1998
DOI: 10.1007/s100510050531
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Collapse transitions of a periodic hydrophilic hydrophobic chain

Abstract: Short title: Transitions of a periodic hydrophilic hydrophobic chain 1We study a single self avoiding hydrophilic hydrophobic polymer chain, through Monte Carlo lattice simulations. The affinity of monomer i for water is characterized by a (scalar) charge λ i , and the monomer-water interaction is short-ranged. Assuming incompressibility yields an effective short ranged interaction between monomer pairs (i, j), proportional to (λ i + λ j ). In this article, we take λ i = +1 (resp. (λ i = −1)) for hydrophilic (… Show more

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Cited by 7 publications
(7 citation statements)
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“…In other words, coarsening is always arrested. As suggested previously [20,23,25], specific binding creates loops and loop clustering is associated with entropic costs that scale super-linearly with loop number, and this limits cluster growth [23].…”
Section: Switching Proteins With Specific Binding Selfassemble Intmentioning
confidence: 64%
See 1 more Smart Citation
“…In other words, coarsening is always arrested. As suggested previously [20,23,25], specific binding creates loops and loop clustering is associated with entropic costs that scale super-linearly with loop number, and this limits cluster growth [23].…”
Section: Switching Proteins With Specific Binding Selfassemble Intmentioning
confidence: 64%
“…In the more complex case with specific DNA-binding interactions, clustering is associated with the formation of DNA loops. Looped structures incur an entropic cost which increases superlinearly with the number of loops, and can stop the growth of a cluster beyond a critical size [6,[23][24][25][26]. Such specific binding drives the formation of promoter-enhancer loops [2]; however there are several proteins which interact mainly non-specifically with large regions of the genome, such as histone H1 and other heterochromatin-associated proteins [2].…”
mentioning
confidence: 99%
“…(22) is a variant of the real Ginzburg-Landau equation, here describing, together with the coefficients Eqs. (23)(24)(25), the dynamics of chromatin and proteins close to the onset of instability. In this equation /(c t t u ) is the initial growth rate of protein clusters; x u /c 3 describes the amplitude of their saturation (related to their density) for a given X > √ A + √ D 2 and x u √ c x is a correlation length, describing a scale of spatial modulations of the saturation amplitude of DNA clusters.…”
Section: B Amplitude Equationsmentioning
confidence: 99%
“…where the first sum extends over nearest neighbors pairs of solvent cells in the two dimensional lattice, and the last sum extends over neighboring monomers of the SARW. A two dimensional SARW in isolation is known to undergo a collapse transition from an extended coil phase at high temperature to a globular collapsed state at low temperature at the critical temperature k B θ/ǫ ≈ 1.5 [17,18]. We then study the change in this collapse transition brought about by the solvent.…”
Section: Two Intermediate Scale (Or Coarse Grained) Models Of Hydrophmentioning
confidence: 99%