Shannon Entropy for Time-Varying Persistence of Cell Migration
Yanping Liu (a), Yang Jiao (b), Qihui Fan (c), Guoqiang Li (a), Jingru, Yao (a), Gao Wang (a), Silong Lou (d), Guo Chen (a), Jianwei Shuai (e), Liyu, Liu (a) ((a) Chongqing University, (b) Arizona State University, (c) Chinese, Academy of Sciences, (d) Chongqing Cancer Hospital

TL;DR
This paper introduces a novel application of Shannon entropy and wavelet analysis to quantify and characterize the time-varying persistence of cell migration, providing a more accurate and dynamic understanding of cell motility under complex biological influences.
Contribution
It presents a new method combining Shannon entropy and wavelet transform to analyze the time-dependent persistence of cell migration from noisy experimental data.
Findings
Shannon entropy effectively quantifies deviations from diffusive or ballistic motion.
Wavelet-based Shannon entropy captures the dynamic changes in cell migration persistence.
The approach correlates well with biological mechanisms affecting cell motility.
Abstract
Cell migration, which can be significantly affected by intracellular signaling pathways (ICSP) and extracellular matrix (ECM), plays a crucial role in many physiological and pathological processes. The efficiency of cell migration, which is typically modeled as a persistent random walk (PRW), depends on two critical motility parameters, i.e., migration speed and persistence. It is generally very challenging to efficiently and accurately extract these key dynamics parameters from noisy experimental data. Here, we employ the normalized Shannon entropy to quantify the deviation of cell migration dynamics from that of diffusive/ballistic motion as well as to derive the persistence of cell migration based on the Fourier power spectrum of migration velocities. Moreover, we introduce the time-varying Shannon entropy based on the wavelet power spectrum of cellular dynamics and demonstrate its…
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