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2020
DOI: 10.25088/complexsystems.29.4.779
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A Review of Complex Systems Approaches to Cancer Networks

Abstract: Cancers remain the leading cause of disease-related pediatric death in North America. The emerging field of complex systems has redefined cancer networks as a computational system. Herein, a tumor and its heterogeneous phenotypes are discussed as dynamical systems having multiple strange attractors. Machine learning, network science and algorithmic information dynamics are discussed as current tools for cancer network reconstruction. Deep learning architectures and computational fluid models are proposed for b… Show more

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Cited by 7 publications
(13 citation statements)
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“…Cancers are complex systems, consisting of groups of adaptive malignant cells that self-organize in time and space, far from thermodynamic equilibrium. 1,21,22 In traditional (analytical) physics, natural systems are dealt with using statistical mechanics to describe systems with large degrees of freedom, and dynamical systems theory to describe the changes in time of systems constrained to phase space. However, these tools by themselves are inadequate to describe the emergent scaling behaviors observed in complex systems.…”
Section: Chaos and Complexitymentioning
confidence: 99%
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“…Cancers are complex systems, consisting of groups of adaptive malignant cells that self-organize in time and space, far from thermodynamic equilibrium. 1,21,22 In traditional (analytical) physics, natural systems are dealt with using statistical mechanics to describe systems with large degrees of freedom, and dynamical systems theory to describe the changes in time of systems constrained to phase space. However, these tools by themselves are inadequate to describe the emergent scaling behaviors observed in complex systems.…”
Section: Chaos and Complexitymentioning
confidence: 99%
“…The general workflow for chaos detection, is first to obtain time series measurements, convert the data into a geometric object via time-embedding, and assess the topological properties of this object/attractor (i.e., Lyapunov exponents, entropies, fractal dimensions, and multifractality). 1 Generally, dynamical systems depend on certain control parameters, which, when changed, the stability of the fixed point can change, appear, or disappear, or give rise to a new object in its vicinity. An example would be to consider a limit cycle undergoing a Hopf bifurcation toward an unstable chaotic oscillator.…”
Section: Chaos and Complexitymentioning
confidence: 99%
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