The self-similarity properties and multifractal analysis of DNA sequences

[1]J.M. Berg, L. Stryer, J.L. Tymoczko, and J.M. Macarulla. Bioquímica Reverté, 2007. Berg J.M. Stryer L. Tymoczko J.L. Macarulla J.M. Bioquímica Reverté 2007Search in Google Scholar

[2]H.Joel Jeffrey. Chaos game visualization of sequences. Computers & Graphics 16(1):25 – 33, 1992. Joel Jeffrey H. Chaos game visualization of sequences Computers & Graphics 16125 33 1992Search in Google Scholar

[3]Zu-Guo Yu, Vo Anh, and Ka-Sing Lau. Multifractal characterisation of length sequences of coding and noncoding segments in a complete genome. Physica A: Statistical Mechanics and its Applications 301(1):351 – 361, 2001. Zu-Guo Yu Vo Anh Ka-Sing Lau Multifractal characterisation of length sequences of coding and noncoding segments in a complete genome Physica A: Statistical Mechanics and its Applications 3011351 361 2001Search in Google Scholar

[4]U. Frisch and A.N. Kolmogorov. Turbulence: The Legacy of A. N. Kolmogorov Cambridge University Press, 1995. Frisch U. Kolmogorov A.N. Turbulence: The Legacy of A. N. Kolmogorov Cambridge University Press 1995Search in Google Scholar

[5]Heinz-Otto Peitgen, Hartmut Jürgens, and Dietmar Saupe. Chaos and fractals: new frontiers of science Springer Science & Business Media, 2006. Heinz-Otto Peitgen Hartmut Jürgens Dietmar Saupe Chaos and fractals: new frontiers of science Springer Science & Business Media 2006Search in Google Scholar

[6]M.F. Barnsley. Fractals Everywhere: New Edition Dover Books on Mathematics. Dover Publications, 2013. Barnsley M.F. Fractals Everywhere: New Edition Dover Books on Mathematics Dover Publications 2013Search in Google Scholar

[7]Chhabra, A., and Jensen, R. V.. Direct determination of the f α singularity spectrum. Phys. Rev. Lett. 62:1327, 1989. Chhabra A. Jensen R. V.. Direct Dover Books on Mathematics determination of the f α singularity spectrum Phys. Rev. Lett 621327 1989Search in Google Scholar

[8]JL del Río-Correa and J López-García. Shannon entropy and hausdorff dimension in multifractals. Revista Mexicana de Física 58(1):13–20, 2012. del Río-Correa JL López-García J Shannon entropy and hausdorff dimension in multifractals Revista Mexicana de Física 58113 20 2012Search in Google Scholar

[9]Ch Beck and F Schlögl. Thermodynamics of chaotic systems (cambridge nonlinear science series 4), 1993. Ch Beck Schlögl F Thermodynamics of chaotic systems cambridge nonlinear science series 4 1993Search in Google Scholar

[10]Longfeng Zhao, Wei Li, Chunbin Yang, Jihui Han, Zhu Su, and Yijiang Zou. Multifractality and network analysis of phase transition. PloS one 12(1):e0170467, 2017. Longfeng Zhao Wei Li Chunbin Yang Jihui Han Zhu Su Yijiang Zou Multifractality and network analysis of phase transition PloS one 121e0170467 2017Search in Google Scholar

[11]Darko Stošić, Dusan Stošić, Tatijana Stošić, and H Eugene Stanley. Multifractal analysis of managed and independent float exchange rates. Physica A: Statistical Mechanics and its Applications 428:13–18, 2015. Darko Stošić Dusan Stošić Tatijana Stošić Eugene Stanley H Multifractal analysis of managed and independent float exchange rates Physica A: Statistical Mechanics and its Applications 42813 18 2015Search in Google Scholar

[12]YU Shimizu, Stefan Thurner, and Klaus Ehrenberger. Multifractal spectra as a measure of complexity in human posture. Fractals 10(01):103–116, 2002. YU Shimizu Stefan Thurner, Klaus Ehrenberger Multifractal spectra as a measure of complexity in human posture Fractals 1001103 116 2002Search in Google Scholar