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Extension of Caspar-Klug theory to higher order pentagonal polyhedra

Farrah Sadre-Marandi and Praachi Das

Published/Copyright: March 15, 2018

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Computational and Mathematical Biophysics

From the journal Computational and Mathematical Biophysics Volume 6 Issue 1

Received: 2017-07-04

Accepted: 2018-02-15

Published Online: 2018-03-15

© 2018

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Extension of Caspar-Klug theory to higher order pentagonal polyhedra
Special issue: Modeling and analysis in molecular biology and electrophysiology
Boundary Layer Effects on Ionic Flows Via Classical Poisson-Nernst-Planck Systems
A Flux Ratio and a Universal Property of Permanent Charges Effects on Fluxes
Special issue: Computational and Mathematical Drug Design and Discovery
Computing Optimal Properties of Drugs Using Mathematical Models of Single Channel Dynamics

https://doi.org/10.1515/cmb-2018-0001

Keywords for this article

CA protein; capsid; icosahedral symmetry; pentamer; T-number

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Articles in the same Issue

Extension of Caspar-Klug theory to higher order pentagonal polyhedra
Special issue: Modeling and analysis in molecular biology and electrophysiology
Boundary Layer Effects on Ionic Flows Via Classical Poisson-Nernst-Planck Systems
A Flux Ratio and a Universal Property of Permanent Charges Effects on Fluxes
Special issue: Computational and Mathematical Drug Design and Discovery
Computing Optimal Properties of Drugs Using Mathematical Models of Single Channel Dynamics

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