Standardized toolkit for identification and quantification of mercury releases



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4.4.2Use of activity rates


  1. As mentioned above, the activity rate is a parameter describing the volume of the activity in the sub-category in question per unit of time (usually per year).

  2. The choice of activity rate basis will vary between sub-categories, because in different sub-categories, different activity rates may best describe what the volume of the activity is, and certain data may be more easily available from public statistics or other sources.

  3. For example, the input of mercury with coal is most directly calculated by multiplying the concentration of mercury in the coal used (gram mercury per metric ton of coal), with the consumption of the same coal (metric ton coal per year). Remember here to observe if the weight basis is "dry matter" or other.

  4. On the other hand, for mercury thermometers, the best-known data are mercury content per thermometer (gram mercury per piece) and the number of thermometers consumed or produced per unit of time (such as pieces per year).

  5. In order to assist users of the Toolkit to estimate the releases from individual sub-categories, the activity rate data types needed for the quantitative inventory calculations are listed in the individual sub-category descriptions in chapter 5, along with the type of mercury input factors. The information is structured in overview tables like the example given below.

Table 4 16 Example of an overview table indicating activity rate data and mercury input factor types needed to estimate releases from a specific sub-category (here for batteries with mercury)

Life-cycle phase

Activity rate data needed

Mercury input factor

Production

Metric tons of batteries produced
per year (in the country)

Kg of mercury released per metric ton of batteries produced *2

Use

Not needed (Releases negligible)

Not needed (Releases negligible)

Disposal

Metric tons of batteries consumed
(or disposed) per year *1

Kg of mercury disposed or released per metric ton of batteries consumed
*3

Notes: *1 As a substitute for metric tons disposed of per year. If good estimates of amounts of batteries
disposed of exist, these should preferably be used. In times of changing consumption, the two
numbers differ from each other;
*2 Kg of mercury released per metric ton of batteries produced = amount of mercury input
(kg mercury) used to produce each metric ton of batteries multiplied by the percent of input
mercury that is released during this phase of the life cycle”;
*3 This input factor can also be defined as kg of mercury in each metric ton of batteries
multiplied by the percent of this mercury that is released from disposal phase of the life
cycle. If one assumes that eventually all the mercury in the batteries is eventually released to
some media, than the “percent of mercury released” can be assumed to 100%.

  1. In some cases, data on the proposed activity rate basis may not be available (or may be difficult to obtain) in a country. In such cases, it may be possible to derive activity rates to the proposed units using alternative input data and conversion data (or conversion factors). In the example with coal, the coal consumption in metric tons per year may not be available, but primary energy production numbers (such as MW primary energy per year) from the power plants may be available. In this case, the activity rate data can be derived using available data on energy content in the coal type(s) being used (such as MW per metric ton). It is crucial to ensure that these conversions are made on the proper basis, preferably primary energy content (total chemical energy content in dry coal). For further description, see US EPA (2002a), and consult energy production experts.

  2. In the example with thermometers, if numbers of sold thermometers are not available, perhaps data on the value or the weight of the consumed thermometers is available and can be used as the activity rate. Again, alternative input data and conversion factors/data are needed.

  3. For many source sub-categories, examples of such alternative data and conversion factors/data are available in the literature. Otherwise, they may be obtained through direct contact with the sector in question, such as an industry trade association (or possibly other knowledgeable organizations), as part of ones own investigations. Unfortunately, it has not been possible to provide comprehensive information on such conversion data in this Toolkit.
          1. Definition of consumption

  1. It is important to note that "consumption" of a product or material per year in a country or region is defined as given in equation (2), where yearly production, imports and exports refer to the same country or region:

EQUATION 2:

Consumption per year = Production + Imports – Exports (per year)


          1. Disposal may reflect consumption from earlier years

  1. The calculation of mercury outputs from disposal should ideally be based on total product amounts being disposed of in the year in question, but often such data are not readily available, and consumption numbers are therefore used instead as best estimates. As a default, current consumption can be used. In cases where the consumption pattern is changing rapidly, consumption numbers from previous years (an average product life-time earlier) may be preferred, if available. For a number of products, disposal takes place some (or many) years after it was purchased (consumed).
          1. Use elemental mercury basis for compounds

  1. For sub-categories where mercury compounds are applied, calculations should be based on activity rates and input factors converted to elemental mercury content. For this conversion, data on atomic weights for the compound(s) in question versus atomic weight for elemental mercury should be applied, as shown in equation 3:

EQUATION 3:

Content of Hg

=

Weight of Hg-compound

*

# of Hg atoms in compound molecule * atomic weight of Hg




(atomic weight of compound molecule)




Notes: "#" means number.

  1. As an example, the content of elemental mercury in 1 kg of the compound diphenylmercury (molecular formula C12H10Hg) can be calculated as follows:

Content
of Hg

=

1 kg
C12H10Hg

*

1* 201 g Hg/mol

=

~0.566 kg Hg

(12 * 12.0 + 10 * 1.01 + 1 * 201) g compound/mol)



  1. Atomic weight can be found in good versions of the Periodic System, and molecular formulas must be sought in chemical handbooks or on relevant Internet sites such as http://www.chemfinder.com and http://www.inchem.org/ , public product registers such as http://www.spin2000.net , or chemical suppliers’ sites such as http://www.sigmaaldrich.com .

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