状况及其生态效应
12.Study of the Speciation of Phosphorus in the Estuary of the Huanghe and Its Adjacent Waters;2004年夏季黄河口及邻近海域各形态磷的研究
13.Ecological Study on Phytoplankton Assemblage in Changjiang River Estuary and Its Adjacent Waters;长江口及其邻接水域浮游植物群集生态学研究
14.Distribution Characteristics and Ecological Security Assessment of Phthalic Acid Esters in Wet Season in the River Basins of Main Districts of Chongqing重庆主城区流域邻苯二甲酸酯生态风险评价
15.The Dynamic Simulation of O-Xylene Oxidation to Phthalic Anhydride;邻二甲苯氧化制苯酐装置的动态模拟
16.Study on the Dynamic Filtration Performance of Copper Benzoate邻氨基苯甲酸铜的动态过滤性能研究
17.Research on the Torsional Vibration in the Neighborhood of Nominal Motion of Belt Drive Pulley Systems带传动系统在其名义运动邻域的扭振研究
18.The Landscape Neighboring Characteristics Dynamic Evaluation on the Ecological Security of Ejina Oasis;额济纳绿洲景观邻接特征及生态安全动态评价
相关短句/例句

Dynamic Neighborhood Radius动态邻域半径
3)dynamic neighbor operator动态邻域算子
4)move neighborhood移动邻域
5)neighborhood moving邻域移动
1.A tabu search with double neighborhood moving is proposed according to characteristics to solve knapsack problem.基于背包问题的特征,提出了基于双邻域移动和双禁忌表的禁忌搜索算法:第一种邻域移动的物理意义是增加背包中的物品数量,第二种邻域移动的物理意义是交换背包内外的不同物品。
6)moving neighborhood滑动邻域
1.Method of determining moving neighborhood based on range基于变程的滑动邻域确定方法
延伸阅读

动态电路复频域分析动态电路复频域分析complex frequency-domain analysis of dynamic circuits  dongto}dlonlu卞uP一ny日fenx{动态电路复频域分析(eomplex frequeney-domain analysisof dynamie eireuits)用拉普拉斯变换方法分析动态电路。作为数学工具,拉普拉斯变换是一种积分变换,常用以求线性常系数微分方程和偏微分方程的解。线性非时变集总参数动态电路是用常系数线性常微分方程描述的,线性非时变分布参数电路是由相应的偏微分方程描述的。因而,对于这些电路可借助拉普拉斯变换方法进行分析。 拉普拉斯变换的定义拉普拉斯变换方法简称拉氏变换方法。拉氏变换可分为单边拉氏变换和双边拉氏变换。此处只介绍单边拉氏变换的定义。 设时间t的函数f(t),当t。。时,上式的积分收敛,则f(t)的拉氏变换存在。使以上关系成立的最小的。。值称为收敛坐标。F(s)也称为f(约的象函数,而f(t)称为F(,)的原函数。给定一原函数f(t),可由定义式求其象函数;反之,由一象函数F(:)可按下式求其原函数f(t)、一二(5)〕一、(才)一瑞{:‘:二F‘了)一d‘,·>一 根据拉氏变换的定义式,可以求出不同的原函数f(t)的象函数F(s)。许多数学手册上都载有f(t)和F(、)对应关系的表以供查阅。表中所给出的是常用函数的拉氏变换关系。 常用函数的拉氏变换表┌────┬──────────────┬───┬───────┐│f(t) │F(s) │…f(t)│F(s) │├────┼──────────────┼───┼───────┤│u(t) │ 一│……冬│ 1 ││e一以 │ 1/s │ │。。/(52+a,8)││Cos田ot │1/(s+a)l │ │ n!/s+, ││ │s/(52+。8) │ │ │└────┴──────────────┴───┴───────┘ 拉普拉斯变换的一些墓本性质在利用拉氏变换方法分析动态电路时,借助拉氏变换的一些性质可使问题简化。其主要性质有:若丫「fl(t)〕~Fl(、)、丫[f:(t)]一尸:(s)、犷[f(t)]=尸(s),则 (1)线性:对任何常数kl、kZ有 牙[klf:(t)+k:九(t)]一k,F,(s)+kZF:(s) (2)对t微分厂、「df(约门”,、,,。、之之},-一下下一l一Sr气百夕一j、UZ ‘a不山(3)对t积分、「{1_、(·)d·」一F(·)/·十f一’(。,/·式中f一,(0)一 (4)延时:f(约d:t。是正常数,有即f卜设 g「f(t一t。