Literature DB >> 16788267

Crystallographic structural organization of human rhinovirus serotype 16, 14, 3, 2 and 1A.

A Janner1.   

Abstract

The architecture of the human rhinovirus is shown to be based on a crystallographic polyhedron (the ico-dodecahedron) with 60 triangular facets and 32 vertices at points of a body-centered icosahedral lattice. The ico-dodecahedron is only slightly different from the T = 3 icosadeltahedron of Caspar & Klug [Cold Spring Harbor Symp. Quant. Biol. (1962), 27, 1-24]. The capsid of the virion is encapsulated between two ico-dodecahedra in scaling relation by a factor tau, the golden number. Clusters with axial symmetry of the coat proteins VP1, VP2, VP3 and VP4 are considered (decamers, pentamers, hexamers, trimers and tetramers). Their crystallographic enclosing forms obey the same laws as a number of axial-symmetric proteins, involving planar and linear crystallographic scaling relations and having vertices at points of lattices with an integral metric tensor. These properties also occur for the icosahedral cluster of each coat protein viewed along the symmetry axes (fivefold, threefold and twofold, respectively). The structural organization of the rhinovirus in terms of all these enclosing forms is independent of the serotype (16, 14, 3, 2, 1A) and is typical for a strongly correlated system, as it depends on one single free parameter, taken to be the icosahedral lattice parameter a0, which relates the geometry with the real structure (up to small variations).

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Year:  2006        PMID: 16788267     DOI: 10.1107/S010876730601748X

Source DB:  PubMed          Journal:  Acta Crystallogr A        ISSN: 0108-7673            Impact factor:   2.290


  4 in total

1.  Affine extensions of the icosahedral group with applications to the three-dimensional organisation of simple viruses.

Authors:  T Keef; R Twarock
Journal:  J Math Biol       Date:  2008-11-01       Impact factor: 2.259

2.  A crystallographic approach to structural transitions in icosahedral viruses.

Authors:  Giuliana Indelicato; Paolo Cermelli; David G Salthouse; Simone Racca; Giovanni Zanzotto; Reidun Twarock
Journal:  J Math Biol       Date:  2011-05-25       Impact factor: 2.259

3.  Universal natural shapes: from unifying shape description to simple methods for shape analysis and boundary value problems.

Authors:  Johan Gielis; Diego Caratelli; Yohan Fougerolle; Paolo Emilio Ricci; Ilia Tavkelidze; Tom Gerats
Journal:  PLoS One       Date:  2012-09-27       Impact factor: 3.240

4.  Viral Phrenology.

Authors:  David P Wilson; Danielle A Roof
Journal:  Viruses       Date:  2021-10-30       Impact factor: 5.048

  4 in total

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