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Additive scaling law for structural organization of chromatin in chicken erythrocyte nuclei
Author(s) -
E. G. Iashina,
E. V. Velichko,
M. V. Filatov,
Wim G. Bouwman,
Chris P. Duif,
A. Brûlet,
S. V. Grigoriev
Publication year - 2017
Publication title -
physical review. e
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.896
H-Index - 304
eISSN - 2470-0053
pISSN - 2470-0045
DOI - 10.1103/physreve.96.012411
Subject(s) - physics , scaling , multiplicative function , scattering , spin (aerodynamics) , scaling law , fractal , correlation function (quantum field theory) , atomic physics , mathematical physics , condensed matter physics , quantum mechanics , thermodynamics , mathematical analysis , dielectric , geometry , mathematics
Small-angle neutron scattering (SANS) on nuclei of chicken erythrocytes demonstrates the cubic dependence of the scattering intensity Q−3 in the range of momentum transfer Q∈10−3–10−2nm−1. Independent spin-echo SANS measurements give the spin-echo function, which is well described by the exponential law in a range of sizes (3×102)–(3×104) nm. Both experimental dependences reflect the nature of the structural organization of chromatin in the nucleus of a living cell, which corresponds to the correlation function γ(r)=ln(ξ/r) for r<ξ, where ξ=(3.69±0.07)×103 nm, the size of the nucleus. It has the specific scaling property of the logarithmic fractal γ(r/a)=γ(r)+ln(a), i.e., the scaling down by a gives an additive constant to the correlation function, which distinguishes it from the mass fractal, which is characterized by multiplicative constant

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