Limit properties of entropy density of nonnegative continuous information source

Computer Engineering and Applications ›› 2013, Vol. 49 ›› Issue (2): 86-88.

Previous Articles Next Articles

Limit properties of entropy density of nonnegative continuous information source

WANG Xuewu1, ZHOU Xiangfeng2, WANG Tong3

1.College of Mathematic and Information Science, Shandong Institute of Business and Technology, Yantai, Shandong 264005, China
2.Department of Computer Foundation Teaching, Shandong Institute of Business and Technology, Yantai, Shandong 264005, China
3.School of Information Science and Engineering, Guilin University of Technology, Guilin, Guangxi 541004, China

Online:2013-01-15 Published:2013-01-16

非负连续信源熵密度的极限性质

王学武1，周翔凤2，王桐3

1.山东工商学院数学与信息科学学院，山东烟台 264005
2.山东工商学院计算机基础教学部，山东烟台 264005
3.桂林理工大学信息科学与工程学院，广西桂林 541004

Abstract

Abstract: By using analysis methods and the approach of Laplace transform, it studies limit properties of the entropy density of nonnegative continuous information source by using the concept of the entropy density deviation. The results modify that of Zhang Jing and Wei Jie.

Key words: entropy density, entropy density deviation, Shannon-McMillan theorem, Laplace transform, information source

摘要： 应用分析方法和Laplace变换，利用熵密度偏差的概念，研究了任意非负连续信源熵密度的极限性质，修正了赵静和魏杰所做的结果。

关键词: 熵密度, 熵密度偏差, Shannon-McMillan定理, Laplace变换, 信源

WANG Xuewu1, ZHOU Xiangfeng2, WANG Tong3. Limit properties of entropy density of nonnegative continuous information source[J]. Computer Engineering and Applications, 2013, 49(2): 86-88.

王学武1，周翔凤2，王桐3. 非负连续信源熵密度的极限性质[J]. 计算机工程与应用, 2013, 49(2): 86-88.

[1]	LIU Qinghua1, LAI Yuping2, DING Hongwei1, YANG Zhijun1, Cui Xiaolong3. Protein Subcellular Localization Prediction Based on SVM [J]. Computer Engineering and Applications, 2019, 55(11): 136-141.
[2]	DENG Houping, WU Gang. Discovery of topic-specific information source based on web crawler and website classification [J]. Computer Engineering and Applications, 2016, 52(3): 59-65.
[3]	DONG Lihua, LIU Yanqin. New approximate solutions of fractional nonlinear equations [J]. Computer Engineering and Applications, 2014, 50(23): 1-3.
[4]	JIA Chun-fu,CHEN De-qiang. Application of relative entropy density divergence in intrusion detection models [J]. Computer Engineering and Applications, 2009, 45(13): 20-22.
[5]	LIU A-jun^1，2，TAN Yi-hua¹，TIAN Jin-wen¹，LIU Jian¹. Improvement of deblocking filter in scalable video coding for low bit-rate coding [J]. Computer Engineering and Applications, 2007, 43(15): 76-78.

Limit properties of entropy density of nonnegative continuous information source

非负连续信源熵密度的极限性质

PDF

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 5

Recommended Articles

Metrics