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Series editors' preface - Wood Tools

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standard free energies of starting materials and<br />

products enables us to predict the extent of<br />

the conversion of the former into the latter.<br />

Most of the materials of concern to conservators<br />

are not in their most stable state and<br />

what is therefore of greater interest is how fast<br />

any reaction will occur. For example, G for<br />

the oxidation of cellulose [(C 6H 12O 5)n + 6nO 2<br />

→ 6nCO 2 + 5nH 2O] is large and negative so<br />

that the equilibrium for the reaction lies essentially<br />

completely over in favour of carbon<br />

dioxide and water. While this would appear<br />

to favour spontaneous self-destruction, we<br />

know that a drawing or book can be viewed<br />

in the air for a long time without noticeably<br />

fading away into gaseous products. The rate<br />

of a chemical reaction, which may be defined<br />

as the speed at which the products are<br />

formed, depends on the physical state,<br />

concentration and temperature of the reactants<br />

and on the presence of catalyst. A chemical<br />

reaction cannot begin unless the reactants are<br />

in contact at activation levels of energy and the<br />

reaction cannot proceed if the reactants clog<br />

or prevent fresh molecular collisions from<br />

taking place (e.g. the oxide layers on<br />

aluminium and chromium). Advantage can<br />

sometimes be taken of this in the display<br />

space to make conditions as unfavourable as<br />

possible for reaction.<br />

Molecular freedom of at least one reactant to<br />

move about and mingle with the other(s) is a<br />

prerequisite for chemical reaction. The greater<br />

the effective surface area the faster a reaction<br />

will tend to take place. Solutions are most often<br />

chosen as the medium for carrying out chemical<br />

reactions for just these reasons. Moisture on<br />

the surface of objects and pitted or porous<br />

surfaces both increase the likelihood of<br />

reactions occurring. Chemical reactions take<br />

place when the appropriate atoms, ions or<br />

molecules collide with each other. The number<br />

of collisions will be greater for light molecules<br />

as these travel faster than heavy ones and<br />

should collide more frequently. Larger<br />

molecules should also collide more frequently<br />

than smaller ones. If the number of molecules<br />

in a fixed volume (i.e. the concentration) is<br />

doubled this will result in four times the<br />

number of collisions. An increase in temperature<br />

will also increase the number of collisions<br />

but this is not the main effect of temperature.<br />

Collision between two molecules is a necessary<br />

General review of environment and deterioration 245<br />

but not sufficient condition for reaction. Each<br />

collision requires a certain amount of energy<br />

before reaction can occur and this activation<br />

energy represents a barrier to reaction which<br />

can be represented diagrammatically, as shown<br />

in Figure 6.1. At a particular temperature, not<br />

all particles have the same kinetic energy. Only<br />

collisions involving particles of sufficient<br />

(higher than average) kinetic energy will result<br />

in reaction. The well-known increase in the rate<br />

of reaction that occurs as temperature is raised<br />

is due to the growing proportion of molecules,<br />

as temperature rises, with an energy above the<br />

minimum necessary for reaction (Figure 6.2).<br />

As a very rough guide, a 10 °C rise in temperature<br />

will lead to a doubling of rate of reaction,<br />

though the rate of oxidation of cellulose is<br />

doubled if the temperature rises from 20 °C to<br />

25 °C (Thomson, 1986). It may sometimes be<br />

possible to artificially raise the activation energy<br />

barrier, for example by applying lacquers to<br />

metals. The rise in temperature required to<br />

cause a doubling of rate can be found from the<br />

equation:<br />

log 10 k 1/k 2 = –E a/2.303R [1/T 1 – 1/T 2]<br />

where k 1 and k 2 are rate constants at temperatures<br />

T 1 and T 2, E a is activation energy and R<br />

is the Gas Constant.<br />

Figure 6.1 If they are to react, colliding molecules<br />

must have sufficient kinetic energy to cause chemical<br />

bonds to break or form. The minimum energy required<br />

to initiate a chemical reaction is called the activation<br />

energy. Diagrammatic representation of the path of an<br />

exothermic reaction showing the initial energy of the<br />

reactants, the activation energy (E a) required to achieve<br />

an activated state, the change in free energy (G)<br />

caused by the reaction and the energy of the reaction<br />

products (now lower than the initial energy because this<br />

example is an exothermic reaction – a reaction that<br />

gives out energy in the form of heat)

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