2008
DOI: 10.1039/b805874c
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Self-assembly approaches to nanomaterial encapsulation in viral protein cages

Abstract: A perspective on abiotic material encapsulation inside virus capsids is provided. The emphasis is on the physical principles of virus assembly relevant to packaging, strategies for encapsulation and capsid modification, and on emerging applications.

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Cited by 105 publications
(103 citation statements)
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“…They can subsequently be assembled efficiently in vitro to VLPs and encapsidate under specific conditions cargo materials such as ssRNA (Aniagyei et al, 2008). Cowpea chlorotic mottle virus (CCMV; Bromoviridae) VLPs, for instance, have been shown to incorporate heterologous ssRNAs of different sizes (Cadena-Nava et al, 2012).…”
Section: Virus-like Particlesmentioning
confidence: 99%
“…They can subsequently be assembled efficiently in vitro to VLPs and encapsidate under specific conditions cargo materials such as ssRNA (Aniagyei et al, 2008). Cowpea chlorotic mottle virus (CCMV; Bromoviridae) VLPs, for instance, have been shown to incorporate heterologous ssRNAs of different sizes (Cadena-Nava et al, 2012).…”
Section: Virus-like Particlesmentioning
confidence: 99%
“…[5] In many cases, the synthesis and structuration of hybrid nano-objects is achieved under equilibrium or non-equilibrium conditions through a range of strategies involving integrative, higher-order, or transformative self-assembly. [6,7] Often these approaches involve the confinement and templating of reactions on or within supramolecular assemblies such as dendrimers, [8] organogel nanofilaments, [9] peptide fibers, [10] helical micelles, [11] virus capsids, [12] and protein cages. [13] Recently, cross-linked lysozyme crystals, approximately 200 mm in size, have been used to prepare nanoplasmonic arrays by intracrystalline metallization, [14] suggesting that the high mesoporosity of protein crystals might be exploited in general for the template-directed assembly of organized inorganic nanostructures across a range of length scales.…”
mentioning
confidence: 99%
“…To determine the coordinates of three symmetrically nonequivalent positions of the fourth (Caspar-Klug) tiling, the following system of equations should be solved (2) where r n = (x n ,y n ,z n ), n=1..3 are the coordinates of the target symmetrically nonequivalent positions, defining the idealized tessellation, matrix defines rotation by an angle of -2π/3 about the three-fold axis (1, 0, τ 2 ). The first five equations correspond to the equality of six symmetrically nonequivalent edges of tiling structural elements, the sixth equation corresponds to the requirement that two symmetrically nonequivalent internal angles of the spherical hexagon would be equal (Fig.…”
Section: Construction Of Idealized Spherical Tilingsmentioning
confidence: 99%
“…It is well known that host cell infection by a virus strongly depends on the protein arrangement in the capsid [1][2][3], i.e., the solid viral shell consisting of molecules of the same type (more rarely, of several types) and protecting the virus genome from external influences. This arrangement is regular, symmetric, and has a high degree of positional and orientational ordering of protein molecules.…”
Section: Introductionmentioning
confidence: 99%