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1. A NOVEL FAST FRACTAL IMAGE COMPRESSION METHOD BASED ON DISTANCE CLUSTERING IN HIGH DIMENSIONAL SPHERE SURFACE EI SCIE SCOPUS 期刊论文 认领

作者:Liu, S;Pan, Z;Cheng, XC

作者全称:Liu, Shuai;Pan, Zheng;Cheng, Xiaochun

作者机构:[Liu, Shuai; Pan, Zheng] Inner Mongolia Univ, Coll Comp Sci, Hohhot 010021, Inner Mongolia, Peoples R China.;[Liu, Shuai; Pan, Zheng] Inner Mongolia U 更多

第一署名单位:[Liu, Shuai; Pan, Zheng] Inner Mongolia Univ, Coll Comp Sci, Hohhot 010021, Inner Mongolia, Peoples R China.

第一作者:Liu, Shuai

通讯作者:Cheng, Xiaochun(X.Cheng@mdx.ac.uk)

通讯作者地址:Cheng, XC (reprint author), Middlesex Univ, Dept Comp Sci, London NW4 4BT, England.

来源:FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY,2017,Vol.25,Issue.4

基金:Natural Science Foundation of Inner Mongolia [2014BS0606]; National Natural Science Foundation of China [61502254]; EU FP7

JCR分区:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS为Q2;MULTIDISCIPLINARY SCIENCES为Q2

中科院分区:大类数学2区;小类数学跨学科应用4区;小类综合性期刊4区

(JCR)当年影响因子:1.629

(JCR)5年影响因子:1.648

WOS被引频次:1

SCOPUS被引频次:29

ESI学科:MATHEMATICS

关键词:Fractal Image Compression; Sphere Surface; Distance Clustering

摘要:Fractal encoding method becomes an effective image compression method because of its high compression ratio and short decompressing time. But one prob 更多

2. SPECIAL ISSUE ON ADVANCED FRACTAL COMPUTING THEOREM AND APPLICATION EI SCIE SCOPUS 期刊论文 认领

作者:Liu, S

作者全称:Liu, Shuai

作者机构:[Liu, Shuai] Inner Mongolia Univ, Coll Comp Sci, Key Lab Social Comp & Data Proc Inner Mongolia, Hohhot 010021, Inner Mongolia, Peoples R China.

第一署名单位:[Liu, Shuai] Inner Mongolia Univ, Coll Comp Sci, Key Lab Social Comp & Data Proc Inner Mongolia, Hohhot 010021, Inner Mongolia, Peoples R China.

第一作者:Liu, Shuai

通讯作者:Liu, Shuai(cs_liushuai@imu.edu.cn)

通讯作者地址:Liu, S (reprint author), Inner Mongolia Univ, Coll Comp Sci, Key Lab Social Comp & Data Proc Inner Mongolia, Hohhot 010021, Inner Mongolia, Peoples R China.

来源:FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY,2017,Vol.25,Issue.4

基金:National Natural Science Foundation of China [61502254]

JCR分区:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS为Q2;MULTIDISCIPLINARY SCIENCES为Q2

中科院分区:大类数学2区;小类数学跨学科应用4区;小类综合性期刊4区

(JCR)当年影响因子:1.629

(JCR)5年影响因子:1.648

SCOPUS被引频次:3

ESI学科:MATHEMATICS

关键词:Fractal Based Computing; Fractal Feature; Nonlinear Odes; Fractal Compression

摘要:Fractal represents a special feature of nature and functional objects. However, fractal based computing can be applied to many research domains becaus 更多

更新时间:Mar 28, 2019
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