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Theory of RNA branching and its rela...
~
Singaram, Surendra.
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Theory of RNA branching and its relation to packaging by viral capsid protein.
Record Type:
Electronic resources : Monograph/item
Title/Author:
Theory of RNA branching and its relation to packaging by viral capsid protein./
Author:
Singaram, Surendra.
Description:
133 p.
Notes:
Source: Dissertation Abstracts International, Volume: 77-11(E), Section: B.
Contained By:
Dissertation Abstracts International77-11B(E).
Subject:
Biophysics. -
Online resource:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=10119117
ISBN:
9781339804330
Theory of RNA branching and its relation to packaging by viral capsid protein.
Singaram, Surendra.
Theory of RNA branching and its relation to packaging by viral capsid protein.
- 133 p.
Source: Dissertation Abstracts International, Volume: 77-11(E), Section: B.
Thesis (Ph.D.)--University of California, Los Angeles, 2016.
We have developed coarse-grained models of RNA bound by capsid protein (CP) in response to recent in vitro studies on the self-assembly of viral RNA by capsid protein. Under typical in vitro self-assembly conditions and in particular for the case of many ssRNA viruses whose CP have cationic N-termini, the adsorption of CP onto the (anionic) RNA is non-specific because the CP concentration exceeds the Largest dissociation constant for CP-RNA binding. Following an introductory chapter, which recounts the history and physics of the in vitro self-assembly experiments, Chapters 2-4 of this dissertation explore simple lattice models of single-stranded (ss) RNA in the presence of interacting bound particles.
ISBN: 9781339804330Subjects--Topical Terms:
518360
Biophysics.
Theory of RNA branching and its relation to packaging by viral capsid protein.
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133 p.
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Source: Dissertation Abstracts International, Volume: 77-11(E), Section: B.
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Adviser: WILLIAM M. GELBART.
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Thesis (Ph.D.)--University of California, Los Angeles, 2016.
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We have developed coarse-grained models of RNA bound by capsid protein (CP) in response to recent in vitro studies on the self-assembly of viral RNA by capsid protein. Under typical in vitro self-assembly conditions and in particular for the case of many ssRNA viruses whose CP have cationic N-termini, the adsorption of CP onto the (anionic) RNA is non-specific because the CP concentration exceeds the Largest dissociation constant for CP-RNA binding. Following an introductory chapter, which recounts the history and physics of the in vitro self-assembly experiments, Chapters 2-4 of this dissertation explore simple lattice models of single-stranded (ss) RNA in the presence of interacting bound particles.
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In Chapter 2 our investigation opens with a simple model to account for the measured yield of packaged RNA (nucleocapsids) by CP. We treat the RNA as a 1D lattice, whose sites represent CP binding sites, to calculate the yield of RNA packaged as a function of the CP:RNA mol ratio. The measured yield of in vitro assembled nucleocapsids agrees exceptionally well with our simple 1D model.
520
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In Chapters 3 and 4 we extend our 1D model to 2D to better account for the branched nature of RNA. Our theoretical work provides the statistical-thermodynamic grounding for understanding the in vitro "competition" experiments. In these experiments two RNAs compete for a limited amount of CP. The exchange of CP between the RNAs was found to be reversible at pH 7 and, separately, it was found that long RNAs were able to strip CPs from shorter ones. Our Monte Carlo simulations demonstrate that, for a given RNA mass, the sequence with the highest affinity for protein is the one with the most compact secondary structure arising from self-complementarity; similarly, a long RNA steals protein from an equal mass of shorter ones because of the energetic preference of forming one large cluster of CPs over forming two smaller clusters.
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Finally, in chapter 5 we turn our attention away from the self-assembly experiments to focus on branched polymers. We show there that the 3D size of a branched polymer with N monomers can be directly calculated from a sequence of N -- 2 integers, known as the Prufer sequence. The calculation was performed numerically and shown to be far more efficient (memory-wise) than typical calculations of the 3D size.
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School code: 0031.
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http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=10119117
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