2019
DOI: 10.1038/s41467-019-12367-3
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Structural puzzles in virology solved with an overarching icosahedral design principle

Abstract: Viruses have evolved protein containers with a wide spectrum of icosahedral architectures to protect their genetic material. The geometric constraints defining these container designs, and their implications for viral evolution, are open problems in virology. The principle of quasi-equivalence is currently used to predict virus architecture, but improved imaging techniques have revealed increasing numbers of viral outliers. We show that this theory is a special case of an overarching design principle for icosa… Show more

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Cited by 92 publications
(111 citation statements)
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“…Patience shows pseudo T = 7 laevo capsid organization, as is common among many dsDNA bacteriophages. Regarding the newly proposed framework to describe capsid organization, it appears to have T t (2,1) = 28/3 (~9.33, which means it has a surface area close to the classic Caspar and Klug T = 9) organization [36] and has a minor coat protein that surrounds the major capsid protein hexamer (Figure 4). Patience also has a decoration protein that links the minor coat proteins together and makes no contact with the major capsid protein ( Figure 5).…”
Section: Capsid Morphologies and Accessory Proteinsmentioning
confidence: 99%
“…Patience shows pseudo T = 7 laevo capsid organization, as is common among many dsDNA bacteriophages. Regarding the newly proposed framework to describe capsid organization, it appears to have T t (2,1) = 28/3 (~9.33, which means it has a surface area close to the classic Caspar and Klug T = 9) organization [36] and has a minor coat protein that surrounds the major capsid protein hexamer (Figure 4). Patience also has a decoration protein that links the minor coat proteins together and makes no contact with the major capsid protein ( Figure 5).…”
Section: Capsid Morphologies and Accessory Proteinsmentioning
confidence: 99%
“…Icosahedral capsids are characterized by the triangulation number T, which determines the number of quasi-equivalent proteins (complexity) and the total number of proteins forming the capsid [18,19]. As illustrated in Figure 2, icosahedral capsids can organize their proteins in four different lattices, accommodating different stoichiometries of major and minor capsid proteins [19].…”
Section: Introductionmentioning
confidence: 99%
“…Recently, a new classification scheme for virus structure has been introduced [28]. This models capsid architecture via a wider range of surface lattices, and contains the capsid geometries of Caspar-Klug theory as special cases.…”
Section: Discussionmentioning
confidence: 99%