Nipah Virus Classification via Fractal Dimension & Shannon Entropy

被引:0
|
作者
Holden, Todd [1 ]
Gadura, N. [2 ]
Cheung, E. [1 ]
Schneider, P. [2 ]
Tremberger, G., Jr. [1 ]
Elham, N. [1 ]
Sunil, D. [1 ]
Lieberman, D. [1 ]
Cheung, T. [1 ]
机构
[1] CUNY Queensborough Community Coll, Dept Phys, New York, NY 11364 USA
[2] CUNY Queensborough Community Coll, Dept Biol, New York, NY 11364 USA
关键词
Nipah virus; glycoprotein; nucleoprotein; Shannon di-nucleotide entropy; fractal dimension; correlation; GENOMES; DNA;
D O I
暂无
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Nipah virus glycoprotein and nucleoprotein sequences were studied using fractal dimension and Shannon entropy. The nucleotide atomic number fluctuation forms the basis of the phylogeny study. The classification reproduces the main results of traditional phylogeny analysis, but with better ability to distinguish closely related strains. The fractal dimension correlation with the GC pair content in the glycoprotein sequence and di-nucleotide entropy in the nucleoprotein suggests different evolutionary mechanisms or strategies. Extension to other flu virus suggests that low fractal dimensionality in the nucleoprotein sequence could be a marker for the Nipah and Spanish-flu-like viruses.
引用
收藏
页数:4
相关论文
共 50 条
  • [31] Corona Virus and Entropy of Shannon at the Cardiac Cycle: A Mathematical Model
    Nieto-Chaupis, Huber
    [J]. INTELLIGENT COMPUTING, VOL 3, 2022, 508 : 169 - 178
  • [32] Fractal dimension of basin boundaries calculated using the basin entropy
    Gusso, Andre
    de Mello, Leandro E.
    [J]. CHAOS SOLITONS & FRACTALS, 2021, 153
  • [33] Equivalent relation between normalized spatial entropy and fractal dimension
    Chen, Yanguang
    [J]. PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2020, 553 (553)
  • [34] CAPITAL MARKETS EFFICIENCY: FRACTAL DIMENSION, HURST EXPONENT AND ENTROPY
    Kristoufek, Ladislav
    Vosvrda, Miloslav
    [J]. POLITICKA EKONOMIE, 2012, 60 (02) : 208 - 221
  • [35] Fractal dimension, probability and entropy in matrix and summation substitution systems
    Voorhees, B
    [J]. FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 1999, 7 (03) : 283 - 299
  • [36] Demystifying neuroblastoma malignancy through fractal dimension, entropy, and lacunarity
    Donato, Irene
    Velpula, Kiran K.
    Tsung, Andrew J.
    Tuszynski, Jack A.
    Sergi, Consolato M.
    [J]. TUMORI JOURNAL, 2023, 109 (04): : 370 - 378
  • [37] Spatial Measures of Urban Systems: from Entropy to Fractal Dimension
    Chen, Yanguang
    Huang, Linshan
    [J]. ENTROPY, 2018, 20 (12):
  • [38] Fractal Intersections and Products via Algorithmic Dimension
    Lutz, Neil
    [J]. ACM TRANSACTIONS ON COMPUTATION THEORY, 2021, 13 (03)
  • [39] TRAFFIC IMAGE CLASSIFICATION METHOD BASED ON FRACTAL DIMENSION
    Cao, Wen-lun
    Shi, Zhong-ke
    Feng, Jian-hu
    [J]. PROCEEDINGS OF THE FIFTH IEEE INTERNATIONAL CONFERENCE ON COGNITIVE INFORMATICS, VOLS 1 AND 2, 2006, : 903 - 907
  • [40] Drosophila melanogaster Gender Classification Based on Fractal Dimension
    Medeiros Neto, Francisco Gerardo
    Braga, Italo Rodrigues
    Harber, Matthew Henry
    de Paula Junior, Ialis Cavalcante
    [J]. 2017 30TH SIBGRAPI CONFERENCE ON GRAPHICS, PATTERNS AND IMAGES (SIBGRAPI), 2017, : 193 - 200