2018
DOI: 10.1016/j.biosystems.2018.08.007
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Integration of intracellular signaling: Biological analogues of wires, processors and memories organized by a centrosome 3D reference system

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Cited by 16 publications
(14 citation statements)
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“…Single cells are composite agents that exhibit extremely rich patterning and behaviors and can be divided into even smaller independent units (such as cytoplast fragments with autonomous activity) because of their dynamic cytoskeletal and protein network subsystems (Novák and Bentrup, 1972;Albrecht-Buehler, 1985;Ford, 2017;Siccardi and Adamatzky, 2017;Barvitenko et al, 2018;Graham et al, 2018). These capacities of cells presage their swarm behavior as metazoan organisms (Gregg, 1959).…”
Section: -Gautama Buddhamentioning
confidence: 99%
See 1 more Smart Citation
“…Single cells are composite agents that exhibit extremely rich patterning and behaviors and can be divided into even smaller independent units (such as cytoplast fragments with autonomous activity) because of their dynamic cytoskeletal and protein network subsystems (Novák and Bentrup, 1972;Albrecht-Buehler, 1985;Ford, 2017;Siccardi and Adamatzky, 2017;Barvitenko et al, 2018;Graham et al, 2018). These capacities of cells presage their swarm behavior as metazoan organisms (Gregg, 1959).…”
Section: -Gautama Buddhamentioning
confidence: 99%
“…Many examples of memory, anticipation, contextdependent decision-making, and learning are exhibited by organisms from yeast and bacteria to plants and somatic cells [reviewed in (Lyon, 2006(Lyon, , 2015Baluška and Levin, 2016)]. This is even true of subcellular-level components, e.g., generegulatory networks can execute similar learning and computational properties as neural networks, as can cytoskeletal networks, cell signaling pathways, reaction-diffusion chemistry, and metabolic networks (Watson et al, 2010;Szabó et al, 2012;Stockwell et al, 2015;Prentice-Mott et al, 2016;Dent, 2017;Stovold and O'Keefe, 2017;Barvitenko et al, 2018;Gabalda-Sagarra et al, 2018;Bulcha et al, 2019). Single cells are very good at managing their morphology, behavior, and physiology as needed for survival, altering their motility, and metabolism in response to, and proactively in, changing environmental conditions.…”
Section: -Gautama Buddhamentioning
confidence: 99%
“…where, 1/Z MT = 1/R MT + jωC MT (5) Additionally, the impedance differences between solutions with and without MTs are given by:…”
Section: The Microtubule Network As An Rc Circuit In Parallelmentioning
confidence: 99%
“…Microtubules (MTs) are cylindrical polymers composed of the heterodimers of protein α, βtubulin that play a variety of well-recognised intracellular roles, such as maintaining the shape and rigidity of the cell, aiding in positioning and stabilisation of the mitotic spindle for allowing chromosomal segregation, acting as 'rails' for macromolecular transport and forming cilia and flagella for cell movement. Since the tubulin dimer possesses a high negative electric charge of~23e and a large intrinsic high dipole moment of approximately 1750 D [1,2], MTs have been implicated in electrically-mediated biological roles [3][4][5][6]. They have been modelled as nanowires capable of enhancing ionic transport [7,8], and simulated to receive and attenuate electrical oscillations [4,[9][10][11].…”
Section: Introductionmentioning
confidence: 99%
“…15 More recently, solitary solutions have been found to be significant in biomedical research. A cold laser therapy method based on soliton tweezers is developed in Alavi et al 16 Models demonstrating that angiogenesis is driven by and can be controlled using solitons are considered in Bonilla et al 17 Applications of solitary solutions in multiphoton microscropy are discussed in Wang et al 18 A multiple scale soliton perturbation analysis of DNA systems with inhomogeneity effects is performed in Okaly et al 19 The role of solitary solutions in intracellular signaling is considered in Barvitenko et al 20 Soliton-like traveling wave solutions to a model describing the growth of a solid tumor in the presence of an immune system response are constructed in Buzea et al 21 Algorithms for the construction of traveling-wave (soliton-like) solutions have been extensively discussed in literature. Techniques for constructing traveling-wave solutions to various partial differential equations (PDEs) used to model heat transfer are developed in Gao et al 22 Traveling wave solutions falling within the scope of local fractional derivative formulation for the Korteweg-de-Vries equation and the class of two-dimensional Burgers-type equations are considered in Yang and Machado et al 23 25 A new technique for constructing traveling-wave solutions based on factorization is proposed in Yang, Gao, and Srivastava.…”
Section: Introductionmentioning
confidence: 99%