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19-1 Fullerenes: Properties Fullerenes are important in nanoscience because they can be used to form nanostructures. Either pure Carbon or modified. C60: stable at room Temp and pressure Shape is called a truncated octahedron 90 edges, 32 faces and 60 vertices (one for each carbon) of the 32 faces: 12 are pentagons and 20 are hexagons

Fullerenes: Properties - University of Guelph · Fullerenes: Properties Fullerenes are important in nanoscience because they can be used to form nanostructures. Either pure Carbon

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  • 19-1

    Fullerenes: Properties

    Fullerenes are important in nanoscience because they can be usedto form nanostructures. Either pure Carbon or modified.

    C60: stable at room Temp and pressure

    Shape is called a truncated octahedron

    90 edges, 32 faces and 60 vertices (one for each carbon)

    of the 32 faces: 12 are pentagons and 20 are hexagons

  • 19-2

    Euler's Theorem f + v = e +2

    single bonds

    double bonds

    diameter = 7.10D

    1.40D

    1.46D

  • All carbons are equivalent

    13C NMR (see CHEM 2070)

    19-3Nuclear Magnetic Resonance

  • C70: see that the Carbons are of 5 types

    19-4)H f0

    C60 42.5kJ/mol C70 40.4 kJ/mol

  • 19-5

    Fullerene Synthesis

    In Nature: high energy processes

    We looked at these in lectures 13 and 14 (also see book chapter 4)

    14-8

    Arc Discharge

    Developed in early 1980’s

    Forms SWCNT as longAs catalyst is present

    Rather dirtyMany unwanted products

  • 19-6

    Best method is by combustion of a hydrocarbon fuel at low pressure

    -cleaner products

    - requires less energy

    Purification

    A practical laboratory-scale method for purification of soot enriched in C60 and C70 starts with extraction in toluene followed by filtration. The solvent is evaporated and the residue (the toluene-soluble soot fraction) redissolved in toluene and subjected to column chromatography. C60 elutes first with a purple color and C70 is next displaying a reddish-brown color

  • 19-7

    Physical and Chemical Reactions of Fullerenes

    Fullerenes are soft electrophiles

    -accept electrons from a donor molecule -

    e.g., hydrogen, methyl groups and amines

    Three ways to modify Fullerenes

    1. endohedral: --- encapsulate something inside it2. exohedral :-- react with surface3. assembly into bigger structures

  • 19-8

    as we saw in lectures 7 and 8C60 is fcc and has a nn dist of 10 D

    balls rotate freely in solid state at RT

    cohesive energy is about 1.5 eV(about 150 kJ/mol)

  • 19-9

    Exohedral Fullerenes

    Fullerenes can be modified by chemical methods

  • 19-10

    Putting C60 on surfaces

    note S linkage to gold -- very common method

  • C60 dimers

    Further polymerization can occur

    Double bonds on adjacent C60's are broken by laser or UV-light

    undergo [2+2] cycloaddition reaction (see CHEM 2060 last lecture)

    Rhombohedral, linear, tetragonal forms can be made

    19-11

  • 19-12

    4. Carbon Nanotubes

    We met these briefly before (lecture 12)

    "bottom-up" synthesis

    Two types: single walled carbon nanotubes SWCNT

    multiwalled (MWCNT): Focus here is on SWCNT

  • 19-13

    STRUCTURE

    Three main types: 1. Armchair 2. Zig-Zag and 3. Chiral

    These are best introduced if we unroll a tube and lay it flat

    roll this way : Armchair tube

    zig-zagchiral

    (called a graphene sheet)

    apex of hexagon is parallel to longitudinal axis

    apex of hexagon is parallel to circumference

  • 19-14

    Vector NotationMost nanotubes have the chiral form and are conveniently described using a vector notation.

    The origin of the vector intersects two equivalent points (centre of a hexagon) on the graphene sheet.

    In the figure the axes are shown for armchair and zigzag tubes: chiralaxis is sum of others

    more next lecture

    1,0 2,0 3,0 4,0 5,0 6,0 7,0 8,0 9,0 10,0 11,0 12,0

    1,1 1,1 3,1 4,1 5,1 6,1 7,1 8,1 9,1 10,1 11,1 12,1

    2,2 3,2 4,2 5,2 6,2 7,2 8,2 9,2 10,2 11,2

    3,3 4,3 5,3 6,3 7,3 8,3 9,3 10,3 11,3

    4,4 5,4 6,4 7,4 8,4 9,4 10,4

    5,5 6,5 7,5 8,5 9,5 10,5

    0,0

    6,6 7,6 8,6 9,6 10,6

    7,7 8,7 9,7

    Armchair

    ZigzagChiralangle

    13,1

    12,2

    12,3

    11,4

    11,5

    7,7

    10,6

    13,0

    8,7 9,7 10,7

    8,8 9,8