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Carbon atoms in graphite

The value 125 kcal/mol represents an upper bound to the cohesive energy per carbon atom in graphite, since the interaction between iayers in the buik has not been accounted for. Given the reiativeiy large distance and the physicai properties of graphite, the interiayer interaction energy is estimated to be < 5 kcai/mol. [Pg.40]

Carbon atoms in graphite form a hexagonal structure. [Pg.54]

In view of its electronic structure, carbon atoms in graphite are strongly bonded in planes, and only weak van der Waals forces hold the planes together. This leads... [Pg.300]

Though Ceo has not (so far) found any major applications, the influence of C6o is now pervasive in chemistry and beyond.8 C6o is a kind of ideal nanoscale building block that can be picked up and manipulated with nanotechnological tools.9 Importantly, its curved, hollow structure has made us familiar with another view of carbon materials, different and complementary to that of flat sheets of carbon atoms in graphite. Ultimately, all the interest generated around such carbon allotropes has driven the research in the field and introduced the perhaps most notable representatives of the present nanoworld, carbon nanotubes (NTs). [Pg.230]

The process of forming boron-boron bonds is carried on further in aluminum boride, AIB, which has a very simple hexagonal structure, consisting of hexagonal layers of boron a,toms, like the layers of carbon atoms in graphite, with aluminum atoms in the spaces between the layers (Pig. 11-15). The B—B bond length is 1.73 A, corresponding to n = 0.66 that is, two valence electrons per boron atom are used in the B—B bonds, which are two-thirds bonds. [Pg.436]

Fig. 11-16.—The structure of the hexagonal crystal AlBj. Small circles represent boron atoms. They form hexagonal layers resembling the layers of carbon atoms in graphite. Large circles represent aluminum atoms. Fig. 11-16.—The structure of the hexagonal crystal AlBj. Small circles represent boron atoms. They form hexagonal layers resembling the layers of carbon atoms in graphite. Large circles represent aluminum atoms.
Quantum Mechanical Treatment of Graphite. Various quantum mechanical models have been proposed to account for difference in reactivity for different carbon atoms in graphite. Busso, Daudel, and coworkers (12) calculate free valence for various types of edge carbon atoms. Busso (9) summarized these as shown below. [Pg.44]

Active carbon has a high density of carbon atoms in graphite-like sheets [178], These sheets are spatially organized in such a way that small slit-shaped pores are present in the bulk material [16]. [Pg.86]

Intramolecular forces do not account for all attractions between particles. There are forces of attraction called intermolecular forces. The prefix inter-means "between" or "among." For example, an interview is a conversation between two people. Intermolecular forces can hold together identical particles, such as water molecules in a drop of water, or two different types of particles, such as carbon atoms in graphite and the cellulose particles in paper. The three intermolecular forces that will be discussed in this section are dispersion forces, dipole-dipole forces, and hydrogen bonds. Although some intermolecular forces are stronger than others, all intermolecular forces are weaker than intramolecular, or bonding, forces. [Pg.393]

In addition to these more traditional terms the cormgation increase due to an aspherical charge distribution around the sp bonded carbon atoms in graphite is included in form of local quadmpole moments on the carbon sites [138, 254, 361] see the discussion above in this section. The additional electrostatic energy of a point charge on a nitrogen molecule and a quad-rapole moment at a graphite carbon atom position is... [Pg.288]

Other Techniques. There exist other areas of potential application of ion beams. Ion beams can excite transitions in outer electron shells, with information in the optical wavelengths. Beam foil spectroscopy has used such methods for years, but no regular analytical use has been made. Nevertheless, samples irradiated under ion bombardment glow with characteristic radiation visible to the eye or television camera. Certain chemical or physical properties could be inferred by analyzing this radiation, perhaps including the physical condition of carbon atoms in graphitic or organic states. Certainly opportunities exist. [Pg.521]

Each carbon atom in graphite has one free, mobile electron. There are no free electrons in diamond, they are all involved in covalent bonding. [Pg.435]

All carbon atoms in graphitized carbon black have the same electron sp -configuration that considerably simplifies the establishment of structure-retention relationships. Two different types of graphitized carbon black (GCB) can be distinguished with... [Pg.90]

Everything that you can see in this room is made of matter. As students of chemistry, we are interested in how the differences between different kinds of matter are related to the differences between the molecules and atoms that compose the matter. The molecular structures shown here are water molecules on the left and carbon atoms in graphite on the right. [Pg.55]

Now look at the arrangement of carbon atoms in graphite as shown in Figure 12.13. How many bonds does each carbon atom have You can see that each atom in graphite is bonded to... [Pg.352]

Graphite is a soft, black, crystalline form of carbon that is a fair conductor of electricity. The carbon atoms in graphite are bonded together in layers. Within each layer, each atom is bonded to three other carbon atoms. But because adjacent layers are held together only by very weak London dispersion forces, graphite is very soft... [Pg.683]

Figure 12.27 Structures of (a) diamond and (b) graphite. Note that in diamond, each carbon atom is bonded in a tetrahedral arrangement to four other carbon atoms. In graphite, each carbon atom is bonded in a trigonal planar arrangement to three other carbon atoms. The distance between layers in graphite is 335 pm. Figure 12.27 Structures of (a) diamond and (b) graphite. Note that in diamond, each carbon atom is bonded in a tetrahedral arrangement to four other carbon atoms. In graphite, each carbon atom is bonded in a trigonal planar arrangement to three other carbon atoms. The distance between layers in graphite is 335 pm.
The carbon atoms in graphite, on the other hand, are sp hybridized, so each bonds to only three other carbons. This trigonal planar arrangement causes the atoms in graphite to lie in flat, layered sheets. Since there are no covalent bonds between the sheets, they can shear off from neighboring sheets. [Pg.33]


See other pages where Carbon atoms in graphite is mentioned: [Pg.37]    [Pg.134]    [Pg.415]    [Pg.294]    [Pg.298]    [Pg.137]    [Pg.18]    [Pg.65]    [Pg.597]    [Pg.393]    [Pg.115]    [Pg.697]    [Pg.188]    [Pg.108]    [Pg.210]    [Pg.31]    [Pg.10]    [Pg.123]    [Pg.286]    [Pg.74]    [Pg.79]    [Pg.409]    [Pg.254]    [Pg.260]    [Pg.263]    [Pg.231]    [Pg.81]    [Pg.134]    [Pg.152]    [Pg.925]    [Pg.156]   
See also in sourсe #XX -- [ Pg.300 ]

See also in sourсe #XX -- [ Pg.300 ]




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