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一种基于行列式点过程的代理模型辅助多目标进化算法
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作者 吴子聪 李金龙 《计算机应用研究》 北大核心 2025年第9期2607-2613,共7页
为了提高用于更新代理模型的解集的多样性和收敛性以提高代理模型准确度,提出一种基于行列式点过程(determinantal point process,DPP)的代理模型辅助多目标进化算法(surrogate-assisted evolutionary algorithm,SAEA)。首先,提出一种... 为了提高用于更新代理模型的解集的多样性和收敛性以提高代理模型准确度,提出一种基于行列式点过程(determinantal point process,DPP)的代理模型辅助多目标进化算法(surrogate-assisted evolutionary algorithm,SAEA)。首先,提出一种基于行列式点过程的模型管理方法,从非支配解集基于行列式点过程选取子集并用真实目标函数评估,再从所有经真实目标函数评估的解中选取子集用于更新代理模型。另一方面,提出一种基于自适应行列式点过程的环境选择方法,在进化过程的早期侧重于提高种群的收敛性,在进化过程的后期侧重于提高种群的多样性。最后,基于DTLZ、WFG、MAF测试问题验证算法的有效性。将所提算法与K-RVEA、KTA2、CSEA等常用算法进行比较,使用IGD+指标进行评估。实验结果显示所提出的算法能得到更优的解集,从而证明了其高计算代价多目标优化问题上的有效性。 展开更多
关键词 代理辅助多目标优化 进化算法 模型管理 环境选择 行列式点过程 收敛性 多样性
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基于DPP改进RANSAC算法的图像拼接 被引量:1
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作者 汪旌 张赟 陈爽 《计算机系统应用》 2018年第5期112-118,共7页
为提高图像拼接时的配准速度和精度,针对鲁棒性模型估计问题,提出一种基于行列式点过程的改进RANSAC算法(Random Sample Consensus).该方法利用行列式点过程抽样法的全局负相关特性对匹配的特征点进行建模,实现抽样点的均匀化和分散化,... 为提高图像拼接时的配准速度和精度,针对鲁棒性模型估计问题,提出一种基于行列式点过程的改进RANSAC算法(Random Sample Consensus).该方法利用行列式点过程抽样法的全局负相关特性对匹配的特征点进行建模,实现抽样点的均匀化和分散化,剔除一些错误匹配点.用行列式点过程抽取的点集作为RANSAC算法的输入来求取变换矩阵.实验结果表明:该算法相对于传统的RANSAC算法,能够保持较高的精度和鲁棒性,减少传统RANSAC算法迭代次数,显著提升图像自动拼接的计算效率. 展开更多
关键词 RANSAC算法 行列式点过程 配准 图像拼接 特征点匹配 概率分布
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An Algorithm for Determining Database Consistency Under the Closed World Assumption
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作者 沈一栋 《Journal of Computer Science & Technology》 SCIE EI CSCD 1992年第4期289-294,共6页
It is well-known that there are circumstances where applying Reiter's closed world assump- tion (CWA) will lead to logical inconsistencies . In this paper, a new characterization of the CWA consistency is pesented... It is well-known that there are circumstances where applying Reiter's closed world assump- tion (CWA) will lead to logical inconsistencies . In this paper, a new characterization of the CWA consistency is pesented and an algorithm is proposed for determining whether a datalase with- out function symbols is consistent with the CWA. The algorithm is shown to be efficient. 展开更多
关键词 DBI An algorithm for Determining Database Consistency Under the Closed World Assumption World
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Algorithms for the Determination of Cutsets in a Hypergraph
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作者 姚荣 康泰 陈廷槐 《Journal of Computer Science & Technology》 SCIE EI CSCD 1990年第1期41-46,共6页
Given a hypergraph, this paper provides three algorithms for finding all its minimal cutsets, minimal link cutsets and the least cutsets. The result not only set up a new studying field on cutsets of hypergraph, but a... Given a hypergraph, this paper provides three algorithms for finding all its minimal cutsets, minimal link cutsets and the least cutsets. The result not only set up a new studying field on cutsets of hypergraph, but also lay a foundation of analyzing the performance of multibus systems. The algorithm for determining all the least cutsets in a hypergraph is polynomial complex and more efficient than that in [2]. 展开更多
关键词 algorithms for the Determination of Cutsets in a Hypergraph LINK
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Orbit determination using incremental phase and TDOA of X-ray pulsar
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作者 Rong JIAO Lu-ping XU +1 位作者 Hua ZHANG Cong LI 《Frontiers of Information Technology & Electronic Engineering》 SCIE EI CSCD 2016年第6期543-552,共10页
X-ray pulsars offer stable, periodic X-ray pulse sequences that can be used in spacecraft positioning systems. A method using X-ray pulsars to determine the initial orbit of a satellite is presented in this paper. Thi... X-ray pulsars offer stable, periodic X-ray pulse sequences that can be used in spacecraft positioning systems. A method using X-ray pulsars to determine the initial orbit of a satellite is presented in this paper. This method suggests only one detector to be equipped on the satellite and assumes that the detector observes three pulsars in turn. To improve the performance, the use of incremental phase in one observation duration is proposed, and the incremental phase is combined with the time difference of arrival(TDOA). Then, a weighted least squares(WLS) algorithm is formulated to calculate the initial orbit. Numerical simulations are performed to assess the proposed orbit determination method. 展开更多
关键词 Orbit determination algorithm Single X-ray pulsar detector Phase increment Two-body motion equations Weighted least squares method
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