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Symmetry Properties of Icosahedral Viral Capsids: Raman Spectra

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introduced to the idea in January 2004. R. Twarock, City University ... theoretical basis for the structure of isometric viruses ... – PowerPoint PPT presentation

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Title: Symmetry Properties of Icosahedral Viral Capsids: Raman Spectra


1
Symmetry Properties of Icosahedral Viral
CapsidsRaman Spectra
Maia Angelova School of Informatics School
Research Conference 2004
2
  • Motivation
  • new area of research
  • mathematical biology
  • introduced to the idea in January 2004
  • R. Twarock, City University
  • contribution to Caspar-Klug theory for prediction
    of formation of viral capsids
  • fullerenes and carbon onions
  • vibrations of molecules and Raman spectra

3
Structure of Viruses
  • all viruses have genetic material (DNA or RNA)
  • all viruses have rigid protein shell that
    surrounds genetic material CAPSIDS
  • all capsids are made of smaller protein subunits
    CAPSOMERS
  • some viruses are made of smaller protein
    subunits ENVELOPE
  • complete infective virus particle - VIRION

4
  • Viral Capsids
  • The viral capsid protects the viral genome of
    single- or double-stranded RNA or DNA. The shape
    of the viral capsids dictates the shape of
    bacterial viruses
  • Three types of bacterial viruses based on shape
    of the viral capsids
  • Helical viruses
  • Icosahedral viruses
  • Complex Viruses

5
  • Icosahedral Viral Capsids
  • Capsid proteins assemble into triangle
  • Triangle assemble around genetic material
  • Round capsid that has 20 triangular faces
    (icosahedron)
  • Has antenna- like fibers that meditate
    attachement

6
  • Some examples
  • polyoma virus (cervical cancer in women)
  • foot-and-mouth virus
  • HIV virus
  • TMV virus

7
Icosahedron
  • 20 identical equilateral triangles
  • Each triangular face is made up of three
    identical shapes, capsid contains 60 subunits,
    the five subunits around each vertex are arranged
    in 5-fold symmetry
  • Large icosahedral capsid consists of more than 60
    subunits, some of triangular faces are made up of
    4 subunits

8
Structure of a subunit in the capsid of
foot-and-mouth disease virus, Each subunit is
made up of four proteins VP1, VP2, VP3,
VP4 (from L. Stannard)
9
  • Caspar-Klug theory (1962)
  • theoretical basis for the structure of isometric
    viruses
  • concept of identical elements on
    quasi-equivalent environments
  • possible polyhedra are defined in structure
    units
  • icosahedron 20 triangular faces 20T structure
    units where T is the triangulation number
  • P1,3, 7, 13, 19, 21, 31,..,
  • f is an integer
  • new theory based on tesselation, that
    accomodates Caspar-Klug theory and explains
    viral structures that Caspar-Klug theory cannot
    explain.

10
Fullerene
Truncated Icosahedron 20 hexagons and 12
pentagons,
11
Symmetry Group of the Icosahedron I E, 12 C5,
12C5², 20 C3, 15 C2- group of 60 elements
combined in 5 classes 5 irreducible
representations A degeneracy 1 T1 degeneracy
3 T2 degeneracy 3 G degeneracy 4 H degeneracy 5
12
Raman Spectroscopy of Viruses
  • Raman spectra supplies information about the
    energies of molecular normal modes of vibration.
  • serves as an effective structural probe of
    viruses since early 1970
  • allows to gain insights into the virus structure
    and viral assembly pathways
  • detailed orientation of protein side chains and
    nucleotide bases in the supramolecular virion
  • the nature of hydrogen-bonding interactions

13
?vib 2A(R) 3T1(IR) 4T2(ia) 6G(ia) 8H(R)
R Raman active vibrations 2 bands A, 8 bands H
IR Infrared Active vibrations T1 ia Inactive
vibrations T2, G A x A A T1 x T1 A T1
H T2 x T2 A T2 H G x G A T1 T2 G
H H x H A T1 T2 G 2H Group-subgroup
chains SO(3) ? I
14
  • Application to Raman spectroscopy of icosahedral
    viruses
  • First Step
  • Classification of the lines
  • Selection rules
  • Transformation properties of the normal modes
  • Symmetry and transformation properties of
    functions and their derivatives at the vertices
    of the icosahedron and along the symmetry axes
    C2, C3 and C5

15
  • Next Step Building a Model
  • classical force-constant model
  • proteins as points of mass
  • determine the force constants

16
Conclusion and Discussion
  • interesting problem
  • initially can be solved as a simple model
  • model can help to confirm known viral structures
  • model can help to identify unknown viral
    structures
  • model can be given to final year students for
    project
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