Viruses can not live without a host cell
Viral Capsids
More on enveloped virus particles
Enveloped helical virus particles
Helical viruses
-> Helical Symmetry
Tobacco mosaic virus (TMV) is the “prototype” helical virus, made up of a spiral or helix of about 2,200 protein subunits (jelly roll), set like shallow steps in a spiral staircase, making 130 turns around the central core of the particle, which is about 300 nm long with a pitch (P) of 2.3 nm. Each turn of the helix is made of 16.3 protein subunits which enclose a continuous strand of RNA - the genome. The diameter of the particle is 18 nm, and the hollow core down the centre of the particle is 2 nm in diameter.
- the simplest way to arrange multiple, identical protein subunits is to use rotational symmetry -> helix -> defined by amplitude and pitch -> number of subunits per turn, µ, and axial rise per subunit, p
-> pitch or P of the helix: P = µ x p
- for TMV, µ = 16.3 -> 16.3 coat protein molecules per helical turn; p = 0.14 nm -> pitch (P) of the TMV helix is 16.3 x 0.14 = 2.28 nm (CP -> 316 residues, 35 kDA)
Many bacteriophages have helical capsids
- phage M13 ! length 900 nm, diameter 9 nm
- particles contain 5 proteins
μ = 4.5 (units/turn)
p = 1.5 nm (axial rise) P = 4.5 x 1.5 = 6.75 nm
- g8p is the major coat protein -> 2700 - 3000 copies -> 50 residues, almost entirely helical -> molecule is like a short rod
Symmetrical Polyhedra
The 3D regular convex polyhedra organised according to their symmetry group.
N0 is the number of vertices,
N1 is the number of edges and
N2 is the number of faces constituting the solid.
Spherical viruses
1) Specificity = subunits must recognize each other with precision, because virus particles assemble spontaneously from individual components
2) genetic economy: many copies from a few kinds of subunits -> Symmetry!
Icosa- and dodecahedron allow a maximum number of identical objects to form a closed symmetrical shell -> identical symmetries but different shapes
The icosahedron has:
- 12 vertices -> each with a 5-fold rotation axis
- 20 faces (tiles) -> each with a 3-fold rotation axis through the middle (asymmetric unit)
- 30 edges -> each with a 2-fold rotation axis through the middle
- an icosahedron can be divided into a number of smaller identical pieces called symmetry-related units -> these are the 20 tiles -> 3-fold (non-crystallographic) symmetry
- but: protein chains are considered asymmetric objects -> a symmetry axis cannot pass through them
Spherical viruses
-> Satellite viruses
Spherical viruses
-> Self-sufficient viruses
T = h^2 + hk + k^2
Spherical viruses
-> T = 3 viruses
Spherical viruses
-> T = 4 viruses
T = 4: HBV, CHIKV, Rubella
Tomato bushy stunt virus (T = 3)
Picornaviruses
3D structures of coat proteins of plant and picornaviruses
The Greek key motif
” A “Greek key“ is formed when one of the connections of four antiparallel b-strands is not a hairpin connection, but strand n is connected to strand n+3 (a) or n-3 (b) instead of n+1 or n-1 in an eight-stranded b-sheet or barrel (only (a) has been observed to date).
The jelly roll
Jelly roll structures of viral coat proteins
Canyon binder drugs (VP1) prevent uncaring of the viral capsid
The bacteriophage MS2 has a coat protein with a different fold
The core protein of alpha virus has a chymotrypsin-like fold
Myoviridae
-> bacterio-phages
- Head: icosahedral shell, T = 7 -> attached by a collar to a contractile, helical tail
- plate below tail -> attachment to bacterial host and penetration of cell wall -> lysozymes asso- ciated with plate!
- thin protein fibers attached to plate -> bind to receptors